George A Dominguez1, Alexander T Polo1, John Roop1, Anthony J Campisi1, Robert A Somer2,3, Adam D Perzin4, Dmitry I Gabrilovich5, Amit Kumar1. 1. Anixa Biosciences, Inc., San Jose, CA, USA. 2. Division of Hematology and Medical Oncology, MD Anderson Cancer Center at Cooper, Camden, NJ, USA. 3. Department of Medicine, Cooper Medical School of Rowan University, Camden, NJ, USA. 4. Clinical Research Department, New Jersey Urology, LLC, Mt. Laurel, NJ, USA. 5. Immunology, Microenvironment & Metastasis Program, The Wistar Institute, Philadelphia, PA, USA.
Abstract
Current screening methods for prostate cancer (PCa) result in a large number of false positives making it difficult for clinicians to assess disease status, thus warranting advancements in screening and early detection methods. The goal of this study was to design a liquid biopsy test that uses flow cytometry-based immunophenotyping and artificial neural network (ANN) analysis to detect PCa. Numerous myeloid and lymphoid cell populations, including myeloid-derived suppressor cells, were measured from 156 patients with PCa, 123 with benign prostatic hyperplasia (BPH), and 99 male healthy donor (HD) controls. Using pattern recognition neural network (PRNN) analysis, a type of ANN, PCa detection compared against HD resulted in 96.6% sensitivity, 87.5% specificity, and an area under the curve (AUC) value of 0.97. Detecting patients with higher risk disease (⩾Gleason 7) against lower risk disease (BPH/Gleason 6) resulted in 92.0% sensitivity, 42.7% specificity, and an AUC of 0.72. This study suggests that analyzing flow cytometry immunophenotyping data with PRNNs may prove to be a useful tool to improve PCa detection and reduce the number of unnecessary prostate biopsies performed each year.
Current screening methods for prostate cancer (PCa) result in a large number of false positives making it difficult for clinicians to assess disease status, thus warranting advancements in screening and early detection methods. The goal of this study was to design a liquid biopsy test that uses flow cytometry-based immunophenotyping and artificial neural network (ANN) analysis to detect PCa. Numerous myeloid and lymphoid cell populations, including myeloid-derived suppressor cells, were measured from 156 patients with PCa, 123 with benign prostatic hyperplasia (BPH), and 99 male healthy donor (HD) controls. Using pattern recognition neural network (PRNN) analysis, a type of ANN, PCa detection compared against HD resulted in 96.6% sensitivity, 87.5% specificity, and an area under the curve (AUC) value of 0.97. Detecting patients with higher risk disease (⩾Gleason 7) against lower risk disease (BPH/Gleason 6) resulted in 92.0% sensitivity, 42.7% specificity, and an AUC of 0.72. This study suggests that analyzing flow cytometry immunophenotyping data with PRNNs may prove to be a useful tool to improve PCa detection and reduce the number of unnecessary prostate biopsies performed each year.
The use of liquid biopsies for cancer detection has garnered significant traction
over the past decade due to their minimal invasiveness and continually expanding
list of detectable biomarkers.[1-3] These tests are particularly
valuable in clinical practice when tumor sampling is unavailable, inaccessible, or
inappropriate. Current prostate cancer (PCa) screening practices heavily rely on the
prostate-specific antigen (PSA)-based blood test which is known to result in a large
number of false positives that may lead to unnecessary prostate biopsies and expose
patients to additional risks. Furthermore, most of the prostate biopsies result in
either benign or indolent pathologies which can increase risk of overdiagnosis or
unnecessary treatment warranting the development of new detection methods.[4-7] Several current liquid biopsy
technologies have either capitalized on factors that are excreted by the tumor
cells, such as circulating tumor DNA (ctDNA) and extracellular vesicles (EVs), or on
circulating tumor cells (CTCs) present in the peripheral blood (PB).[8-10] In this study, we chose to
focus not on the behavior of tumor cells themselves, but rather the response of the
immune system to the presence or absence of the solid tumor as a means for detecting
PCa.The immune system is known to be intricately involved with tumor development and
progression; this leads to the expansion and contraction of several immune cell
populations over time in patients with cancer. For instance, myeloid-derived
suppressor cell (MDSC) populations are known to expand in the PB, whereas effector
CD8+ T lymphocytes tend to undergo higher rates of spontaneous apoptosis.[11] With the recent developments in flow and mass cytometry, more and more cell
parameters can now be measured simultaneously to monitor dozens of different immune
cell populations from a single prepared sample of blood. Traditionally, flow
cytometry data are analyzed based on a Boolean gating strategy, or manual gating,
established by an expert operator visualizing the cell populations in 2-dimensional
(2D) dot plots. This laborious manual operator-driven analysis is well known to have
various degrees of subjectivity and inconsistency between operators, especially with
high-dimensional panels, that become further amplified with patient-dependent
deviations in marker expression. Although there is much value to be gained from
using these high-dimensional assays for immune monitoring, it has been difficult to
implement them in a clinical setting for diagnostic use due to the inefficiency of
traditional manual gating creating the need for more advanced software-based
analysis.[12,13]Machine learning (ML) is a subfield of artificial intelligence that focuses on
computational methods, such as artificial neural network (ANNs), for automatically
extracting patterns in raw data.[14] When used to make medical diagnostic predictions, ML can be more accurate
than conventional techniques and can recognize complex, nonlinear relationships in
input data that are too subtle for conventional analysis.[14,15] Here, we investigated the use
of ML to analyze flow cytometry data for prostate screening and prostate biopsy
confirmatory applications that would aim to reduce the high number of men who
undergo unnecessary prostate biopsies each year.[4,16] We initially evaluated the
counts of numerous myeloid and lymphoid cell populations using traditional manual
gating to detect PCa followed by the implementation of a type of ANN that is
particularly well adapted in pattern recognition and classification, called a
pattern recognition neural network (PRNN). This was then used to create two
different types of binary classifier systems that use flow cytometry–based
immunophenotyping. By using the immune system as an amplifier for PCa detection,
this ML strategy integrated with flow cytometry data may create a new type of
classifier system separate from traditional flow cytometry analyses that may be
easier to implement in the clinic in hopes to improve PCa detection.
