Dr. Öğr. Üyesi MUHAMMAD ABUBAKAR ISAH

2023 International Conference on Fractional Differentiation and Its Applications, ICFDA 2023, Ajman, Birleşik Arap Emirlikleri, 14 - 16 Mart 2023, (Tam Metin Bildiri)

Rogue waves and Stability Analysis of the new (2+1)-KdV Equation Based on Symbolic Computation Method via Hirota Bilinear Form

Isah M. A., Yokus A.

2023 International Conference on Fractional Differentiation and Its Applications, ICFDA 2023, Ajman, Birleşik Arap Emirlikleri, 14 - 16 Mart 2023, (Tam Metin Bildiri)

Involute Curves in 4-Dimensional Galilean Space G4

ISAH M. A., ALYAMAÇ KÜLAHCI M.

Conference Proceeding of 17th International Geometry Symposium (2019) Erzincan/Turkey, Erzincan, Türkiye, 19 - 22 Haziran 2019, (Tam Metin Bildiri)

Metrikler

Yayın

Atıf (Scopus)

150

H-İndeks (Scopus)

Atıf (Scholar)

H-İndeks (Scholar)

Atıf (TrDizin)

H-İndeks (TrDizin)

Atıf (Sobiad)

H-İndeks (Sobiad)

Atıf (Diğer Toplam)

Toplam Atıf Sayısı

261

Dr. Öğr. Üyesi MUHAMMAD ABUBAKAR ISAH

Yayınlar & Eserler

Unveiling novel insights: Nonlinear dispersion dynamics of optical solitons through new φ6-Model expansion in the Klein–Gordon equation

Dynamical behaviors of different wave structures to the Korteweg–de Vries equation with the Hirota bilinear technique

Investigation of internal dynamics of soliton with the help of traveling wave soliton solution of Hamilton amplitude equation

Stability analysis and solutions of (2 + 1)-Kadomtsev–Petviashvili equation by homoclinic technique based on Hirota bilinear form

Nonlinear Dispersion Dynamics of Optical Solitons of Zoomeron Equation with New 𝜑6 -Model Expansion Approach

BILINEAR NEURAL NETWORK METHOD FOR OBTAINING THE EXACT ANALYTICAL SOLUTIONS TO NONLINEAR EVOLUTION EQUATIONS AND ITS APPLICATION TO KdV EQUATION

Exploring the influence of layer and neuron configurations on Boussinesq equation solutions via a bilinear neural network framework

Bilinear neural network method for obtaining the exact analytical solutions to nonlinear evolution equations and its application to KdV equation

OPTICAL SOLITONS WITH THE NONLINEAR LONG-SHORT WAVE INTERACTION SYSTEM MODEL BY NEWLY φ6-MODEL EXPANSION APPROACH

Optical solitons of the complex Ginzburg–Landau equation having dual power nonlinear form using φ6-model expansion approach

A novel technique to construct exact solutions for the Complex Ginzburg-Landau equation using quadratic-cubic nonlinearity law.

A novel technique to construct exact solutions for the Complex Ginzburg-Landau equation using quadratic-cubic nonlinearity law

The novel optical solitons with complex Ginzburg–Landau equation for parabolic nonlinear form using the ϕ6-model expansion approach

The novel optical solitons with complex Ginzburg-Landau equation for parabolic nonlinear form using the φ6 -model expansion approach.

Application of the newly \(\varphi^{6}\)-model expansion approach to the nonlinear reaction-diffusion equation

The investigation of several soliton solutions to the complex Ginzburg-Landau model with Kerr law nonlinearity

ON INTEGRABILITY OF SILVER RIEMANNIAN STRUCTURE

SOME CHARACTERIZATION OF OSCULATING CURVES ACCORDING TO DARBOUX FRAME IN THREE DIMENSIONAL EUCLIDEAN SPACE

Special Curves According to Bishop Frame in Minkowski 3-Space

A study on null cartan curve in Minkowski 3-space

Soliton Solitons Of The Nonlinear Duffing Equation Using Newly 𝝋𝟔-Model Expansion Approach

Stability Analysis and Soliton Solutions of the Nonlinear Evolution Equation by Homoclinic Technique Based on Hirota Bilinear Form