Results 61 to 70 of about 174 (81)
On a comprehensive model of the novel coronavirus (COVID-19) under Mittag-Leffler derivative. [PDF]
Abdo MS, Shah K, Wahash HA, Panchal SK.
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We study the existence problem for semilinear equations (E): −Au = f(⋅, u) + μ, with Borel measure μ and operator A that generates a symmetric Markov semigroup.
Klimsiak Tomasz
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Monotonicity of solutions for parabolic equations involving nonlocal Monge-Ampère operator
In this article, we consider the parabolic equations with nonlocal Monge-Ampère operators ∂u∂t(x,t)−Dsθu(x,t)=f(u(x,t)),(x,t)∈R+n×R.\frac{\partial u}{\partial t}\left(x,t)-{D}_{s}^{\theta }u\left(x,t)=f\left(u\left(x,t)),\hspace{1.0em}\left(x,t)\in ...
Du Guangwei, Wang Xinjing
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In this article, we study the following fractional Schrödinger-Poisson system: ε2s(−Δ)su+V(x)u+ϕu=f(u)+∣u∣2s*−2u,inR3,ε2t(−Δ)tϕ=u2,inR3,\left\{\begin{array}{ll}{\varepsilon }^{2s}{\left(-\Delta )}^{s}u+V\left(x)u+\phi u=f\left(u)+{| u| }^{{2}_{s}^{* }-2 ...
Feng Shenghao +2 more
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Fundamental solutions for semidiscrete evolution equations via Banach algebras. [PDF]
González-Camus J, Lizama C, Miana PJ.
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Higher-dimensional physical models with multimemory indices: analytic solution and convergence analysis. [PDF]
Jaradat I +4 more
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Singular boundary behaviour and large solutions for fractional elliptic equations. [PDF]
Abatangelo N +2 more
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