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Article detail · 2023 · article

A New Version of the Generalized F-Expansion Method for the Fractional Biswas-Arshed Equation and Boussinesq Equation with the Beta-Derivative

ISSN2314-8896
YÖKSİS OpenAlex Open access · gold Top 10%
Year2023
Citations18OpenAlex
Citations23Semantic Scholar
Percentile%92.0
FWCI3.141.00 = world average
Scopus (SJR)Q3
WoS (JCR)Q1

Data source split

  • YÖKSİSYÖKSİS article record
  • YÖKSİS venueJournal of Function Spaces
  • Catalog match (ISSN)Journal of Function Spaces
  • OpenAlexOpenAlex enrichment (abstract, citations, topics)
  • Semantic Scholarcitation count (not merged with OpenAlex)

Abstract

OpenAlex English

In this article, a new version of the generalized F-expansion method is proposed enabling to obtain the exact solutions of the Biswas-Arshed equation and Boussinesq equation defined by Atangana’s beta-derivative. First, the new version generalized F-expansion method is introduced, and then, the exact solutions of the nonlinear fractional differential equations expressed with Atangana’s beta-derivative are given. When the results are examined, it is seen that single, combined, and mixed Jacobi elliptic function solutions are obtained. From the point of view, it is understood that the new version generalized F-expansion method can give significant results in finding the exact solutions of equations containing beta-derivatives.

Topics

Citations

OpenAlex cited_by_count. Not a WoS or Scopus citation count; those sources have no separate column here.

18citationsOpenAlex · cited_by_count (cache / database)

5 publications in the local catalog that cite this work (OpenAlex reference match; not the full global list).

  1. 2025 New soliton solutions for a nonlinear complex hyperbolic Schrödinger dynamical equation with a truncated M−fractional derivativeCitations 7 · OpenAlex
  2. 2025 New soliton solutions for a nonlinear complex hyperbolic Schrödinger dynamical equation with a truncated M-fractional derivativeCitations 6 · OpenAlex
  3. 2024 The Extended Weierstrass Transformation Method for the Biswas Arshed Equation with Beta Time DerivativeCitations 1 · OpenAlex
  4. 2024 The Extended Weierstrass Transformation Method for the Biswas–Arshed Equation with Beta Time DerivativeCitations 1 · OpenAlex
  5. 2024 The Extended Weierstrass Transformation Method for the Biswas-Arshed Equation with Beta Time DerivativeCitations 1 · OpenAlex

Authors

2
  1. YUSUF PANDIR YOZGAT BOZOK ÜNİVERSİTESİ 1
  2. YUSUF GÜREFE 2