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Non-Local Partial Differential Equations for Engineering and Biology - Mathematical Modeling and Analysis (Hardcover, 1st ed. 2018)
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Non-Local Partial Differential Equations for Engineering and Biology - Mathematical Modeling and Analysis (Hardcover, 1st ed. 2018)
Series: Mathematics for Industry, 31
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This book presents new developments in non-local mathematical
modeling and mathematical analysis on the behavior of solutions
with novel technical tools. Theoretical backgrounds in mechanics,
thermo-dynamics, game theory, and theoretical biology are examined
in details. It starts off with a review and summary of the basic
ideas of mathematical modeling frequently used in the sciences and
engineering. The authors then employ a number of models in
bio-science and material science to demonstrate applications, and
provide recent advanced studies, both on deterministic non-local
partial differential equations and on some of their stochastic
counterparts used in engineering. Mathematical models applied in
engineering, chemistry, and biology are subject to conservation
laws. For instance, decrease or increase in thermodynamic
quantities and non-local partial differential equations, associated
with the conserved physical quantities as parameters. These present
novel mathematical objects are engaged with rich mathematical
structures, in accordance with the interactions between species or
individuals, self-organization, pattern formation, hysteresis.
These models are based on various laws of physics, such as
mechanics of continuum, electro-magnetic theory, and
thermodynamics. This is why many areas of mathematics, calculus of
variation, dynamical systems, integrable systems, blow-up analysis,
and energy methods are indispensable in understanding and analyzing
these phenomena. This book aims for researchers and upper grade
students in mathematics, engineering, physics, economics, and
biology.
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