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Here, we consider the existence and uniqueness solution of nonlinear
integral equation of the second kind of type Volterra-Hammerstein. Also, the nor-
mality and continuity of the integral operator are discussed. A numerical method is
used to obtain a system of nonlinear integral equations in position. The solution is
obtained, and many applications in one, two and three dimensionals are considered.
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참고문헌 (26)
참고문헌 신청
G. Emmanuele / 1992 / Integrable solution of functional integral equations / J. Integral Equation Appl 4 : 89 ~ 94
G. Emmanuele / 1993 / Integrable solutions of Hammerstein equations / Appl. Anal 50 : 277 ~ 284
H . Guoqiang / 2000 / Extrapolation method of iterated collocation solution for two dimensional nonlinear Volterra integral equations / J. Appl. Math. Comput 112 : 49 ~ 61
H. Guoqiang / 2001 / Extrapolation of NystrAom solution for two dimensional nonlinear Fredholm integral equations / J. Comput. Appl. Math 134 : 259 ~ 268
H. Kaneko / 1991 / Degenerate kernel method for Hammerstein equations / Math. Comput 56 (193) : 141 ~ 148
G. Emmanuele / 1993 / Integrable solutions of Hammerstein equations / Appl. Anal 50 : 277 ~ 284
H . Guoqiang / 2000 / Extrapolation method of iterated collocation solution for two dimensional nonlinear Volterra integral equations / J. Appl. Math. Comput 112 : 49 ~ 61
H. Guoqiang / 2001 / Extrapolation of NystrAom solution for two dimensional nonlinear Fredholm integral equations / J. Comput. Appl. Math 134 : 259 ~ 268
H. Kaneko / 1991 / Degenerate kernel method for Hammerstein equations / Math. Comput 56 (193) : 141 ~ 148
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