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...
में बचाया:
| स्वरूप: | Online |
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| भाषा: | अंग्रेज़ी |
| प्रकाशित: |
MDPI - Multidisciplinary Digital Publishing Institute
2024
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| विषय: | |
| ऑनलाइन पहुंच: | ONIX_20240108_9783036595641_14 |
| टैग: |
कोई टैग नहीं, इस रिकॉर्ड को टैग करने वाले पहले व्यक्ति बनें!
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| _version_ | 1869522835748159488 |
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| collection | Directory of Open Access Books |
| description | 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 investigations to real-world problems, has drawn a large amount of interest from researchers. This reprint encompasses all the articles that were accepted and published in this Special Issue titled "Applications of Partial Differential Equations ". We hope that these accepted and published papers will be impactful and motivate future research on partial differential equations for solving complex problems in various fields, disciplines, and applications. |
| format | Online |
| id | doab-20.500.12854ir-132355 |
| institution | Directory of Open Access Books |
| language | eng |
| publishDate | 2024 |
| publishDateRange | 2024 |
| publishDateSort | 2024 |
| publisher | MDPI - Multidisciplinary Digital Publishing Institute |
| publisherStr | MDPI - Multidisciplinary Digital Publishing Institute |
| record_format | ojs |
| spelling | doab-20.500.12854ir-1323552024-03-28T03:32:21Z Applications of Partial Differential Equations Wong, Patricia J. Y. non-linear optimal control stratified fluids energy functional optimal condition state variable travelling waves Eyring–Powell geometric perturbation nonlinear reaction–diffusion unsteady flow C∞-semigroups analytic semigroups Fourier multipliers Λ-ellipticity fractional Zakharov system stochastic Zakharov system Riccati–Bernoulli sub-ODE method Jacobi elliptic function method generalized fractional derivative time-diffusion problem generalized linear interpolation numerical scheme backward nonlocal wave equation Pascal bases automatically satisfying specified conditions integral boundary condition nonlocal boundary shape function delay differential equations 2D parabolic equations fractional step method convection diffusion problems shallow water flow Faedo–Galerkin method feedback control PDE’s stabilization tuberculosis COVID-19 diffusion coinfection stability singularly perturbed problem parabolic differential equation convection–diffusion problem line discontinuous source term streamline–diffusion finite element method Shishkin mesh uniformly convergent diffusion equations traveling waves phototaxis bacterial motion biological aggregation chemotaxis model integral inequality global uniform boundedness CNL-GZE lump-type solitons rogue wave appropriate transformation technique optimal decay viscoelastic wave equation nonlinear time-varying delay nonlinear damping acoustic boundary conditions thema EDItEUR::G Reference, Information and Interdisciplinary subjects::GP Research and information: general thema EDItEUR::P Mathematics and Science 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 investigations to real-world problems, has drawn a large amount of interest from researchers. This reprint encompasses all the articles that were accepted and published in this Special Issue titled "Applications of Partial Differential Equations ". We hope that these accepted and published papers will be impactful and motivate future research on partial differential equations for solving complex problems in various fields, disciplines, and applications. 2024-01-08T14:38:22Z 2024-01-08T14:38:22Z 2023 book ONIX_20240108_9783036595641_14 9783036595641 9783036595658 https://directory.doabooks.org/handle/20.500.12854/132355 eng application/octet-stream Attribution 4.0 International https://mdpi.com/books/pdfview/book/8359 https://mdpi.com/books/pdfview/book/8359 MDPI - Multidisciplinary Digital Publishing Institute 10.3390/books978-3-0365-9565-8 10.3390/books978-3-0365-9565-8 46cabcaa-dd94-4bfe-87b4-55023c1b36d0 9783036595641 9783036595658 274 Basel open access |