Methods
Human samples
Anonymized PB samples (n = 279) were supplied through collaborative agreements
with New Jersey Urology (Mt. Laurel and Voorhees, New Jersey) and MD Anderson
Cancer Center at Cooper (Camden and Voorhees, New Jersey) and received at The
Wistar Institute (Philadelphia, PA). The study was approved by the institutional
review boards (IRBs) of MD Anderson Cancer Center at Cooper and The Wistar
Institute; the Western IRB (WIRB) approved the study for New Jersey Urology. All
subjects signed approved consent forms prior to collection. All blood samples
were drawn into K2EDTA vacutainers (~10 mL) and shipped to The Wistar
Institute for processing and analysis. Blood was procured from patients who
either are undergoing an initial prostate core biopsy or have recently received
one and have yet to receive treatment. All patients were either treatment naïve
or last received treatment (chemotherapy, radiation therapy, or immunotherapy)
for another cancer type more than 6 months prior to blood collection.
Clinicopathological characteristics are described in Table 1. Androgen receptor and
metastasis status were not evaluated. All samples were stored at 4°C before
transport and evaluated within 36 hours after collection.
Table 1.
Clinicopathological characteristics of 156 patients with prostate cancer,
123 with benign prostate, and 99 male healthy donors.
No. of patients, %
Prostate cancer (n = 156)
Benign prostate (n = 123)
Male healthy donors (n = 99)
Age, y
Median ± SD
68 ± 8.7
63 ± 8.1
53 ± 8.5
40-49
8 (5.1)
8 (6.5)
31 (25.2)
50-70
96 (61.5)
97 (78.9)
67 (54.5)
>70
52 (33.3)
18 (14.6)
1 (0.8)
Gleason score
6 (3 + 3)
59 (37.8)
7 (3 + 4, 4 + 3)
68 (43.6)
8 (4 + 4)
12 (7.7)
9 (4 + 5, 5 + 4)
16 (10.3)
10 (5 + 5)
1 (0.6)
T stage
T1c
105 (67.3)
T2a
8 (5.1)
T2c
1 (0.6)
Unknown
42 (26.9)
Pathology
Adenocarcinoma
156 (100)
Benign prostatic hyperplasia (BPH)
123 (100)
Clinicopathological characteristics of 156 patients with prostate cancer,
123 with benign prostate, and 99 male healthy donors.Peripheral blood samples from male healthy volunteers were procured on a
voluntarily basis at The Wistar Institute with no selection process outside of
standard exclusion criteria for blood donation. As such, all samples were
considered to be from healthy individuals and written informed consent was
obtained. All blood samples were drawn into K2EDTA vacutainers
(~10 mL). Additional healthy donor samples were purchased from Zen-Bio, Inc.
(Research Triangle Park, NC, USA). All samples were stored at 4°C and evaluated
within 24 to 36 hours after collection to mimic patient sample storage
conditions.
Cell isolation, preparation, and flow cytometry
Peripheral blood mononuclear cells (PBMCs) were isolated by centrifugation over a
Ficoll-Paque PLUS (Fisher Scientific, Waltham, MA, USA) in a SepMate-15 (IVD)
tube (Cat. #85415; STEMCELL Technologies, Vancouver, Canada) following
manufacturer instructions. The PBMCs were washed 2× using autoMACS rinsing
solution with bovine serum albumin (Cat. #130-091-222 and #130-091-376; Miltenyi
Biotec, Bergisch Gladbach, Germany) followed by residual RBC lysis using 1×
eBioscience RBC lysis buffer (multispecies) (Cat. #00-4300-54; ThermoFisher,
Waltham, MA, USA). The PBMCs were enumerated using a Countess II Cell Counter
(ThermoFisher) and were resuspended in autoMACS solution to a cell density of
40 × 106 PBMCs/mL.For all samples, 1 × 106 PBMCs/mL were stained for a myeloid cell and
lymphoid cell panel in washing buffer using the antibodies described in
Supplementary Table S1. Briefly, PBMCs were stained with
antibodies for 15 minutes at 4°C in the dark followed by washing 2× using
washing buffer. Cells were resuspended into washing buffer with DAPI (1:20 000;
BD Biosciences, Franklin Lakes, NJ, USA) and with a minimum of 100 000 live cell
events (DAPI−) collected. All samples were acquired and analyzed on a
BD LSR II flow cytometer running BD FACSDiva software. For the duration of the
study, the same flow cytometry protocols and compensation matrices were used.
All data were analyzed using FlowJo (BD Biosciences) or Kaluza (Beckman Coulter)
analysis software.
Machine learning
Five ML algorithms were selected for classification performance evaluation when
classifying flow cytometry event data from 2 classes of patients. The ML
algorithms were a shallow ANN with 3 hidden neurons and 4 support vector machine
(SVM) variations: (1) linear SVM, (2) SVM with Gaussian kernel, (3) SVM with
radial basis function (RBF) kernel, and (4) SVM with polynomial kernel. The ML
algorithms were implemented in MATLAB (Version 9.6 R2019a), with the Deep
Learning Toolbox (Version 12.1 R2019a), the Parallel Computing Toolbox (Version
7.0 R2019a), and the Statistics and Machine Learning Toolbox (Version 11.5
R2019a). Bayesian optimization was selected to optimize SVM hyperparameters and
to select the number of neurons and learning rate of the ANN. The MATLAB
fitcsvm() function was used to instantiate the SVM machines. The MATLAB
patternnet() function was used to generate the shallow ANNs, and the trainscg()
(scaled conjugate gradient backpropagation) function was used as the training
algorithm for the MATLAB train() ANN training.The values for the myeloid and lymphoid cell populations and age for each sample
were then concatenated to create a single feature set for each sample. For both
data sets, 10 different combinations of groups were evaluated, and for each
group combination, a fixed number of samples from each class were selected at
random for the training data set. The remainder of the samples were used for the
final test, or holdout, set. Each ML algorithm was run 10 times on each of the
10 groups, and the averages of the 10 runs were averaged for each group of each
data set. Finally, the results of all 10 groups were averaged together for
evaluation.
