Presentation 1998/3/13
A study on the Mass Operator for Random Boundary Value Problem: : Numerical Analysis of the Nonlinear Integral Equation and the Bifurcation Phenomenon of its Solution in Complex Domain
Yasuhiko Tamura, Junichi Nakayama,
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Abstract(in English) This paper deals with the mass operator which appears in the random boundary value problem by means of the stochastic functional approach. The mass operator satisfies a nonlinear integral equation and represents effects of multiple scattering at the random surface. The nonlinear integral equation is solved numerically by iterative method to obtain the mass operator with a complex argument. Then it is found that the bifurcation phenomenon and existence of quasi-steady states of the solution exist in complex domain.
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Keyword(in English) random boundary value problem / stochastic functional approach / complex mass operator / nonlinear integral equation / numerical analysis / bifurcation phenomenon
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Committee NLP
Conference Date 1998/3/13(1days)
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Language JPN
Title (in Japanese) (See Japanese page)
Sub Title (in Japanese) (See Japanese page)
Title (in English) A study on the Mass Operator for Random Boundary Value Problem: : Numerical Analysis of the Nonlinear Integral Equation and the Bifurcation Phenomenon of its Solution in Complex Domain
Sub Title (in English)
Keyword(1) random boundary value problem
Keyword(2) stochastic functional approach
Keyword(3) complex mass operator
Keyword(4) nonlinear integral equation
Keyword(5) numerical analysis
Keyword(6) bifurcation phenomenon
1st Author's Name Yasuhiko Tamura
1st Author's Affiliation Faculty of Engineering and Dsign, Kyoto Institute of Technology()
2nd Author's Name Junichi Nakayama
2nd Author's Affiliation Faculty of Engineering and Dsign, Kyoto Institute of Technology
Date 1998/3/13
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Volume (vol) vol.97
Number (no) 592
Page pp.pp.-
#Pages 10
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