| Literature DB >> 30084546 |
Xu Zhu1, Xiaomeng Shen2, Jun Qu1,2, Robert M Straubinger1, William J Jusko1.
Abstract
Gemcitabine combined with birinapant, an inhibitor of apoptosis protein antagonist, acts synergistically to reduce pancreatic cancer cell proliferation. A large-scale proteomics dataset provided rich time-series data on proteome-level changes that reflect the underlying biological system and mechanisms of action of these drugs. A multiscale network model was developed to link the signaling pathways of cell cycle regulation, DNA damage response, DNA repair, apoptosis, nuclear factor-kappa β (NF-κβ), and mitogen-activated protein kinase (MAPK)-p38 to cell cycle progression, proliferation, and death. After validating the network model under different conditions, the Sobol Sensitivity Analysis was applied to identify promising targets to enhance gemcitabine efficacy. The effects of p53 silencing and combining curcumin with gemcitabine were also tested with the developed model. Merging proteomics analysis with systems modeling facilitates the characterization of quantitative relations among relevant signaling pathways in drug action and resistance, and such multiscale network models could be applied for prediction of combination efficacy and target selection.Entities:
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Year: 2018 PMID: 30084546 PMCID: PMC6157671 DOI: 10.1002/psp4.12320
Source DB: PubMed Journal: CPT Pharmacometrics Syst Pharmacol ISSN: 2163-8306
Figure 1Multi‐scale network model integrating systems information and drug treatment‐mediated effects on cell cycle regulation, DNA damage response, DNA repair, apoptosis, NF‐κB, and MAPK‐p38, signaling pathways, as well as cell cycle distributions (G0/G1‐, S‐, and G2/M‐phases) and apoptosis. The data sources were: proteomic quantification (open boxes), western blot analysis (red boxes), and published literature (yellow boxes). Quantitative information not available is denoted by gray boxes.
Parameter values and coefficients of variation (%CV) estimated in the developed network model (Figure 1) using a two‐stage approach. In the first stage, the dynamics of all protein nodes were estimated simultaneously; in the second stage, the parameters describing protein dynamics were fixed as a driving force for modeling the changes in cell cycle distribution, apoptosis, and cell number
| Parameter (units) | Annotation | Estimate | CV% |
|---|---|---|---|
| First stage | |||
|
| Turnover rate of protein ATM | 0.126 | 18.5 |
|
| Induction of protein ATM by gemcitabine | 0.404 | 18.4 |
|
| Reduction of gemcitabine‐induced ATM by birinapant | 0.00430 | 18.3 |
|
| Turnover rate of protein p53 | 0.0301 | 20.6 |
|
| Rate of negative self‐feedback on protein p53 | 0.792 | 244 |
|
| Coefficient for modification of negative self‐feedback on protein p53 | 5.00 | Fixed |
|
| Turnover rate of Fas ligand | 0.178 | 8.75 |
|
| Induction of Fas ligand by gemcitabine | 6.62 | 13.2 |
|
| Coefficient for modification of negative self‐feedback on Fas ligand | 0.308 | 17.5 |
|
| Turnover rate of protein for TAO | 0.0137 | 30.2 |
|
| Turnover rate of protein for PP2CB | 0.101 | 20.6 |
|
| Induction of protein for PP2CB by gemcitabine | 0.666 | 29.9 |
|
| Reduction of gemcitabine‐induced PP2CB by birinapant | 0.0103 | 5.49 |
|
| Turnover rate of protein for PP5 | 0.163 | 24.7 |
|
| Induction of protein for PP5 by gemcitabine | 0.439 | 19.4 |
|
| Reduction of gemcitabine‐induced PP5 by birinapant | 0.00791 | 8.74 |
|
| Rate of TNF‐α induction by NF‐κB | 0.200 | Fixed |
|
| Coefficient for cIAP2 degradation induced by birinapant | 0.061 | Fixed |
|
| Turnover rate of protein cIAP2 | 0.173 | Fixed |
|
| Activation rate of TAK1 or Caspase‐8 by TNF‐α | 0.0857 | 17.3 |
|
| Coefficient for induced RIP1 recruitment by cIAPs degradation | 12.3 | 92.4 |
|
| Coefficient for inhibition of TAK1 by cIAPs degradation | 0.600 | Fixed |
|
| Coefficient for activation of Caspase‐8 by cIAPs degradation | 0.0925 | 72.8 |
|
| Coefficient for activation of p38 by TNF‐α mediated via TAK1 | 0.0213 | 126 |
|
| Coefficient for activation of p38 via FasL mediated via ASK1 | 0.0323 | 20.5 |
|
| Coefficient for activation of p65 by TNF‐α mediated via TAK1 | 0.129 | 94.7 |
|
| Coefficient for activation of p65 by ATM | 0.280 | 31.4 |
