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Jung, Chang-Yeol
Analysis and computational methods Lab
Research Interests
  • Analysis, singular perturbations, uncertainty, numerical methods

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Evolution of Probability Distribution in Time for Solutions of Hyperbolic Equations

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dc.contributor.author Jung, Chang-Yeol ko
dc.date.available 2014-04-10T01:53:36Z -
dc.date.created 2013-06-18 ko
dc.date.issued 2009-10 ko
dc.identifier.citation JOURNAL OF SCIENTIFIC COMPUTING, v.41, no.1, pp.13 - 48 ko
dc.identifier.issn 0885-7474 ko
dc.identifier.uri https://scholarworks.unist.ac.kr/handle/201301/3451 -
dc.description.abstract We investigate the evolution of the probability distribution function in time for some wave and Maxwell equations in random media for which the parameters, e.g. permeability, permittivity, fluctuate randomly in space; more precisely, two different media interface randomly in space. We numerically compute the probability distribution and density for output solutions. The underlying numerical and statistical techniques are the so-called polynomial chaos Galerkin projection, which has been extensively used for simulating partial differential equations with uncertainties, and the Monte Carlo simulations. ko
dc.description.statementofresponsibility close -
dc.language 영어 ko
dc.publisher SPRINGER/PLENUM PUBLISHERS ko
dc.title Evolution of Probability Distribution in Time for Solutions of Hyperbolic Equations ko
dc.type ARTICLE ko
dc.identifier.scopusid 2-s2.0-69949087393 ko
dc.identifier.wosid 000269533300002 ko
dc.type.rims ART ko
dc.description.scopustc 2 *
dc.date.scptcdate 2014-07-12 *
dc.identifier.doi 10.1007/s10915-009-9284-2 ko
dc.identifier.url http://www.scopus.com/inward/record.url?partnerID=HzOxMe3b&scp=69949087393 ko
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