Journal of Engineering and Applied Sciences

Year: 2009
Volume: 4
Issue: 5
Page No. 288 - 294

Volterra-Fredholm Integral Equation with Carleman Kernel in Position and Time

Authors : A.K. Khamis and M.A. Al-Ameen

References

Abdou, M.A. and F.A. Salama, 2004. Volterra-Fredholm integral equation of the first kind and spectral relationships. J. Applied Math. Comput., 153: 141-153.
CrossRef  |  

Abdou, M.A., 2001. Spectral relationships for the integral operators in contact problem of impressing stamp. J. Applied Math. Comput., 118: 95-111.
CrossRef  |  

Abdou, M.A., 2002. Fredholm-Volterra integral equation and generalized potential kernel. Applied Math. Comput., 131: 81-99.
CrossRef  |  

Abdou, M.A., 2002. Fredholm-Volterra integral equation of the first kind and contact problem. J. Applied Math. Comput., 125: 177-193.
CrossRef  |  

Abdou, M.A., 2002. Spectral relationships for the integral equation with Mocdonald kernel and contact problem. J. Applied Math. Comput., 125: 93-103.
CrossRef  |  

Abdou, M.A., 2003. Fredholm-Volterra integral equation with singular kernel. Applied Math. Comput., 137: 231-243.
Direct Link  |  

Abdou, M.A., K.I. Mohamed and A.S. Ismail, 2003. On the numerical solutions of Fredholm-Volterra integral equation. Applied Math. Comput., 146: 713-728.
Direct Link  |  

Arutiunian, N.K., 1959. A plane contact problem of the theory of creep. Applied Math. Mech., 2315: 901-924.

Atkinson, K.E., 1997. The Numerical Solution of Integral Equation of the Second Kind. Cambridge University Press, New York.

Devles, L.M. and J.L. Mohamed, 1985. Computational Methods for Integral Equation. Cambridge University Press, New York.

Gradchtein, I.C. and I.M. Rezuk, 1971. Tables of Integral, Summation Series and Derivatives. Nauka Publishers, Moscow.

Mkhtarian, S.M. and M.A. Abdou, 1990. On different method of solution of the integral equation for the planer contact problem of elasticity. Dakl. Acad. Nauk. Arm. SSR, 89: 59-74.

Mkhtarian, S.M. and M.A. Abdou, 1990. On various method for the solution of Carleman integral equation. Dakl. Acad. Nauk. Arm. SSR, 89: 125-129.

Design and power by Medwell Web Development Team. © Medwell Publishing 2024 All Rights Reserved