Mathematical Biology
暂无分享,去创建一个
J. Sethian | B. Murray | C. Hogea | Jia Li | J. M. Hyman
[1] J. Sethian,et al. Implementation of the level set method for continuum mechanics based tumor growth models , 2005 .
[2] V. Cristini,et al. Nonlinear simulation of tumor necrosis, neo-vascularization and tissue invasion via an adaptive finite-element/level-set method , 2005, Bulletin of mathematical biology.
[3] V. Cristini,et al. Nonlinear simulation of tumor growth , 2003, Journal of mathematical biology.
[4] Ronald Fedkiw,et al. Level set methods and dynamic implicit surfaces , 2002, Applied mathematical sciences.
[5] D. Calhoun. A Cartesian Grid Method for Solving the Two-Dimensional Streamfunction-Vorticity Equations in Irregular Regions , 2002 .
[6] P. van Damme,et al. Mutant hepatitis B viruses: a matter of academic interest only or a problem with far-reaching implications? , 2001, Vaccine.
[7] L. Preziosi,et al. Modelling Solid Tumor Growth Using the Theory of Mixtures , 2001, Mathematical medicine and biology : a journal of the IMA.
[8] J. Sethian. Evolution, implementation, and application of level set and fast marching methods for advancing fronts , 2001 .
[9] Tana,et al. Relationship between Susceptibility to Hemolytic-Uremic Syndrome and Levels of Globotriaosylceramide in Human Sera , 2001, Journal of Clinical Microbiology.
[10] Herbert W. Hethcote,et al. The Mathematics of Infectious Diseases , 2000, SIAM Rev..
[11] J. Hyman,et al. An intuitive formulation for the reproductive number for the spread of diseases in heterogeneous populations. , 2000, Mathematical biosciences.
[12] L. Preziosi,et al. Modelling and mathematical problems related to tumor evolution and its interaction with the immune system , 2000 .
[13] D Greenhalgh,et al. Subcritical endemic steady states in mathematical models for animal infections with incomplete immunity. , 2000, Mathematical biosciences.
[14] S Torquato,et al. Simulated brain tumor growth dynamics using a three-dimensional cellular automaton. , 2000, Journal of theoretical biology.
[15] L. Preziosi,et al. ADVECTION-DIFFUSION MODELS FOR SOLID TUMOUR EVOLUTION IN VIVO AND RELATED FREE BOUNDARY PROBLEM , 2000 .
[16] Dantzig,et al. Computation of dendritic microstructures using a level set method , 2000, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.
[17] J. Martín,et al. HLA haplotypes are associated with differential susceptibility to Trypanosoma cruzi infection. , 2000, Tissue antigens.
[18] James A. Sethian,et al. Level Set Methods and Fast Marching Methods , 1999 .
[19] Jia Li,et al. The Diierential Infectivity and Staged Progression Models for the Transmission of Hiv , 1998 .
[20] H. Agiza,et al. On modeling epidemics. Including latency, incubation and variable susceptibility , 1998 .
[21] J. Blangero,et al. Genetic epidemiology of seropositivity for Trypanosoma cruzi infection in rural Goias, Brazil. , 1997, The American journal of tropical medicine and hygiene.
[22] S. Osher,et al. A Simple Level Set Method for Solving Stefan Problems , 1997, Journal of Computational Physics.
[23] Stanley Osher,et al. A Hybrid Method for Moving Interface Problems with Application to the Hele-Shaw Flow , 1997 .
[24] M. Chaplain,et al. Modelling the role of cell-cell adhesion in the growth and development of carcinomas , 1996 .
[25] S. Duncan,et al. Whooping cough epidemics in London, 1701-1812: infecdon dynamics, seasonal forcing and the effects of malnutrition , 1996, Proceedings of the Royal Society of London. Series B: Biological Sciences.
[26] J A Sethian,et al. A fast marching level set method for monotonically advancing fronts. , 1996, Proceedings of the National Academy of Sciences of the United States of America.