|
| Coefficient for activation of p65 by p38 | 0.497 | 48.4 |
|
| Coefficient for modification of activation of Caspase‐8 by FasL | 0.0567 | 63.4 |
|
| Induction of Myc activity by gemcitabine | 0.0500 | Fixed |
|
| Induction of Bax by extrinsic apoptotic pathway mediated by tBid | 1.05 | 31.9 |
|
| Coefficient for modification of negative regulation of mp53 on Bax | 2.00 | Fixed |
|
| Coefficient for Bcl‐2 degradation induced by Caspase‐3 mediated apoptosis | 0.747 | 18.9 |
|
| Turnover rate of cleaved PARP | 0.0785 | 16.1 |
|
| Turnover rate of cyclin D1 | 0.0160 | 56.9 |
|
| Coefficient for induction of cyclin D1 by NF‐κB | 9.33 | 130 |
|
| Turnover rate of cyclin B1 | 0.0795 | 24.6 |
|
| Coefficient for induction of cyclin B1 by NF‐κB | 0.413 | 59.9 |
|
| Coefficient for induction of p21 by NF‐κB | 0.914 | 20.8 |
|
| Turnover rate of protein Rb | 0.104 | 70.2 |
|
| Turnover rate of protein for RFC1 | 0.0619 | 29.8 |
|
| Induction of protein for RFC1 by gemcitabine | 0.593 | 33.7 |
|
| Reduction of gemcitabine‐induced RFC1 by birinapant | 0.00815 | 9.81 |
|
| Coefficient for the positive correlation between activated CDK2 and protein Rb | 1.31 | 27.6 |
|
| Coefficient for the positive correlation between activated CDK1 and cyclin B1 | 0.979 | 19.9 |
|
| Coefficient for modification of the relationship of gemcitabine concentration vs. protein changes | 0.287 | 16.7 |
| Second Stage | |||
|
| Inhibitory effect of overexpressed cyclin D1 and p21 on G1 phase transition | 0.212 | 27.3 |
|
| Arrest in S phase regulated by checkpoint proteins represented by protein Rb phosphorylation | 0.0581 | 140 |
|
| Inhibitory effect of overexpressed cyclin B1 and p21 on G2/M phase transition | 0.214 | 16.6 |
|
| Instantaneous S‐phase arrest induced by gemcitabine directly | 0.112 | 6.40 |
|
| Effect of protein for RFC1 in reversing the direct gemcitabine‐induced S‐phase arrest | 1.71 | 15.6 |
|
| Delay in the initiation of DNA repair process | 31.4 | 3.81 |
|
| Initial number of total cells in the culture system | 2.25 × 105 | 1.64 |
|
| Rate constant for transition from G0/G1 to S phase | 0.604 | 39.3 |
|
| Rate constant for transition from S to G2/M phase | 0.111 | 3.34 |
|
| Rate constant for transition from G2/M to G0/G1 phase (mitosis) | 0.339 | 35.6 |
|
| Rate constant for progression to apoptosis | 0.00530 | 5.16 |
|
| Ratio of rate constants for progression to apoptosis and cleared from the system | 0.211 | 152 |
|
| Rate constant for progression to non‐apoptotic cell death | 0.000436 | 3.82 |
|
| Initial fraction of cells in the cell cycle of G0/G1 phase | 47.3 | 1.31 |
|
| Initial fraction of cells in the cell cycle of S phase | 11.6 | 4.83 |
|
| Initial fraction of cells undergoing apoptosis | 5.00 | Fixed |
|
| Initial fraction of cells undergoing non‐apoptotic cell death | 1.50 | Fixed |
|
| Number of cells that cause half maximal growth restriction | 6.47 × 104 | 48.6 |
|
| Ratio of growth restriction on transition rate | 0.830 | 8.47 |
|
| Nonlinear coefficient for induction of non‐apoptotic cell death by gemcitabine | 0.00001 | Fixed |
|
| Coefficient modifying the induced non‐apoptotic cell death by gemcitabine | 0.1 | Fixed |
|
| Nonlinear coefficient for induction of non‐apoptotic cell death by birinapant | 0.0045 | Fixed |
|
| Coefficient modifying the induced non‐apoptotic cell death by birinapant | 0.8 | Fixed |
CV%, coefficients of variation; IAP, inhibitor of apoptosis protein; NF‐κβ, nuclear factor‐kappa β; TNF‐α, tumor necrosis factor α.aParameters were estimated based on data digitized from Benetatos et al.16 For details refer to Appendix S1. bParameters were fixed based on Zhu et al.8
Figure 2Observations in PANC‐1 cells and fittings based on the network model of Figure 1. Treatment groups included control (CTRL, black), 10 nM, 20 nM, 100 μM gemcitabine (GEM, blue), 100 nM birinapant (BNT, green), and 20 nM/100 nM gemcitabine/birinapant combination (COMB, red). (a) Temporal fold‐change in the abundance of selected protein nodes, and (b) total cell numbers (proliferation) and cell cycle distributions in G0/G1‐, S‐, G2/M‐phases, and in apoptosis. Experimental observations are represented by symbols, and fittings based on the multi‐scale network model (Figure 1) are indicated by curves. Model parameters are listed in Table 1.
