Infinitely many radial and non-radial solutions for a fractional Schrödinger equation-Reference-Cited by-同舟云学术

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Infinitely many radial and non-radial solutions for a fractional Schrödinger equation

Published:2016-02 Issue:3 Volume:71 Page:737-747
ISSN:0898-1221
Container-title:Computers & Mathematics with Applications
language:en
Short-container-title:Computers & Mathematics with Applications

Author:

Zhang Wen,Tang Xianhua,Zhang Jian

Funder

NNSF

Hunan Provincial Innovation Foundation For Postgraduate

Publisher

Elsevier BV

Subject

Computational Mathematics,Computational Theory and Mathematics,Modeling and Simulation

Reference45 articles.

1. Quantum manifestation of Lévy-type flights in a chaotic system;Iomin;Chem. Phys.,2002

2. The random walk’s guide to anomalous diffusion: a fractional dynamics approach;Metzler;Phys. Rep.,2000

3. The restaurant at the random walk: recent developments in the description of anomalous transport by fractional dynamics;Metzler;J. Phys. A,2004

4. Fractional quantum mechanics;Laskin;Phys. Rev. E,2000

5. Fractional quantum mechanics and Levy path integrals;Laskin;Phys. Lett. A,2000

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1. Existence of Solutions for Asymptotically Periodic Fractional $p$-Laplacian Equations;Taiwanese Journal of Mathematics;2023-01-01

2. Initial value problem for a Caputo space-time fractional Schrödinger equation for the delta potential;Revista Mexicana de Física;2022-06-07

3. Multiple Solutions for a Class of Variable-Order Fractional Laplacian Equations with Concave-Convex Nonlinearity;Journal of Applied Mathematics and Physics;2022

4. BIFURCATION PROBLEM FOR A CLASS OF QUASILINEAR FRACTIONAL SCHRODINGER EQUATIONS;J KOREAN MATH SOC;2020

5. Infinitely many solutions for a class of sublinear fractional Schrödinger equations with indefinite potentials;Journal of Inequalities and Applications;2020-03-10

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