HyperVOX implementation
To prepare the data, we developed a novel procedure called “hypervoxelation of
cytometry events,” or HyperVOX, wherein each channel of the flow cytometry data
set was used as an axis in a multidimensional space. Each Flow Cytometry
Standard (FCS) file was imported into MATLAB (Version 9.6 R2019a) using the
fca_readfcs() function, and each axis was divided into 4 segments with each
event being defined by its segment location on each axis. These regions are
referred to as hypervoxels. Each hypervoxel is a feature common to all samples,
and the count of events which fall in a particular hypervoxel for each sample is
the distinct numerical value for each feature for that sample. This does not use
conventional manual gating.In this study, two separate panels were used with HyperVOX implementation, each
panel having a set number of flow parameters (f): a myeloid
cell panel consisting of SSC-A, Lin(CD3/CD19/CD56), CD11b, CD14, CD15, CD16,
CD33, HLA-DR, and DAPI (f = 9) and a lymphoid cell panel
consisting of SSC-A, CD3, CD4, CD8, CD19, CD56, and DAPI
(f = 7); each panel contained a total number of hypervoxels
calculated as 4. This resulted in a 9-dimensional array containing 49, or
262 144, hypervoxel locations for the myeloid cell panel, and a 7-dimensional
array containing 47, or 16 384, hypervoxels locations for the
lymphoid cell panel. Each location in the 9- and 7-dimensional arrays
represented a position in the flow cytometry hyperspace and contained the number
of events indexed to that location. For each sample, 50 000 myeloid cell panel
events were selected at random and used to populate the myeloid cell panel space
hypervoxels, and 50 000 lymphoid cell panel events were selected at random and
used to populate the lymphoid cell panel space hypervoxels. A count was then
made of the number of events falling within each hypervoxel which became the
common feature between each sample. The populated multidimensional hypervoxel
spaces for each sample were then reshaped into column vectors with
4 rows. After all samples were processed,
the column vectors for each sample (n) were horizontally concatenated into a
single array resulting in a matrix with dimensions of
4 × n for each panel. To reduce computational
time, we removed all hypervoxel regions that were found to have no cell events
using null hypervoxel elimination. This reduced the number of hypervoxels for
the myeloid cell and lymphoid cell panels to 36 720 and 8071, respectively.
Data augmentation
Flow cytometry data were augmented by taking advantage of the fact that
substantially more events were measured for each sample than what were actually
needed to populate the panel hyperspace. We used an augmentation factor of 20×
by repeatedly selecting 50 000 events at random from each parent sample to
generate 20 sibling samples. This had the additional benefit of using nearly all
of the available event data as there was a negligible chance that any particular
event would not be selected for multiple siblings.
Null hypervoxel elimination
To decrease the time for ANN training, a method to remove hypervoxels where no
cell events are found was implemented. Only hypervoxels which had an event count
of at least one event in any sample were retained for the hypervoxel feature set
for ANN training downstream. This reduced the number of hypervoxels for the
myeloid panel from 262 144 to 36 720 and for the lymphoid panel from 16 384 to
8071. The rows that corresponded to these empty hypervoxels were eliminated,
resulting in a myeloid input array with dimensions of 36 720 rows by the number
of samples (n) columns, and a lymphocyte input array of 8071 rows by number of
samples (n) columns. Each element in each array was the number of events that
were counted for each hypervoxel in that sample.
Data set construction and PRNN synthesis and training
Prior to PRNN training, 3 data sets for training were first constructed: the
myeloid cell data, the lymphoid cell data, and the corresponding age for each
sample. The 3 data sets were constructed as matrices where each sample was
identified by its column position within each of the 3 data sets. A target
vector was also constructed that contained the true diagnosis status of each
training sample. Next, a scaled conjugate gradient backpropagation algorithm
[trainscg()] was selected for PRNN training using the MATLAB Deep Learning
Toolbox (Version 12.1 R2019a). Hyperparameters were used and are described in
Supplementary Table S2. Selection of the optimum hyperparameters
is strongly dependent on the data set and was determined heuristically.For PRNN training, 500 different networks were trained using the assembled data
sets in 5 sets of 100 networks each. For each network trained, 80% of samples
from each augmented class of patients were randomly selected for training
keeping the sibling samples grouped together. The remaining 20% from each class
were used for network validation. The classes were balanced during both the
training and validation processes. All training used scaled conjugate gradient
backpropagation algorithms.
PRNN calibration and evaluation
After 500 networks were trained, the 3 best networks were chosen based on their
performance, or classification accuracy, based on an evaluation test group. The
3 networks with the highest accuracy when testing the evaluation test group were
selected for the 3-network voting ensemble. These 3 networks formed an ensemble
that voted on the classification of each sample in the group, and the
classification result of the ensemble was taken to be the majority vote for each
sample. Within the 3 networks in the ensemble, the network having the best
sensitivity had its threshold adjusted to improve for sensitivity, the network
having the best specificity had its threshold adjusted to improve for
specificity, and the network having the best accuracy had its threshold adjusted
to improve for accuracy. This resulted in a final ensemble of 3 networks that
had the best ensemble classification based on sensitivity, specificity, and
accuracy after threshold adjustments. For final evaluation, a holdout sample
group, ie, samples that were not used for PRNN training, was tested followed by
subsequent sensitivity and specificity analysis. An overview of the PRNN
architecture is shown in Supplementary Figure S1.
Statistical analysis
Statistical analysis was performed using nonparametric 2-tailed Mann-Whitney
U test. Receiver operating characteristic (ROC) curve and
area under the curve (AUC) metrics were used to determine algorithm performance
regarding sensitivity, specificity, positive predictive value (PPV), negative
predictive value (NPV), and accuracy. All ROC curves, AUC, 95% confidence
intervals, and P values were calculated using GraphPad Prism 7
(GraphPad Software Inc.) or MATLAB software. Significance was determined at
P < .05.
Results
Biomarker assay development: immunophenotyping differences of healthy,
benign, and prostate cancer patients
We initially asked whether we could identify the existence of PCa based on using
the manually gated counts of several immune cell populations. In particular, we
were interested in measuring a group of heterogeneous myeloid cells called MDSCs
which are known to be key contributors in supporting tumor progression and tumor
escape through their ability to suppress antitumor responses mediated through
T-cell and natural killer (NK) cell activity.[17,18] Peripheral blood
mononuclear cells were isolated from the low-density cell layer of patient blood
and were analyzed for MDSC counts using previously established gating criteria.