Figure 3Model‐based predictions of impact of p53 mutations and silencing on gemcitabine‐mediated inhibition of cell proliferation of PANC‐1 cells. (a) Left: Simulations of cell proliferation during exposure to 20 nM gemcitabine in cells with mutant p53 (mp53; purple) and wild‐type p53 (wtp53; black). Right: Kaplan Meier plot showing survival of 184 pancreatic cancer patients in PAAD study with mp53 (purple) and wtp53 (black), generated from the TCGA database using UCSC Xena (https://xenabrowser.net/heatmap/). Abscissa represents days of survival from diagnosis. (b) Silencing p53 shows opposing effects upon cell proliferation and induction of apoptosis by gemcitabine in cells with mp53 vs. wtp53. Profiles of cell numbers (left) and percentage of apoptotic cells (right) in cells with mp53 (solid line) and silenced mp53 (simp53; dashed line) or wtp53 (solid line) and silenced wtp53 (siwtp53; dashed line) in control cells (black) and the presence of 20 nM gemcitabine (blue).
Figure 4The functional role of TNF‐α, revealed by the effect of anti‐TNF‐α antibody infliximab upon drug‐mediated apoptosis in PANC‐1 cells. Treatment groups included control (CTRL), 20 nM gemcitabine (GEM), 100 nM birinapant (BNT) and 20 nM/100 nM gemcitabine/birinapant combined (COMB) treatment for 96 hours, with (light gray bar) or without (dark gray bar) 1 μg/ml infliximab (INF). Percentage of apoptotic cells (a) measured by annexin V/7‐AAD assay in PANC‐1 cells after treatments of 96 hours, or (b) simulated based on the network model.
Figure 5Transient gemcitabine‐induced cell cycle arrest and sequential drug exposure effects. Gemcitabine induced transient cell cycle arrest that was alleviated by delayed initiation of DNA repair. Panels show percentage of cells in S‐phase after incubation with 20 nM gemcitabine for different durations (24, 48, 72, and 96 hours) (a) measured by cell cycle analysis, or (b) predicted by the network model, and cell cycle arrest in S‐phase became insensitive to continuing gemcitabine exposure with ≥24 hours of treatment. Model‐based simulation of cell proliferation and cell cycle arrest with exposure to 20 nM gemcitabine and 200 nM birinapant initiated either simultaneously (solid/black) or sequentially (birinapant initiated 30 hours after gemcitabine; dashed/blue). (c) Sustained suppression of cell proliferation by sequenced exposure, and (d) percentage of cells in S phase with simultaneous vs. sequenced drug exposure. Model prediction recapitulated experimental data showing greater efficacy of gemcitabine/birinapant treatment with sequenced drug exposure.8
Figure 6Model‐based analysis and simulations for target selection and prediction of drug combination efficacy. Sobol Sensitivity Analysis assisted in the selection of protein targets that could potentially enhance gemcitabine efficacy. (a) Rank‐order sensitivity indices of model kinetic parameters having the most significant impact on proliferating cell numbers. (b) Simulated profiles of cell proliferation responses to 20 nM gemcitabine alone (GEM; black), development of resistance to Fas pathway signaling (FasFB Inh; blue), Fas ligand exposure (FasL; green), or combined with inhibition of DNA repair (RFC Inh; red). (c) Model‐based simulation of cell proliferation profiles of drug‐free control cells (black) and when treated with gemcitabine (GEM; blue), curcumin (CUR; green), or both (red). Specific model parameters were fixed based upon assumed mechanisms of curcumin action (see text).