| spellingShingle | non-linear optimal control stratified fluids energy functional optimal condition state variable travelling waves Eyring–Powell geometric perturbation nonlinear reaction–diffusion unsteady flow C∞-semigroups analytic semigroups Fourier multipliers Λ-ellipticity fractional Zakharov system stochastic Zakharov system Riccati–Bernoulli sub-ODE method Jacobi elliptic function method generalized fractional derivative time-diffusion problem generalized linear interpolation numerical scheme backward nonlocal wave equation Pascal bases automatically satisfying specified conditions integral boundary condition nonlocal boundary shape function delay differential equations 2D parabolic equations fractional step method convection diffusion problems shallow water flow Faedo–Galerkin method feedback control PDE’s stabilization tuberculosis COVID-19 diffusion coinfection stability singularly perturbed problem parabolic differential equation convection–diffusion problem line discontinuous source term streamline–diffusion finite element method Shishkin mesh uniformly convergent diffusion equations traveling waves phototaxis bacterial motion biological aggregation chemotaxis model integral inequality global uniform boundedness CNL-GZE lump-type solitons rogue wave appropriate transformation technique optimal decay viscoelastic wave equation nonlinear time-varying delay nonlinear damping acoustic boundary conditions thema EDItEUR::G Reference, Information and Interdisciplinary subjects::GP Research and information: general thema EDItEUR::P Mathematics and Science Applications of Partial Differential Equations |
| title | Applications of Partial Differential Equations |
| title_full | Applications of Partial Differential Equations |
| title_fullStr | Applications of Partial Differential Equations |
| title_full_unstemmed | Applications of Partial Differential Equations |
| title_short | Applications of Partial Differential Equations |
| title_sort | applications of partial differential equations |
| topic | non-linear optimal control stratified fluids energy functional optimal condition state variable travelling waves Eyring–Powell geometric perturbation nonlinear reaction–diffusion unsteady flow C∞-semigroups analytic semigroups Fourier multipliers Λ-ellipticity fractional Zakharov system stochastic Zakharov system Riccati–Bernoulli sub-ODE method Jacobi elliptic function method generalized fractional derivative time-diffusion problem generalized linear interpolation numerical scheme backward nonlocal wave equation Pascal bases automatically satisfying specified conditions integral boundary condition nonlocal boundary shape function delay differential equations 2D parabolic equations fractional step method convection diffusion problems shallow water flow Faedo–Galerkin method feedback control PDE’s stabilization tuberculosis COVID-19 diffusion coinfection stability singularly perturbed problem parabolic differential equation convection–diffusion problem line discontinuous source term streamline–diffusion finite element method Shishkin mesh uniformly convergent diffusion equations traveling waves phototaxis bacterial motion biological aggregation chemotaxis model integral inequality global uniform boundedness CNL-GZE lump-type solitons rogue wave appropriate transformation technique optimal decay viscoelastic wave equation nonlinear time-varying delay nonlinear damping acoustic boundary conditions thema EDItEUR::G Reference, Information and Interdisciplinary subjects::GP Research and information: general thema EDItEUR::P Mathematics and Science |
| topic_facet | non-linear optimal control stratified fluids energy functional optimal condition state variable travelling waves Eyring–Powell geometric perturbation nonlinear reaction–diffusion unsteady flow C∞-semigroups analytic semigroups Fourier multipliers Λ-ellipticity fractional Zakharov system stochastic Zakharov system Riccati–Bernoulli sub-ODE method Jacobi elliptic function method generalized fractional derivative time-diffusion problem generalized linear interpolation numerical scheme backward nonlocal wave equation Pascal bases automatically satisfying specified conditions integral boundary condition nonlocal boundary shape function delay differential equations 2D parabolic equations fractional step method convection diffusion problems shallow water flow Faedo–Galerkin method feedback control PDE’s stabilization tuberculosis COVID-19 diffusion coinfection stability singularly perturbed problem parabolic differential equation convection–diffusion problem line discontinuous source term streamline–diffusion finite element method Shishkin mesh uniformly convergent diffusion equations traveling waves phototaxis bacterial motion biological aggregation chemotaxis model integral inequality global uniform boundedness CNL-GZE lump-type solitons rogue wave appropriate transformation technique optimal decay viscoelastic wave equation nonlinear time-varying delay nonlinear damping acoustic boundary conditions thema EDItEUR::G Reference, Information and Interdisciplinary subjects::GP Research and information: general thema EDItEUR::P Mathematics and Science |
| url | ONIX_20240108_9783036595641_14 |