| Literature DB >> 22649757 |
Timothy J Kinsella1, Evren Gurkan-Cavusoglu, Weinan Du, Kenneth A Loparo.
Abstract
Over the last 7 years, we have focused our experimental and computational research efforts on improving our understanding of the biochemical, molecular, and cellular processing of iododeoxyuridine (IUdR) and ionizing radiation (IR) induced DNA base damage by DNA mismatch repair (MMR). These coordinated research efforts, sponsored by the National Cancer Institute Integrative Cancer Biology Program (ICBP), brought together system scientists with expertise in engineering, mathematics, and complex systems theory and translational cancer researchers with expertise in radiation biology. Our overall goal was to begin to develop computational models of IUdR- and/or IR-induced base damage processing by MMR that may provide new clinical strategies to optimize IUdR-mediated radiosensitization in MMR deficient (MMR(-)) "damage tolerant" human cancers. Using multiple scales of experimental testing, ranging from purified protein systems to in vitro (cellular) and to in vivo (human tumor xenografts in athymic mice) models, we have begun to integrate and interpolate these experimental data with hybrid stochastic biochemical models of MMR damage processing and probabilistic cell cycle regulation models through a systems biology approach. In this article, we highlight the results and current status of our integration of radiation biology approaches and computational modeling to enhance IUdR-mediated radiosensitization in MMR(-) damage tolerant cancers.Entities:
Keywords: iododeoxyuridine; ionizing radiation; mismatch repair; systems biology
Year: 2011 PMID: 22649757 PMCID: PMC3355906 DOI: 10.3389/fonc.2011.00020
Source DB: PubMed Journal: Front Oncol ISSN: 2234-943X Impact factor: 6.244
Figure 1(A) cellular metabolism of 6-TG (B) current experimental biology futile cycle model of MMR processing of 6-TG-induced DNA base damage in MMR* cells.
Figure 2(A) cellular metabolism of IUdR (B) current experimental biology general damage sensor model of MMK processing of lUdR.
Figure 3Current stains of experimental biology model of MMR processing of IR-induced base damage following acute IIDR and prolonged LDR IR exposures.
Figure 4Modeling framework: hybrid model human DNA MMR.
Figure 5SDS-PAGE Gel of Purification results for MutSa (MSH2 – MSH6).
Association and dissociation rate constants (k.
| G:C | G:T | G:IU | |
|---|---|---|---|
| ka(1/Ms) | 3.38 × 104 | 2.08 × 104 | 2.21 × 104 |
| kd(1/s) | 3.48 × 10−3 | 7.97 × 10−4 | 9.36 × 10−4 |
| KD(M) | 1.03 × 10−7 | 3.83 × 10−8 | 4.24 × 10−8 |
Figure 6The stochastic simulation results (mean curves) for the binding of MutSa to substrates that contain G:C (blue curve), G:T (green curve), or G:IU (red curve).
The steps in the SSA algorithm and the implementation details.
| SSA steps | Implementation |
|---|---|
| Initialization step: set number of reactions (M), stochastic reaction constants (c1. …, cM), initial molecular population numbers (x1,…,xN), set time variable | |
| Step 1: calculate M reaction propensities a1…aM. The derivation of ai's can be found in Gillespie ( | |
| Step 2: generate two random numbers r1 and r2 using the unit-interval uniform random number generator, and calculate time step | We generate two random numbers using “rand” function in Matlab®. We have calculated τ and μ using the given formulas. |
| Step 3: increase time by the time step τ, and adjust the molecular population levels (molecule numbers) of the reactants according to the reaction μ that takes place in the time step τ. Increase the reaction counter n by 1 and return to step 1. |
Figure 7(A) stochastic in silica model of the cell cycle (B) example probability density function (C) cell cycle model outputs compared to experimental data p, experimental data (−); model outputs: GI (Δ), S (♦), and G2 (□) (adapted from reference Gurkan et al., 2007a).