[27] Wei Shyy,et al. Computational Fluid Dynamics with Moving Boundaries , 1995 .
[28] J. W. Thomas. Numerical Partial Differential Equations: Finite Difference Methods , 1995 .
[29] J. Sethian,et al. A Fast Level Set Method for Propagating Interfaces , 1995 .
[30] Baba C. Vemuri,et al. Shape Modeling with Front Propagation: A Level Set Approach , 1995, IEEE Trans. Pattern Anal. Mach. Intell..
[31] H. Sheld,et al. Primary Care Update for Ob/Gyns , 1995 .
[32] S. Duncan,et al. Modelling the different smallpox epidemics in England. , 1994, Philosophical transactions of the Royal Society of London. Series B, Biological sciences.
[33] R. LeVeque,et al. A comparison of the extended finite element method with the immersed interface method for elliptic equations with discontinuous coefficients and singular sources , 2006 .
[34] Carlos Castillo-Chavez,et al. Asymptotically Autonomous Epidemic Models , 1994 .
[35] Carlos Castillo-Chavez,et al. How May Infection-Age-Dependent Infectivity Affect the Dynamics of HIV/AIDS? , 1993, SIAM J. Appl. Math..
[36] J. Heesterbeek,et al. The basic reproduction ratio for sexually transmitted diseases. Part 2. Effects of variable HIV infectivity. , 1993, Mathematical biosciences.
[37] D. Chopp. Computing Minimal Surfaces via Level Set Curvature Flow , 1993 .
[38] Chia-Ven Pao,et al. Nonlinear parabolic and elliptic equations , 1993 .
[39] B. Bolker,et al. Chaos and biological complexity in measles dynamics , 1993, Proceedings of the Royal Society of London. Series B: Biological Sciences.
[40] Alan A. Berryman,et al. The Orgins and Evolution of Predator‐Prey Theory , 1992 .
[41] A. Gutierrez. Physiological Basis of Ratio-Dependent Predator-Prey Theory: The Metabolic Pool Model as a Paradigm , 1992 .
[42] R. Arditi,et al. Coupling in predator-prey dynamics: Ratio-Dependence , 1989 .
[43] Roy M. Anderson,et al. Transmission dynamics of HIV infection , 1987, Nature.
[44] J. Sethian. Curvature and the evolution of fronts , 1985 .
[45] J. Folkman. The vascularization of tumors. , 1976, Scientific American.
[46] R. May,et al. Stability and Complexity in Model Ecosystems , 1976, IEEE Transactions on Systems, Man, and Cybernetics.
[47] R. D. Richtmyer,et al. Difference methods for initial-value problems , 1959 .
[48] Thomas S. Deisboeck,et al. Simulating ‘structure–function’ patterns of malignant brain tumors , 2004 .
[49] J. Sethian,et al. FRONTS PROPAGATING WITH CURVATURE DEPENDENT SPEED: ALGORITHMS BASED ON HAMILTON-JACOB1 FORMULATIONS , 2003 .
[50] K. Ikuta,et al. Differential susceptibility of resting CD4(+) T lymphocytes to a T-tropic and a macrophage (M)-tropic human immunodeficiency virus type 1 is associated with their surface expression of CD38 molecules. , 2001, Virus research.
[51] James A. Sethian,et al. The Fast Construction of Extension Velocities in Level Set Methods , 1999 .
[52] John A. Adam,et al. General Aspects of Modeling Tumor Growth and Immune Response , 1997 .
[53] James A. Sethian,et al. Numerical Methods for Propagating Fronts , 1987 .
[54] G. Smith,et al. Numerical Solution of Partial Differential Equations: Finite Difference Methods , 1978 .
[55] Vasilios Alexiades,et al. OVERCOMING THE STABILITY RESTRICTION OF EXPLICIT SCHEMES VIA SUPER-TIME-STEPPING , 2022 .