4.7 Article

A new (3+1)-dimensional Schrodinger equation: derivation, soliton solutions and conservation laws

Journal

NONLINEAR DYNAMICS
Volume 104, Issue 2, Pages 1595-1602

Publisher

SPRINGER
DOI: 10.1007/s11071-021-06359-6

Keywords

A new (3 + 1)-dimensional Schrö dinger equation; Zero curvature equation; Soliton solutions; Conservation laws

Funding

  1. Natural Science Foundation of Hebei Province of China [A2018207030]
  2. Youth Key Program of Hebei University of Economics and Business [2018QZ07]
  3. Key Program of Hebei University of Economics and Business [2020ZD11]
  4. Youth Team Support Program of Hebei University of Economics and Business

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In this paper, a new (3+1)-dimensional Schrodinger equation is derived for the first time based on the extended (3+1)-dimensional zero curvature equation, using the compatibility condition. Additionally, some soliton solutions are presented, and conservation laws are obtained.
In the present paper, a new (3 + 1)-dimensional Schrodinger equation in Quantum Mechanics is derived. Based on the extended (3 + 1)-dimensional zero curvature equation, this equation is derived for the first time via the compatibility condition. Meanwhile, some soliton solutions are presented. Finally, conservation laws also obtained.

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