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Continuous limit of random walks and its application to approximation of nonlinear PDEs (Mathematical Analysis in Fluid and Gas Dynamics)

open access: yesContinuous limit of random walks and its application to approximation of nonlinear PDEs (Mathematical Analysis in Fluid and Gas Dynamics)
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A local solution for some PDEs with hysteresis and some problems (Nonlinear evolution equations and related topics to mathematical analysis of a phenomena)

open access: yesA local solution for some PDEs with hysteresis and some problems (Nonlinear evolution equations and related topics to mathematical analysis of a phenomena)
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Mathematical Analysis of a Non-Local Mixed ODE-PDE Model for Tumor Invasion and Chemotherapy

Acta Applicandae Mathematicae, 2020
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Anderson L. A. de Araujo   +2 more
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High-Resolution Mathematical and Numerical Analysis of Involution-Constrained PDEs

Oberwolfach Reports, 2014
Partial differential equations constrained by involutions provide the highest fidelity mathematical models for a large number of complex physical systems of fundamental interest in critical scientific and technological disciplines. The applications described by these models include electromagnetics, continuum dynamics of solid media, and general ...
Bruno Després   +3 more
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Mathematical Analysis of a PDE-ODE Coupled Model of Mitochondrial Swelling with Degenerate Calcium Ion Diffusion

SIAM Journal on Mathematical Analysis, 2020
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Messoud A. Efendiev   +2 more
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PDE models for American options with counterparty risk and two stochastic factors: Mathematical analysis and numerical solution

Computers & Mathematics with Applications, 2020
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Iñigo Arregui   +3 more
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Mathematical Analysis of a Transformed ODE from a PDE Multiscale Model of Hepatitis C Virus Infection

Bulletin of Mathematical Biology, 2019
Mathematical modeling has revealed the quantitative dynamics during the process of viral infection and evolved into an important tool in modern virology. Coupled with analyses of clinical and experimental data, the widely used basic model of viral dynamics described by ordinary differential equations (ODEs) has been well parameterized. In recent years,
Kitagawa, Kosaku   +5 more
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High-Resolution Mathematical and Numerical Analysis of Involution-Constrained PDEs

2013
Partial differential equations constrained by involutions provide the highest fidelity mathematical models for a large number of complex physical systems of fundamental interest in critical scientific and technological disciplines. The applications described by these models include electromagnetics, continuum dynamics of solid media, and general ...
openaire   +2 more sources

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