Results 41 to 50 of about 600,406 (168)
Concept and application of interval-valued fractional conformable calculus
This paper introduces a new concept of Caputo type interval-valued fractional conformable calculus. Based on this, some theorems and properties related to fractional conformable calculus are presented.
Lihong Zhang +3 more
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Preventing Exceptions to Robins InEquality [PDF]
For sufficiently large n Ramanujan gave a sufficient condition for the truth Robin's InEquality $X(n):=\frac{\sigma(n)}{n\ln\ln n}
Schwabhäuser, Thomas
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Finite Element Convergence for the Joule Heating Problem with Mixed Boundary Conditions [PDF]
We prove strong convergence of conforming finite element approximations to the stationary Joule heating problem with mixed boundary conditions on Lipschitz domains in three spatial dimensions.
A. Johnsson +35 more
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A Hamilton-Jacobi approach for front propagation in kinetic equations [PDF]
In this paper we use the theory of viscosity solutions for Hamilton-Jacobi equations to study propagation phenomena in kinetic equations. We perform the hydrodynamic limit of some kinetic models thanks to an adapted WKB ansatz.
Bouin, Emeric
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Convergence for PDEs with an arbitrary odd order spatial derivative term
We compute the rate of convergence of forward, backward and central finite difference $\theta$-schemes for linear PDEs with an arbitrary odd order spatial derivative term.
B Després, GB Witham, PD Lax, W Craig
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Stochastic Delay Population Dynamics under Regime Switching: Global Solutions and Extinction
This paper is concerned with a delay Lotka-Volterra model under regime switching diffusion in random environment. By using generalized Itô formula, Gronwall inequality and Young’s inequality, some sufficient conditions for existence of global positive ...
Zheng Wu, Hao Huang, Lianglong Wang
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Hyers-Ulam stability of a nonautonomous semilinear equation with fractional diffusion
In this paper, we study the Hyers-Ulam stability of a nonautonomous semilinear reaction-diffusion equation. More precisely, we consider a nonautonomous parabolic equation with a diffusion given by the fractional Laplacian. We see that such a stability is
Villa-Morales José
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A linearized numerical scheme is proposed to solve the nonlinear time-fractional parabolic problems with time delay. The scheme is based on the standard Galerkin finite element method in the spatial direction, the fractional Crank-Nicolson method, and ...
Lili Li, Mianfu She, Yuanling Niu
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Attainability property for a probabilistic target in Wasserstein spaces
In this paper we establish an attainability result for the minimum time function of a control problem in the space of probability measures endowed with Wasserstein distance.
Cavagnari, Giulia, Marigonda, Antonio
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Dynamics of Sound Waves in an Interacting Bose Gas [PDF]
We consider a non-relativistic quantum gas of $N$ bosonic atoms confined to a box of volume $\Lambda$ in physical space. The atoms interact with each other through a pair potential whose strength is inversely proportional to the density, $\rho=\frac{N ...
Deckert, D. -A. +3 more
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