Approximate integral method applied to ablation problem in a finite slab

Faculty Engineering Year: 2007
Type of Publication: ZU Hosted Pages:
Authors:
Journal: Review Bulletin of the Calcutta math. society , India India Volume:
Keywords : Approximate integral method applied , ablation problem    
Abstract:
Approximate integral method applied to ablation problem in a finite slab
   
     
 
       

Author Related Publications

  • Samia Abdelhafiez Mshref Afifi, "A new alternative numerical approach applied to free moving boundary problems", Spain, 2005 More
  • Samia Abdelhafiez Mshref Afifi, "A proposed active multiplier algorithm for solving a class of convex programming problems", هندسه عين شمش, 2007 More
  • Samia Abdelhafiez Mshref Afifi, "An enhancement of the constrained steepest descent algorithm for nonlinear programming problems", مجله هندسه عين شمس, 2008 More
  • Samia Abdelhafiez Mshref Afifi, "A new numerical algorithm for 2-D moving boundary problems using boundary element method", U.S.A, 2009 More
  • Samia Abdelhafiez Mshref Afifi, "finite difference scheme for advection- diffusion equation", مجله هندسه عين شمس, 2009 More

Department Related Publications

  • Rahma Sadat Musa Meslem, "Stochastic procedures to solve the nonlinear mass and heat transfer model of Williamson nanofluid past over a stretching sheet", el sevier, 2023 More
  • Rahma Sadat Musa Meslem, "Thermal performance of Oldroyd-B hybrid nanofluid in solar energy-based water pumping systems and entropy generation minimization", el sevier, 2023 More
  • Magda Mahmoud Mohamed Kasem, "Hidden symmetries and exact solutions of integro-differential Jaulent–Miodek evolution equation.", Elsevier- Holland, 2014 More
  • Ola Ragab Abdou Mohamed, "Free vibration of irregular plates via indirect differential quadrature and singular convolution techniques", Elsevier Ltd, 2021 More
  • Mohamed Saad Metwaly Abdelkreem , "Free vibration of irregular plates via indirect differential quadrature and singular convolution techniques", Elsevier Ltd, 2021 More
Tweet