There are 3 main subpopulations of MDSCs and they are defined as follows:
Lin(CD3/CD14/CD15/CD19/CD56)−HLA-DR−CD33+
early-stage MDSCs (eMDSCs), CD14−CD11b+CD15+
polymorphonuclear MDSCs (PMN-MDSCs), and CD14+HLA-DR−/lo
monocytic MDSCs (M-MDSCs) (Supplementary Figure S2).[19] Given that the commonly used method for separating normal neutrophils
from PMN-MDSCs requires gradient centrifugation, there are limitations that are
unavoidable, such as activated neutrophils separating with the low-density PBMC
fraction or PMN-MDSCs passing through the gradient into the high-density
fraction. This is further amplified with longer time periods between blood
collection and processing where normal PMNs are more likely to become activated
during storage.[20] We attempted to mitigate this by processing all samples using the same
high-throughput centrifugation method within a set time frame of 20 to 36 hours
after collection and transport. In addition, samples were analyzed for other
cell populations such as CD14+ monocytes, classical
(CD14++CD16−) and nonclassical
(CD14−/loCD16++) monocytes and
CD16−CD15+ PMNs as well as total CD3+
lymphocytes (CD19−CD3+), CD3+ T cells
(CD19−CD56−CD3+), CD4+ T cells
(CD3+CD56−CD4+), CD8+ T cells
(CD3+CD56−CD8+), B cells
(CD3−CD19+), and NK cells
(CD3−CD56+), NK T cells
(CD3+CD56+), CD4+ NKT cells
(CD3+CD56+CD4+), and CD8+ NKT
cells (CD3+CD56+CD8+) (Supplementary Figure S2).The PBMC layers from 156 patients with PCa, 123 with benign prostate hyperplasia
(BPH), and 99 male healthy donors (HDM) were quantified for their MDSC
populations along with the other myeloid and lymphoid cell types mentioned
above. Compared only with HDM, patients with PCa showed increases in eMDSC
(P < .0001), CD14+ monocyte
(P = .0216), classical monocyte
(P = .0271), and NK cell (P < .0001)
population percentages and decreases in nonclassical monocyte
(P = .0314), CD3+ lymphocytes
(P = .0007), T cells (P = .0011),
CD4+ T cells (P = .0002), CD8+ T cell
(P = .0368), NKT cell (P = .0123),
CD4+ NKT cell (P = .0005), CD8+ NKT
cell (P = .0041), and B cell (P < .0001)
population percentages (Figure
1A to P).
Compared only with BPH, patients with PCa only showed decreases in M-MDSC
(P = .0083) and CD4+ NKT cell
(P = .0009) population percentages. For BPH compared only
with HDM, patients with BPH showed increases in eMDSC
(P < .0001), M-MDSC (P = .0003),
CD16− PMN (P = .0064), CD14+ monocyte
(P = .0015), classical monocyte
(P = .0008), and NK cell (P = .0051)
population percentages with only a decrease in the B-cell
(P = .01) population percentage.
Figure 1.
Comparisons of levels of different subsets of circulating myeloid and
lymphoid cells between HDM, patients with BPH, and patients with PCa.
Peripheral blood from 99 HDM, 123 patients with BPH, and 156 patients
with PCa were stained for myeloid and lymphoid cell markers. Scatter
plots show the median of calculated percentages of live cells from each
population with interquartile ranges of (A) eMDSCs, (B) PMN-MDSCs, (C)
M-MDSCs, (D) CD16‒PMN, (E) CD14+ monocytes, (F)
classical monocytes, (G) nonclassical monocytes, (H) CD3+
lymphocytes, (I) T cells, (J) CD4+ T cells, (K)
CD8+ T cells, (L) natural killer T (NKT) cells, (M)
CD4+ NKT cells, (N) CD8+ NKT cells, (O) NK
cells, and (P) B cells. (Q) ROC curves determined from calculated
percentages of live cells from the 3 MDSC populations for all patients
with PCa versus HDM. HDM n = 99, BPH n = 123, and PCa n = 156. BPH,
benign prostatic hyperplasia; eMDSCs, early-stage MDSCs; HDM, male
healthy donors; MDSCs, myeloid-derived suppressor cells; M-MDSCs,
monocytic MDSCs; PCa, prostate cancer; PMN, polymorphonuclear.
Comparisons of levels of different subsets of circulating myeloid and
lymphoid cells between HDM, patients with BPH, and patients with PCa.
Peripheral blood from 99 HDM, 123 patients with BPH, and 156 patients
with PCa were stained for myeloid and lymphoid cell markers. Scatter
plots show the median of calculated percentages of live cells from each
population with interquartile ranges of (A) eMDSCs, (B) PMN-MDSCs, (C)
M-MDSCs, (D) CD16‒PMN, (E) CD14+ monocytes, (F)
classical monocytes, (G) nonclassical monocytes, (H) CD3+
lymphocytes, (I) T cells, (J) CD4+ T cells, (K)
CD8+ T cells, (L) natural killer T (NKT) cells, (M)
CD4+ NKT cells, (N) CD8+ NKT cells, (O) NK
cells, and (P) B cells. (Q) ROC curves determined from calculated
percentages of live cells from the 3 MDSC populations for all patients
with PCa versus HDM. HDM n = 99, BPH n = 123, and PCa n = 156. BPH,
benign prostatic hyperplasia; eMDSCs, early-stage MDSCs; HDM, male
healthy donors; MDSCs, myeloid-derived suppressor cells; M-MDSCs,
monocytic MDSCs; PCa, prostate cancer; PMN, polymorphonuclear.*P < .05; **P < .005;
***P < .0005;
****P < .0001.Given that MDSC populations have been shown to be present in higher numbers in
patients with cancer, we wanted to determine whether their gated counts could be
used as an effective tool for detecting PCa.[21-24] The AUCs using the gated
population percentage of live cells for eMDSCs, PMN-MDSCs, and M-MDSCs between
HDM and patients with PCa were found to be 0.6791 (95% confidence interval [CI]:
0.6109-0.7472), 0.5178 (95% CI: 0.4457-0.5900), and 0.5473 (95% CI:
0.4745-0.6201), respectively (Figure 1Q). The AUCs for all other measured populations based on
gated percentage of live cells were determined, and CD14+ monocytes,
CD16− PMN, CD3+ lymphocytes, CD3+ T cells,
CD4+ T cells, NKT cells, CD4+ NKT cells,
CD8+ NKT cells, NK cells, and B cells were found to have AUCs
greater than 0.6—all values greater than what was found for the PMN-MDSC and
M-MDSC populations (Supplementary Table S3).Several studies have indicated that as the tumor progresses there is an increase
of MDSCs found in circulation.[21-24] On grouping patients with
PCa by Gleason scores, we generally did not observe this with the only exception
being between Gleason score 6 (G6) and Gleason score 7 (G7) for PMN-MDSCs (Figure 2). More
interestingly, there was a trend for M-MDSC levels to decrease with tumor
progression, and unexpectedly, patients with BPH had a higher median level of
M-MDSCs than patients with PCa albeit not statistically significant. There also
seemed to be more trends observed within the other myeloid and lymphoid cell
populations than within the MDSCs themselves. These differences can be better
visualized when the calculated median population values for each cell type from
BPH, G6 PCa, G7(3 + 4) PCa, G7(4 + 3) PCa, and >G7 PCa patients are
normalized to the respective HDM median population values (Figure 3A). Collectively, the myeloid
cell populations showed an increase in levels compared with HDM for all patient
groups; on the contrary, lymphoid cell populations overall showed decreasing
levels as prostate pathologies progressed. Exceptions to this were the
nonclassical monocyte and NK cell populations. When the PCa patient populations
are normalized to the patients with BPH, these differences become less clear and
generally trend downward as Gleason score increases (Figure 3B). Furthermore, when the AUCs
were calculated based on Gleason score grouping for each MDSC population, only
the eMDSC population achieved AUC values greater than 0.6 for all Gleason scores
(Gleason 6 AUC = 0.6927, 95% CI: 0.6069-0.7763; Gleason 7 AUC = 0.6552, 95% CI:
0.5713-0.7390; Gleason >7 AUC = 0.7074, 95% CI: 0.6091-0.8057) (Supplementary Figure S3). In addition, when the AUCs for the
MDSC populations were calculated for comparing patients with PCa to patients
with BPH, all AUC values were found to be within 0.5 to 0.6 except for M-MDSCs
(AUC = 0.6035; 95% CI: 0.5352-0.6717) and CD4+ NKT cells
(AUC = 0.6332; 95% CI: 0.5681-0.6982) (Supplementary Table S4). Overall, these AUCs and data as a whole
demonstrate a rather weak potential for using individual gated cell counts as a
viable diagnostic tool for PCa detection from healthy males or patients with
BPH.
