Open AccessA variety of exact solutions for fractional (2+1)-dimensional Heisenberg ferromagnetic spin chain in the semi classical limit
Author(s) -
Junaid Akhtar,
Kalim U. Tariq,
Mostafa M. A. Khater,
Alphonse Houwe,
Mustafa İnç
Publication year - 2021
Publication title -
revista mexicana de física/revista mexicana de física
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.181
H-Index - 25
eISSN - 2683-2224
pISSN - 0035-001X
DOI - 10.31349/revmexfis.67.040701
Subject(s) - trigonometric functions , hyperbolic function , trigonometry , limit (mathematics) , nonlinear system , spin (aerodynamics) , chain (unit) , sine , variety (cybernetics) , rational function , physics , mathematics , mathematical analysis , quantum mechanics , statistics , geometry , thermodynamics
This paper investigates exact voyaging (2 + 1) dimensional Heisenberg ferromagnetic spin chain solutions with conformable fractional derivatives, an important family of nonlinear equations from Schrödinger (NLSE) for the construction of hyperbolic, trigonometric and complex function solutions. The detailed rational sine-cosine system and rational sinh-cosh system were used to locate dim, special and periodic wave solutions successfully. These findings suggest that the proposed approaches may be useful to investigate a range of solutions inside a repository of applied sciences and engineering, with success, quality, and trust. In addition, graphical representations and physical expresses of such solutions are represented by a set of the required values of the parameters involved. The methods are essentially adequate and can be extended to different dynamic models that create the nonlinear processes in today’s research.