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Local/global existence analysis of fractional wave equations with exponential nonlinearity
JW He, Y Zhou - Bulletin des Sciences Mathématiques, 2023 - Elsevier
In this paper, we concern with an exponential nonlinearity for a fractional wave equation in
the whole space, we establish the local existence of solutions in a dense subspace of the …
the whole space, we establish the local existence of solutions in a dense subspace of the …
Existence and regularity of solutions for a class of fractional Laplacian problems
P Wu, Y Huang, Y Zhou - Journal of Differential Equations, 2022 - Elsevier
In this paper, we first establish a modified Marcinkiewicz interpolation result, and using this
result, we obtain a new regularity result for a fractional Laplacian problem on a bounded C …
result, we obtain a new regularity result for a fractional Laplacian problem on a bounded C …
On nonlinear Sobolev equation with the Caputo fractional operator and exponential nonlinearity
H Duy Binh, N Dinh Huy… - … Methods in the …, 2024 - Wiley Online Library
The initial value problem for the Caputo type time‐fractional Sobolev equation with a
nonlinear exponential source function is investigated in this work. We establish the …
nonlinear exponential source function is investigated in this work. We establish the …
[KİTAP][B] Fractional Diffusion and Wave Equations
Y Zhou - 2024 - Springer
The fractional calculus started more than three centuries ago. In the last years, the fractional
calculus is playing a very important role in various scientific fields. In fact, it has been …
calculus is playing a very important role in various scientific fields. In fact, it has been …
Existence of solutions to a nonlinear fractional diffusion equation with exponential growth
JW He, Y Zhou, A Alsaedi, B Ahmad - Nonlinear Analysis: Modelling …, 2024 - zurnalai.vu.lt
In this paper, we study a Cauchy problem for a space–time fractional diffusion equation with
exponential nonlinearity. Based on the standard Lp-Lq estimates of strongly continuous …
exponential nonlinearity. Based on the standard Lp-Lq estimates of strongly continuous …
Heat equations associated to harmonic oscillator with exponential nonlinearity
We investigate the Cauchy problem for a heat equation involving a fractional harmonic
oscillator and an exponential nonlinearity. Our main contributions are as follows:-We …
oscillator and an exponential nonlinearity. Our main contributions are as follows:-We …
Heat equation with an exponential nonlinear boundary condition in the half space
G Furioli, T Kawakami, E Terraneo - Partial Differential Equations and …, 2022 - Springer
We consider the initial-boundary value problem for the heat equation in the half space with
an exponential nonlinear boundary condition. We prove the existence of global-in-time …
an exponential nonlinear boundary condition. We prove the existence of global-in-time …
[PDF][PDF] Nonexistence for fractional differential inequalities and systems in the sense of Erdélyi-Kober
Nonexistence for fractional differential inequalities and systems in the sense of Erd\'elyi-Kober
Page 1 https://www.aimspress.com/journal/Math AIMS Mathematics, 9(8): 21686–21702 …
Page 1 https://www.aimspress.com/journal/Math AIMS Mathematics, 9(8): 21686–21702 …
[PDF][PDF] Blow-up of solutions for a time fractional biharmonic equation with exponentional nonlinear memory.
Y Zhu - Electronic Research Archive, 2024 - aimspress.com
In the paper, we focus on the local existence and blow-up of solutions for a time fractional
nonlinear equation with biharmonic operator and exponentional nonlinear memory in an …
nonlinear equation with biharmonic operator and exponentional nonlinear memory in an …
Well-Posedness and Regularity of Fractional Wave Equations
Y Zhou - Fractional Diffusion and Wave Equations: Well …, 2024 - Springer
In this chapter, we first study the well-posedness and regularity of mild solutions for a class
of time fractional damped wave equations. A concept of mild solutions is introduced to prove …
of time fractional damped wave equations. A concept of mild solutions is introduced to prove …