Figure 2.
Comparisons of levels of different subsets of circulating myeloid and
lymphoid cells between HDM, patients with BPH, and patients with PCa.
Peripheral blood from 99 HDM, 123 BPH, 59 Gleason 6 (G6) PCa, 68 Gleason
7 (G7) PCa, and 29 >Gleason 7 (>G7) PCa patients were stained for
myeloid and lymphoid markers. Scatter plots show the median of
calculated percentages with interquartile ranges of (A) eMDSCs, (B)
PMN-MDSCs, (C) M-MDSCs, (D) CD16‒PMN, (E) CD14+
monocytes, (F) classical monocytes, (G) nonclassical monocytes, (H)
CD3+ lymphocytes, (I) T cells, (J) CD4+T
cells, (K) CD8+T cells, (L) natural killer T (NKT) cells, (M)
CD4+NKT cells, (N) CD8+NKT cells, (O) NK
cells, and (P) B cells. BPH, benign prostatic hyperplasia; eMDSCs,
early-stage MDSCs; HDM, male healthy donors; MDSCs, myeloid-derived
suppressor cells; M-MDSCs, monocytic MDSCs; PCa, prostate cancer; PMN,
polymorphonuclear.
Heat map of the normalized median percentages for all myeloid and
lymphoid cell populations. The numbers in the heat map represent the
normalized percentage values to either HDM or patients with BPH.
Increases in value are shaded in red and decreases in value are shaded
in blue. (A) Median percentage values of all cell populations from BPH,
G6 PCa, G7(3 + 4) PCa, G7(4 + 3) PCa, and >G7 PCa patients normalized
to their respective HDM cell population value. (B) Median percentage
values of all cell populations from G6 PCa, G7(3 + 4) PCa, G7(4 + 3)
PCa, and >G7 PCa patients normalized to their respective BPH cell
population value. BPH, benign prostatic hyperplaisa; PCa, prostate
cancer; HDM, male healthy donors; G6, Gleason score 6; G7(3 + 4),
Gleason score 7 (primary Gleason score 3 + secondary Gleason score 4)
PCa; G7 (4 + 3), Gleason score 7(primary Gleason score 4 + secondary
Gleason score 3) PCa; >G7, Gleason score >7.
Comparisons of levels of different subsets of circulating myeloid and
lymphoid cells between HDM, patients with BPH, and patients with PCa.
Peripheral blood from 99 HDM, 123 BPH, 59 Gleason 6 (G6) PCa, 68 Gleason
7 (G7) PCa, and 29 >Gleason 7 (>G7) PCa patients were stained for
myeloid and lymphoid markers. Scatter plots show the median of
calculated percentages with interquartile ranges of (A) eMDSCs, (B)
PMN-MDSCs, (C) M-MDSCs, (D) CD16‒PMN, (E) CD14+
monocytes, (F) classical monocytes, (G) nonclassical monocytes, (H)
CD3+ lymphocytes, (I) T cells, (J) CD4+T
cells, (K) CD8+T cells, (L) natural killer T (NKT) cells, (M)
CD4+NKT cells, (N) CD8+NKT cells, (O) NK
cells, and (P) B cells. BPH, benign prostatic hyperplasia; eMDSCs,
early-stage MDSCs; HDM, male healthy donors; MDSCs, myeloid-derived
suppressor cells; M-MDSCs, monocytic MDSCs; PCa, prostate cancer; PMN,
polymorphonuclear.*P < .05; **P < .005;
***P < .0005;
****P < .0001.Heat map of the normalized median percentages for all myeloid and
lymphoid cell populations. The numbers in the heat map represent the
normalized percentage values to either HDM or patients with BPH.
Increases in value are shaded in red and decreases in value are shaded
in blue. (A) Median percentage values of all cell populations from BPH,
G6 PCa, G7(3 + 4) PCa, G7(4 + 3) PCa, and >G7 PCa patients normalized
to their respective HDM cell population value. (B) Median percentage
values of all cell populations from G6 PCa, G7(3 + 4) PCa, G7(4 + 3)
PCa, and >G7 PCa patients normalized to their respective BPH cell
population value. BPH, benign prostatic hyperplaisa; PCa, prostate
cancer; HDM, male healthy donors; G6, Gleason score 6; G7(3 + 4),
Gleason score 7 (primary Gleason score 3 + secondary Gleason score 4)
PCa; G7 (4 + 3), Gleason score 7(primary Gleason score 4 + secondary
Gleason score 3) PCa; >G7, Gleason score >7.
