Applications of Partial Differential Equations

Applications of Partial Differential Equations

Partial differential equations are indispensable for modeling various phenomena and processes, such as those in physics, biology, finance, and engineering. Finding solutions to partial differential equations using qualitative theories or quantitative methods, as well as the application of such inves...

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Bibliographic Details
Format: eBook
Language:English
Published: Basel MDPI - Multidisciplinary Digital Publishing Institute 2023
Subjects:
Mathematics & science
Research & information: general
2D parabolic equations
acoustic boundary conditions
analytic semigroups
appropriate transformation technique
backward nonlocal wave equation
bacterial motion
biological aggregation
C∞-semigroups
chemotaxis model
CNL-GZE
coinfection
convection diffusion problems
convection-diffusion problem
COVID-19
delay differential equations
diffusion
diffusion equations
energy functional
Eyring-Powell
Faedo-Galerkin method
feedback control
Fourier multipliers
fractional step method
fractional Zakharov system
generalized fractional derivative
generalized linear interpolation
geometric perturbation
global uniform boundedness
integral boundary condition
integral inequality
Jacobi elliptic function method
line discontinuous source term
lump-type solitons
non-linear optimal control
nonlinear damping
nonlinear reaction-diffusion
nonlinear time-varying delay
nonlocal boundary shape function
numerical scheme
optimal condition
optimal decay
parabolic differential equation
Pascal bases automatically satisfying specified conditions
PDE's stabilization
phototaxis
Riccati-Bernoulli sub-ODE method
rogue wave
shallow water flow
Shishkin mesh
singularly perturbed problem
stability
state variable
stochastic Zakharov system
stratified fluids
streamline-diffusion finite element method
time-diffusion problem
traveling waves
travelling waves
tuberculosis
uniformly convergent
unsteady flow
viscoelastic wave equation
Λ-ellipticity
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