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IntroductiontoShapeOptimization:Theory,Approximation,andComputation

IntroductiontoShapeOptimization:Theory,Approximation,andComputation

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作者: J. Haslinger 著 , R. A. E. M.kinen 著

出版社: SocietyforIndustrialandAppliedMathematic

出版时间: 2003-03

ISBN: 9780898715361

定价: 705.10

装帧: 平装

页数: 273页

正文语种: 英语

分类: 外文古旧书>英文书>工程技术

J. Haslinger is a Professor in the Department of Physics of Metals at Charles University in Prague. He is the author or co-author of five monographs and over 110 publications in scientific journals. His research interests include the approximation of elliptic equations and inequalities, contact mechanics, nonsmooth analysis, approximation of differentialinclusions, and shape and material optimization. R. A. E. Makinen is a Professor in the Department of Mathematical Information Technology at the University of Jyvaskyla in Finland. He has also acted as a modeling specialist at Numerola Oy (Inc.). Professor Makinen is the author or co-author of over 50 publications in scientific journals and conference proceedings. His research interests include structural optimization, especially shape optimization; numerical solution of partial differential equations; and numerical software.
作者简介:
J. Haslinger is a Professor in the Department of Physics of Metals at Charles University in Prague. He is the author or co-author of five monographs and over 110 publications in scientific journals. His research interests include the approximation of elliptic equations and inequalities, contact mechanics, nonsmooth analysis, approximation of differentialinclusions, and shape and material optimization. R. A. E. Makinen is a Professor in the Department of Mathematical Information Technology at the University of Jyvaskyla in Finland. He has also acted as a modeling specialist at Numerola Oy (Inc.). Professor Makinen is the author or co-author of over 50 publications in scientific journals and conference proceedings. His research interests include structural optimization, especially shape optimization; numerical solution of partial differential equations; and numerical software.

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IntroductiontoShapeOptimization:Theory,Approximation,andComputation

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