Using ML models to classify PCa from manually gated counts
Because the individual gated cell counts failed to demonstrate adequate
diagnostic potential, we evaluated all of the manually gated cell population
counts using conventional ML models allowing us to incorporate all cell
populations together rather than focusing on specific populations of
interest, such as MDSCs. There are many choices of learning models to use in
supervised ML when the task is inferring a classification function from
labeled training data. Here, we chose 5 common ML algorithms: a shallow ANN,
a linear SVM, an SVM with a Gaussian kernel, an SVM with a RBF kernel, and
an SVM with a polynomial kernel. To evaluate these models, we designed two
different data sets that mimic clinically relevant diagnostic tests: a PCa
screening test and a prostate biopsy confirmatory test.First, we wanted to determine the accuracies of each model when evaluated as
a PCa screening test. The two classes for the labeled training data and
prediction were HDM and patients with PCa of all Gleason scores. For
training, 67 HDM and 97 patients with PCa were used followed by 32 HDM and
54 patients with PCa for testing and performance evaluation. Using the gated
counts as input data to these five ML models, the models had accuracies
between 72.8% and 73.3% with an overall average accuracy of 73.2% (Supplementary Table S5). These accuracies are higher than
any accuracies based on ROC analysis of the individually manually gated cell
counts for each cell population of interest.Next, we wanted to determine the accuracies for each model when evaluated as
a prostate biopsy confirmatory test. Here, the classes for the labeled
training data and prediction were stratified based on disease state and
predicting high-risk PCa or the need for medical intervention. Patients with
a Gleason score of 6 are considered to have clinically insignificant
disease, whereas patients with a Gleason score of 7 or higher are considered
to have clinically significant diseases that may require subsequent medical
intervention. Patients with BPH and a Gleason score 6 PCa (BPH/G6) were
grouped together into a first class, whereas all patients with a Gleason
score of 7 or higher (⩾G7) PCa were grouped together into a second class.
For training, 41 BPH/G6 (30 BPH; 11 G6) patients and 43 ⩾G7 PCa patients
were used, whereas 72 BPH/G6 (61 BPH; 11 G6) and 53 ⩾G7 PCa patients were
used for testing and performance evaluation. All five models resulted in
accuracies between 55.4% and 57.8% using gated counts (Supplementary Table S5). As with the manual gating, these
models have their limitations and still rely on operator experience for the
manual gating analysis. These results had us ask how we retain this
information in a way that does not introduce operator subjectivity (ie, does
not involve manual gating) and reduces preprocessing time while still
incorporating all of the collected events and numerous relationships. This
led us to develop a new method of processing flow cytometry data to be used
in ML algorithms, specifically ANNs, in a way that minimized subjectivity
while using all available information found within the FCS data file.
Using PRNNs to analyze flow cytometry data
Pattern recognition neural networks (PRNNs) are a type of ANN that are well
adapted in pattern recognition and classification. Typically, they take the
form of multiple densely connected layers of artificial neurons, wherein the
strength of each interconnection between neurons is weighted by the amount
“learned” during the initial network training. For ANNs to be effective,
data inputs must share a common feature across all data sets. In imaging
applications of ANNs, this common feature is typically a pixel (for 2D
images) or a voxel (for 3D images) and have been used for diagnosing cancer
from pathology slides and computed tomographic images.[25-28] Conceptually, for flow
cytometry data, no such thing exists; rather, there is only a common
feature, ie, fluorescence and scatter channel values, across all cells
within a single sample itself and not between each separate sample. To
address this, we developed an approach called “hypervoxelation of cytometry
events” (HyperVOX) to transform flow cytometry data into a useable data
format to be used with PRNNs as described in the “Methods” section. Briefly,
this method is based on converting unique event channel values into a common
feature space that can serve as inputs for ML algorithms. We partitioned
each parameter range into 4 distinct regions of interest (ROIs) and
enumerated the number of events that fell within each specific ROI. When all
parameter ranges are combined, we call the resulting multidimensional ROIs
“hypervoxels”—each with a unique address in the newly created
multidimensional space that each have their own hypervoxel counts; this is
akin to pixels or voxels found in digital images (Supplementary Figure S4). These hypervoxel counts then
served as the inputs into the ML algorithm. This generated 262 144
hypervoxels for the 9-parameter myeloid cell panel and 16 384 hypervoxels
for the 7-parameter lymphoid cell panel. To reduce computational time, a
known limitation, we removed all hypervoxel regions that were found to have
no (null) cell events. This reduced the number of hypervoxels for the
myeloid cell and lymphoid cell panels to 36 720 and 8071, respectively.ANNs are notorious for requiring large training sets for robust and efficient classifications.[29] Given the difficulty and costs for generating large data sets from
patient samples in clinical studies, we implemented an augmentation
algorithm to increase our effective training set sample size by a factor of
20. Briefly, for each sample, 50 000 events were selected at random 20 times
to generate a set of 20 different, but related, sibling samples; this
process also ensured that the same number events were used for each sample
to eliminate any potential bias that could be dependent event counts. We
subsequently trained 500 PRNNs using the assembled data sets as described in
the “Methods” section. For the PCa screening test training data set, data
from 50 HDM and 50 patients with PCa (10 G6, 30 G7, and 10 ⩾G8) were used
for PRNN training with 80% used for the training data set and the remaining
20% used for the validation data set. Samples from 17 HDM and 47 PCa (20 G6,
19 G7, and 8 ⩾ G8) patients were used to construct the PRNN evaluation
testing group. Here, the top 3 networks for highest accuracy were selected
and used for the 3-network voting ensemble. Following this, all the samples
used for network training, validation, and evaluation are used for threshold
calibration. Each of the 3 networks are optimized with one selected for
sensitivity, one selected for specificity, and one for accuracy. Finally, a
holdout sample data set with 32 HDM and 59 PCa patient samples were used to
evaluate the classifier performance. The NN classified 28 out of 32 HDM and
57 out of 59 PCa samples correctly resulting in a sensitivity of 96.6% (95%
CI: 88.3-99.6), specificity of 87.5% (95% CI: 71.0-96.5), PPV of 93.4% (95%
CI: 85.1-98.2), and NPV of 93.3% (95% CI: 78.1-98.2) (Table 2). On Gleason score
stratification, the NN classified 27 out of 28 G6, 18 out of 19 G7, and 11
out of 11 >G7 samples were classified correctly (Figure 4A). The ROC curve analysis
produced an AUC of 0.9656 (95% CI: 0.9202-1) (Figure 4B). We also used this same
training algorithm for the prostate biopsy confirmatory testing set. Here,
samples from 50 BPH/G6 (25 BPH and 25 G6) and 50 >G6 PCa (36 G7 and 14
⩾G8) patients were used for the training set and 22 BPH/G6 (11 BPH and 11
G6) and 22 >G6 PCa (13 G7 and 9 ⩾G8) patients were used for the
evaluation testing set. The holdout sample data set consisted of 110 BPH/G6
PCa (87 BPH; 23 G6) patients and 25 >G6 PCa (19 G7 and 6 ⩾G8) patients.
