| Literature DB >> 28321395 |
Jesús M Cortés1, Giovanni de Petris2, José I López3.
Abstract
Current sampling protocols of neoplasms along the digestive tract and in the urinary bladder have to be updated, as they do not respond to the necessities of modern personalized medicine. We show here that an adapted version of multisite tumor sampling (MSTS) is a sustainable model to overcome current deficiencies in digestive and bladder tumors when they are large enough so as to make unaffordable a total sampling. The new method is based on the divide-and-conquer algorithm and includes a slight modification of the MSTS, which proved to be useful very recently in clear cell renal cell carcinoma. This in silico analysis confirms the usefulness of MSTS for detecting intratumor heterogeneity (ITH) in tumors arising in hollow viscera. However, MSTS does not seem to improve routine traditional sampling in detecting tumor budding, extramural venous invasion, and perineural invasion. We conclude that (1) MSTS is the best method for tumor sampling to detect ITH balancing high performance and sustainable cost, (2) MSTS must be adapted to tumor shape and tumor location for an optimal performance.Entities:
Keywords: in silico modeling; intratumor heterogeneity; large bowel; stomach; tumor sampling; urinary bladder
Year: 2017 PMID: 28321395 PMCID: PMC5337957 DOI: 10.3389/fmed.2017.00025
Source DB: PubMed Journal: Front Med (Lausanne) ISSN: 2296-858X
Figure 1Practical implementation of multisite tumor sampling in a gastric adenocarcinoma (GAC). Two slices of a GAC after the application of multi-wheel rolling pasta cutter obtaining multiple tumor bars that include the full thickness of the tumor (including the front of tumor invasion) that fit six of them in the same cassette (the patient gave written informed consent for the use of this biological material for scientific purposes).
Figure 2A new divide-and-conquer (DAC) strategy outperforms RP in hollow viscera tumors, detecting better intratumor heterogeneity (ITH) and equally well budding. (A) For low values of budding density, DAC detects more ITH than RP (red vs blue lines). DAC and RP performed equally well in detecting budding (magenta vs red lines). (B) Similar to panel (A), but intermediate values of budding density. (C) Similar to panel (A), but high values of budding density. (A–C) Percentage of either ITH or budding (B) detection (mean ± SE) as a function of the percentage of ITH density defining for each tumor. SE was calculated across N different repetitions of the same strategy and across M different tumors. Simulations parameters: L = 30 (side of 3 × L rectangle), H (number of sites with ITH) varying from 1 to 80 (or equivalently the ITH density ρ varying from approximately 0 to 89%), B (number of sites with budding) varying from 1 to 30 (or equivalently the budding density σ varying from approximately 0 to 100%), N = 50 (repetitions number for the two RP and DAC strategies), and M = 15 (number of simulated tumors). For the two strategies, RP and DAC, the total number of blocks for each repetition was equal to Q, which as explained in our previous approach, was modeling the laboratory costs. Hereon, we chose Q = 9 for both DAC and RP. For DAC, the Q sites consisted in three different parallel tissue stripes chosen at random (i.e., occupying i = 1, i = 2, and i = 3 sites and three random j’s, from j = 1, …, L). For RP, we first chose a site J randomly between 2 and L − 1, and after the sites (i,J), (i,J + 1), and (i,J − 1) with i = 1, 2, and 3.