Solutions for the generalized boundary value problem on two parallel straight lines

Faculty Science Year: 2026
Type of Publication: ZU Hosted Pages:
Authors:
Abbas Sedky Nagdy
Journal: International journal of Applied Mathematics Diogenes Co. Ltd Volume:
Keywords : Solutions , , generalized boundary value problem , , parallel    
Abstract:
This article will discuss a solution for irregular boundary value problem for two unknown functions on two parallel straight lines. We study the properties of the solutions at infinity and give the solvability conditions of the solutions in different domains.
    
     
 
       

Author Related Publications

  • Abbas Sedky Nagdy, "On the solution of a certain class of nonlinear singular integro-differential equations with Carleman shift", Elsevier Ltd / Elsevier BV / Pergamon (imprint), 2001 More
  • Abbas Sedky Nagdy, "A Computational Technique for Solving Three-Dimensional Mixed Volterra–Fredholm Integral Equations", MPDI, 2023 More
  • Abbas Sedky Nagdy, "Solution of fractional integro-differential equations using least squares and shifted Legendre methods‏", Poland, 2024 More
  • Abbas Sedky Nagdy, "The Solvability and Explicit Solutions of Singular Integral–Differential Equations with Reflection", John Wiley and Sons Ltd, 2024 More
  • Abbas Sedky Nagdy, "Singular Integral Equations of Convolution Type With Carleman Shift", John Wiley and Sons Ltd, 2025 More

Department Related Publications

  • Mohamed El Sayed Ahmed Muhamed, "Improved salp swarm algorithm based on particle swarm optimization for feature selection", SPRINGER, 2019 More
  • Mohamed El Sayed Ahmed Muhamed, "Galaxies image classification using artificial bee colony based on orthogonal Gegenbauer moments.", Springer, 2019 More
  • Roshdy Mohamed Farouk AbdulHameed, "Segmentation of microarray images using artificial neural network and Gabor wavelet", Portgal, 2016 More
  • Doaa Shoukry Mohamed Abdulmutallab , "Legendre Polynomial and Iterative Decomposition Methods for Linear Fractional Integro-Differential Equations", Copyright © 2016 American Scientific Publishers All rights reserved Printed in the United States of America, 2016 More
Tweet