The NN classified 47 out of 110 BPH/G6 and 23 out of 25 >G6 samples
correctly resulting in a sensitivity of 92.0% (95% CI: 74.0-99.0),
specificity of 42.7% (95% CI: 33.3-52.5), PPV of 26.7% (95% CI: 23.0-30.8),
and NPV of 95.9% (95% CI: 85.9-98.9) (Table 2). The NN classified 38 out
of 87 BPH, 9 out of 23 G6, 17 out of 19 G7, and 6 out of 6 >G7 samples
correctly (Figure
4C). The subsequent ROC analysis produced an AUC of 0.7242 (95% CI:
0.6259-0.8225) (Figure
4D). Given the number of men who undergo prostate biopsies each
year, these data suggest a potential utility for this assay to have a great
impact on the reducing the number of men who undergo unnecessary prostate
biopsies each year.
Table 2.
Sensitivity and specificity results for prostate cancer screening and
prostate biopsy confirmatory tests using a neural network to analyze
hypervoxelated flow cytometry data.
Test
Statistic
Value
95% CI interval
Prostate cancer screening
Sensitivity
96.61%
88.29-99.59
Specificity
87.50%
71.01-96.49
Positive predictive value
93.44%
85.05-98.21
Negative predictive value
93.33%
78.08-98.21
Accuracy
93.41%
86.20-97.54
AUC
0.9656
0.9202-1
Prostate biopsy confirmatory
Sensitivity
92.00%
73.97-99.02
Specificity
42.73%
33.34-52.52
Positive predictive value
26.74%
23.04-30.81
Negative predictive value
95.92%
85.94-98.91
Accuracy
51.85%
43.09-60.53
AUC
0.7242
0.6259-0.8225
Abbreviations: AUC, area under the curve; CI, confidence
interval.
Figure 4.
Neural network analysis of hypervoxelated flow cytometry data of hold
out samples for patients with PCa versus HDM and PCa versus BPH. (A)
Percentages of correctly classified samples from HDM (n = 32), G6
PCa (n = 29), G7(3 + 4) PCa (n = 10), G7(4 + 3) PCa (n = 9), G8 PCa
(n = 4) and G9 PCa (n = 7) and (B) ROC curve for NN analysis for
holdout samples of patients with PCa versus HDM. (C) Percentages of
correctly classified samples from BPH (n = 87), G6 PCa (n = 23),
G7(3 + 4) PCa (n = 2), G7(4 + 3) PCa (n = 17), G8 PCa (n = 2) and G9
PCa (n = 4) and (D) ROC curve for NN analysis for holdout samples of
patients with PCa versus BPH. G6, Gleason score 6 PCa; G7 (3 + 4),
Gleason score 7 (primary Gleason score 3 + secondary Gleason score
4) PCa; G7(4 + 3), Gleason score 7 (primary Gleason score
4 + secondary Gleason score 3) PCa; G8, Gleason score 8 PCa; G9,
Gleason score 9 PCa. BPH, benign prostatic hyperplasia; HDM, male
healthy donors; NN, neural network; PCa, prostate cancer; ROC,
receiver operating characteristic.
Sensitivity and specificity results for prostate cancer screening and
prostate biopsy confirmatory tests using a neural network to analyze
hypervoxelated flow cytometry data.Abbreviations: AUC, area under the curve; CI, confidence
interval.Neural network analysis of hypervoxelated flow cytometry data of hold
out samples for patients with PCa versus HDM and PCa versus BPH. (A)
Percentages of correctly classified samples from HDM (n = 32), G6
PCa (n = 29), G7(3 + 4) PCa (n = 10), G7(4 + 3) PCa (n = 9), G8 PCa
(n = 4) and G9 PCa (n = 7) and (B) ROC curve for NN analysis for
holdout samples of patients with PCa versus HDM. (C) Percentages of
correctly classified samples from BPH (n = 87), G6 PCa (n = 23),
G7(3 + 4) PCa (n = 2), G7(4 + 3) PCa (n = 17), G8 PCa (n = 2) and G9
PCa (n = 4) and (D) ROC curve for NN analysis for holdout samples of
patients with PCa versus BPH. G6, Gleason score 6 PCa; G7 (3 + 4),
Gleason score 7 (primary Gleason score 3 + secondary Gleason score
4) PCa; G7(4 + 3), Gleason score 7 (primary Gleason score
4 + secondary Gleason score 3) PCa; G8, Gleason score 8 PCa; G9,
Gleason score 9 PCa. BPH, benign prostatic hyperplasia; HDM, male
healthy donors; NN, neural network; PCa, prostate cancer; ROC,
receiver operating characteristic.
