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Initial-boundary-value problems for the generalized multi-term time-fractional diffusion equation
Initial-boundary-value problems for the generalized multi-term time-fractional diffusion equation
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Initial-boundary-value problems for the generalized multi-term time-fractional diffusion equation

Luchko, Yury

Journal of mathematical analysis and applications, 2011-02, Vol.374 (2), p.538-548 [Periódico revisado por pares]

Amsterdam: Elsevier Inc

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2
Blow-up of solutions to semilinear wave equations with variable coefficients and boundary
Blow-up of solutions to semilinear wave equations with variable coefficients and boundary
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Blow-up of solutions to semilinear wave equations with variable coefficients and boundary

Zhou, Yi ; Han, Wei

Journal of mathematical analysis and applications, 2011-02, Vol.374 (2), p.585-601 [Periódico revisado por pares]

Amsterdam: Elsevier Inc

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3
Maximum principle for the generalized time-fractional diffusion equation
Maximum principle for the generalized time-fractional diffusion equation
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Maximum principle for the generalized time-fractional diffusion equation

Luchko, Yury

Journal of mathematical analysis and applications, 2009-03, Vol.351 (1), p.218-223 [Periódico revisado por pares]

Amsterdam: Elsevier Inc

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4
Initial value/boundary value problems for fractional diffusion-wave equations and applications to some inverse problems
Initial value/boundary value problems for fractional diffusion-wave equations and applications to some inverse problems
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Initial value/boundary value problems for fractional diffusion-wave equations and applications to some inverse problems

Sakamoto, Kenichi ; Yamamoto, Masahiro

Journal of mathematical analysis and applications, 2011-10, Vol.382 (1), p.426-447 [Periódico revisado por pares]

Amsterdam: Elsevier Inc

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5
FINITE ELEMENT APPROXIMATIONS FOR STOKES—DARCY FLOW WITH BEAVERS—JOSEPH INTERFACE CONDITIONS
FINITE ELEMENT APPROXIMATIONS FOR STOKES—DARCY FLOW WITH BEAVERS—JOSEPH INTERFACE CONDITIONS
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FINITE ELEMENT APPROXIMATIONS FOR STOKES—DARCY FLOW WITH BEAVERS—JOSEPH INTERFACE CONDITIONS

CAO, YANZHAO ; GUNZBURGER, MAX ; HU, XIAOLONG ; HUA, FEI ; WANG, XIAOMING ; ZHAO, WEIDONG

SIAM journal on numerical analysis, 2010-01, Vol.47 (6), p.4239-4256 [Periódico revisado por pares]

Philadelphia, PA: Society for Industrial and Applied Mathematics

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6
Finite-dimensional attractors for the Kirchhoff equation with a strong dissipation
Finite-dimensional attractors for the Kirchhoff equation with a strong dissipation
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Finite-dimensional attractors for the Kirchhoff equation with a strong dissipation

Yang, Zhijian ; Li, Xiao

Journal of mathematical analysis and applications, 2011-03, Vol.375 (2), p.579-593 [Periódico revisado por pares]

Amsterdam: Elsevier Inc

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7
Boundedness in quasilinear Keller–Segel systems of parabolic–parabolic type on non-convex bounded domains
Boundedness in quasilinear Keller–Segel systems of parabolic–parabolic type on non-convex bounded domains
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Boundedness in quasilinear Keller–Segel systems of parabolic–parabolic type on non-convex bounded domains

Ishida, Sachiko ; Seki, Kiyotaka ; Yokota, Tomomi

Journal of Differential Equations, 2014-04, Vol.256 (8), p.2993-3010 [Periódico revisado por pares]

Elsevier Inc

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8
Mathematical modeling of heat transfer in the film-substrate-thermostat system during heating of an electrically conductive film by a high-density pulse current
Mathematical modeling of heat transfer in the film-substrate-thermostat system during heating of an electrically conductive film by a high-density pulse current
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Mathematical modeling of heat transfer in the film-substrate-thermostat system during heating of an electrically conductive film by a high-density pulse current

Kuzmichev Nikolay D. ; Vasyutin Mikhael A. ; Danilova Ekaterina V. ; Lapshina Elena A.

Žurnal Srednevolžskogo matematičeskogo obŝestva (Online), 2021-02, Vol.23 (1), p.82-90 [Periódico revisado por pares]

National Research Mordovia State University

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9
Basic theory of fractional differential equations
Basic theory of fractional differential equations
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Basic theory of fractional differential equations

Lakshmikantham, V. ; Vatsala, A.S.

Nonlinear analysis, 2008-10, Vol.69 (8), p.2677-2682 [Periódico revisado por pares]

Amsterdam: Elsevier Ltd

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10
Solving initial-boundary value problems for systems of partial differential equations using neural networks and optimization techniques
Solving initial-boundary value problems for systems of partial differential equations using neural networks and optimization techniques
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Solving initial-boundary value problems for systems of partial differential equations using neural networks and optimization techniques

Shekari Beidokhti, R. ; Malek, A.

Journal of the Franklin Institute, 2009-11, Vol.346 (9), p.898-913 [Periódico revisado por pares]

Kidlington: Elsevier Ltd

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