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Jeffrey D. Varner (speaker) Department of Chemical and Biomolecular Engineering, Cornell University, 244 Olin Hall, Ithaca NY 14853 Predictive Modeling.

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Presentation on theme: "Jeffrey D. Varner (speaker) Department of Chemical and Biomolecular Engineering, Cornell University, 244 Olin Hall, Ithaca NY 14853 Predictive Modeling."— Presentation transcript:

1 Jeffrey D. Varner (speaker) Department of Chemical and Biomolecular Engineering, Cornell University, 244 Olin Hall, Ithaca NY 14853 Predictive Modeling and Diagnostics in Cornell Biomedical Engineering

2 Working hypothesis: Uncertain mathematical models of protein-protein and protein-DNA networks relevant to human health can be computationally screened for fragile mechanisms. Fragile mechanisms represent potential therapeutic targets.

3 Man-made and evolved networks and systems maybe highly optimized or robust to certain perturbations and sensitive or fragile to others (Highly Optimized Tolerance) Csete et.al., Trends in Biotechnology, 22:446 - 450, 2004 If we knew how and where cell logic could break, perhaps even on a patient specific basis, what could we do?

4 Novak, B. & Tyson, J. J. Theor. Biol., 230: 563–79, 2004. Time [hr] Cellmass [mass] Cyclin E and Cyclin A [concentration] Cyclin E Cyclin B Mass single cell

5 Accumulation (m x 1) Mass Balances and Algebraic constraints (m x 1) where p denotes the (p x 1) parameter vector Which parameters are important is calculated by sensitivity analysis. The equation governing the first- order sensitivity coefficients can be obtained by differentiating the model equations with respect to p: m x p matrix of first-order sensitivity coefficients m x p matrix of first-order partials with respect to parameters m x p matrix of first-order partials with respect to states m x m state selection matrix (diagonal) Qualitative protein-protein and protein-DNA network models can be quickly generated, approximately identified* and screened for fragile mechanisms model equations (m = 213; p = 380)

6 Parameter Index (1 - 98) Scaled Overall Sensitivity Coefficient 0 1 Sorted Parameter Index (1 - 98) Scaled Overall Sensitivity Coefficient 0 1 Overall state sensitivity coefficient for parameter j Scaled first-order state sensitivity coefficient Sum over state and then time Stelling et.al., Proc. Nat. Acad. Sci., 101:13210 - 13215, 2004 The Tyson model predicts: Fragility associated with the translational efficiency, the Ubiquitin Proteasome System (UPS) and E2F activated expression. Are these real?

7 There are a large number of reports linking deregulation of the Ubiquitin ligase family members with cancer development Nakayama et.al., Nature Rev. Cancer., 6:369 - 381, 2006

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9 (A) (D) (C) (B) Proof-of-concept G1-S checkpoint LNCaP model was developed using qualitative data (190 proteins or protein-complexes and 342 protein-protein and protein-DNA interactions) describing cyclin-D expression following PaCP conformer interaction with HER-2

10 How can we build and manage large mechanistic network models? How do we model the response of complex tissue? Our working hypothesis is that we can understand complex biology by understanding and assembling simple logical pieces Fragility Analysis - Which mechanisms are likely to break? How can we run better experiments to test the models? Can we simulate multicellular dynamics with ensembles of single cells? Assemble network models

11 Assuming fast nutrient transients has allowed us to simulate much larger 3-D grids with the same number of CPUs. Spatial-temporal distribution of breast cancer-cell density after 150K iterations for different parameter values (128 x 128 x 128). Simulations were conducted on NERSC (IBM p575 Power5 111-nodes,888 CPUs) at SLAC using LAM-MPI for communication and the PETSc library for the solution of the nutrient field balances (Galerkin, Krylov space with Jacobi preconditioning). x-axis y-axis z-axis

12 HH17HH17 HH25HH25 A C B D Microscale Biomechanics of Tissue Elements Predictive Modeling by Tissue Composition Butcher et al, Circ Res 2007; Butcher et al, Phil Tras Royal Soc, 2007

13 RAVRAV LALA LALA RARA CCMCCM IVSIVS LVLV RVRV LVLV LVLV 3D Quantitative Modeling of Microscale Vascular Geometries - Morphogenesis Butcher et al, Dev Dyn, 2007

14 HH27 LAVHH27 LAV C D S T1T1  T2T2 T3T3 EL = ES +/- EFEL = ES +/- EF ES = S/S0ES = S/S0 EF = f(S,T,)EF = f(S,T,) ET = T/T0ET = T/T0 In Vivo Strain MeasurementIn Vivo Strain Measurement A B Leaflet Strain, ELLeaflet Strain, EL 1717 A V HH17HH17 AVAV A Non-Invasive Measurement and Predictive Modeling of Small Scale 3D Cardiovascular Function Butcher et al, Circ Res. 2007

15 Questions?


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