Discussion
There is a clinical need for the development of new methodologies to more accurately
detect PCa due to the limitations of current methods, such as the PSA blood test. As
PSA is organ-specific and not disease-specific, it is common to see men with
elevated PSA values undergo a prostate biopsy with as much as 70% of those men
having no prostate malignancy.[30,31] Recent developments in liquid
biopsy technologies have enabled improvements in early detection, prediction of
prognosis, and monitoring of disease progression, relapse, and treatment responses
for a variety of cancer types.[32] While most of these methods primarily use extracellular factors, such ctDNA,
EVs, or CTCs, none have used flow cytometry–based immunophenotyping analyzed by ANNs
to detect a solid tumor.In recent years, there have been significant advances in the field of flow and mass
cytometry that have made it possible to measure up to 40 different intracellular and
extracellular markers from each cell within a single sample preparation. These
advancements have led to an expanding array of computational tools that aid in the
interpretation and visualization of this high-dimensional and complex cytometry
data; numerous techniques, such as Spanning-tree Progression Analysis of
Density-normalized Events (SPADE); t-distributed stochastic neighbor embedding
(t-SNE); cluster identification, characterization, and regression (CITRUS); and
PhenoGraph, have been developed using advanced computational methods to try and
minimize the pitfalls of standard manual gating analyses while encouraging discovery
and improving efficiency.[33,34] However, these techniques have yet to be incorporated
effectively into clinical practice.In this article, we present the basis for a new liquid biopsy technique using the
flow cytometry immunophenotyping of myeloid and lymphoid cell populations analyzed
using PRNNs. Specifically, we describe two relevant data sets to determine the
sensitivity and specificity of using this new method for PCa screening and prostate
biopsy confirmatory testing. In most clinical studies, manually gated cell
population percentages or counts are used to determine whether specific cell
populations could be used as potential diagnostic biomarkers. One population that
has received significant attention over the past decade as a potential biomarker is
MDSCs. Several studies using flow cytometry have demonstrated that MDSC accumulation
correlates to disease progression and can be indicative of overall patient outcomes
while being found at lower levels in non–tumor-bearing individuals.[21-24] In addition, studies have
shown that levels of MDSCs can possibly predict responses to immune-checkpoint
blockade therapy.[35,36]Although MDSCs have been favored as a potential diagnostic biomarker for cancer
detection, our data set demonstrates that MDSCs have limited utility as a viable
diagnostic tool when only analyzed using manual gating. In fact, several other cell
types had better potential with greater AUCs than the three MDSC populations in both
data sets (Supplementary Tables S3 and S4). This led us to use ML models, including ANNs, to incorporate
all manually gated cell population percentages together into a final predictor. The
results did improve, but inherently, manual gating excludes large amounts of
information through its Boolean logic hierarchy and does not adequately capture the
holistic relationship between all the cell markers at once. Using our HyperVOX
method, we were able to transform the original flow cytometry data set into one that
can preserve some of these complex and vital relationships while mitigating the loss
of information.Machine learning has been used in medical diagnostics for detecting skin
abnormalities with image recognition and in cardiology by helping to analyze
electrocardiograms to better detect cardiovascular events.[37-41] When we used PRNN analysis on
our screening data set, the signal between healthy male individuals and
biopsy-confirmed patients with PCa had a large separation (AUC = 0.9656). Most of
the cancers (n = 57/59; sensitivity = 98.3%) were classified correctly with only 2
misclassified—one Gleason score 6 PCa and one Gleason score 7 PCa—while correctly
classifying all men with Gleason score 8 or higher PCa disease (n = 11). Currently,
the traditional cutoff PSA value of 4 ng/mL results in a 75% sensitivity for PCa
detection with only a 40% specificity.[42] Using our method, we far outperform this traditional use of the PSA test with
sensitivities and specificities of 96.6% and 87.5%, respectively, demonstrating
potential utility for this type of test in the clinic, but further study is
needed.The prostate biopsy confirmatory data set was designed to classify patients that
would be at lower risk for a prostate pathology not requiring immediate medical
intervention, such as BPH or indolent disease (Gleason score 6 PCa), from those that
would, such as Gleason score 7 PCa or higher. There are many prostate biopsies
performed each year in the United States with the majority occurring after a PSA
test has been conducted; a large proportion of these biopsies return benign findings
or Gleason score 6 PCa where medical intervention would not be necessarily
recommended. Using the PRNN, there was a meaningful albeit less dramatic separation
between the BPH/G6 and higher Gleason score cancers (AUC = 0.7242). This decrease in
performance is most likely due to more similarities in the signal between BPH and
PCa—both prostate pathologies—than between a healthy male and PCa (Figure 3). We expected the
presence of the precancerous atypical small acinar proliferation (ASAP) and
high-grade prostatic intraepithelial neoplasia (HGPIN) pathologies to increase the
likelihood of a patient with BPH to be classified as PCa. Interestingly, it was
found to not have an impact as out of the 49 patients with BPH misclassified, only 8
were positive for HGPIN, 6 for ASAP, and 5 for both. More data will be needed to
fully understand the relationship of these precancerous pathologies and their
resulting signal.
Conclusions
We have presented data to support a novel liquid biopsy test to detect PCa in a
pre-biopsy population. Although our screening data set was able to achieve high
levels of sensitivity (97%) and specificity (88%), the more clinically relevant
problem of how to reduce the number of unnecessary prostate biopsies was more
difficult to investigate. Currently, there are no screening tools that can
differentiate between PCa and a benign prostate condition but given the large number
of men who undergo prostate biopsies each year in the United States, this study
demonstrates potential utility for our method to still have a substantial impact on
reducing the number men who unnecessarily receive them each year while ensuring
those that need biopsies still receive one (92% sensitivity). A second study is
currently underway where more cell surface markers are being included to improve
upon the separation between PCa and BPH, along with the use a cell-fixative blood
collection tube to enhance sample stability and marker expression during transport.
We hope in the near future to determine whether this type of assay will provide
clinicians with an additional tool to use when deciding the best clinical pathway
for their patient through a clinical validation and utility study.
Authors: Jason D Merker; Geoffrey R Oxnard; Carolyn Compton; Maximilian Diehn; Patricia Hurley; Alexander J Lazar; Neal Lindeman; Christina M Lockwood; Alex J Rai; Richard L Schilsky; Apostolia M Tsimberidou; Patricia Vasalos; Brooke L Billman; Thomas K Oliver; Suanna S Bruinooge; Daniel F Hayes; Nicholas C Turner Journal: J Clin Oncol Date: 2018-03-05 Impact factor: 44.544
Authors: Andre Esteva; Brett Kuprel; Roberto A Novoa; Justin Ko; Susan M Swetter; Helen M Blau; Sebastian Thrun Journal: Nature Date: 2017-01-25 Impact factor: 49.962
Authors: Thomas Condamine; George A Dominguez; Je-In Youn; Andrew V Kossenkov; Sridevi Mony; Kevin Alicea-Torres; Evgenii Tcyganov; Ayumi Hashimoto; Yulia Nefedova; Cindy Lin; Simona Partlova; Alfred Garfall; Dan T Vogl; Xiaowei Xu; Stella C Knight; George Malietzis; Gui Han Lee; Evgeniy Eruslanov; Steven M Albelda; Xianwei Wang; Jawahar L Mehta; Meenakshi Bewtra; Anil Rustgi; Neil Hockstein; Robert Witt; Gregory Masters; Brian Nam; Denis Smirnov; Manuel A Sepulveda; Dmitry I Gabrilovich Journal: Sci Immunol Date: 2016-08-05
Authors: Subarna Palit; Christoph Heuser; Gustavo P de Almeida; Fabian J Theis; Christina E Zielinski Journal: Front Immunol Date: 2019-07-03 Impact factor: 7.561