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This revision of the 1983 second edition of"Elliptic Partial Differential Equations of Second Order" corresponds to the Russian edition, published in 1989, in which we essentially updated the previous version to 1984. The additional text relates to the boundary H61der derivative estimates of Nikolai Krylov, which provided a fundamental ponent of the further development of the classical theory of elliptic (and parabolic), fully nonlinear equations in higher dimensions. In our presentation we adapted a simplification of Krylov's approach due to Luis Caffarelli.
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This revision of the 1983 second edition of"Elliptic Partial Differential Equations of Second Order" corresponds to the Russian edition, published in 1989, in which we essentially updated the previous version to 1984. The additional text relates to the boundary H61der derivative estimates of Nikolai Krylov, which provided a fundamental ponent of the further development of the classical theory of elliptic (and parabolic), fully nonlinear equations in higher dimensions. In our presentation we adapted a simplification of Krylov's approach due to Luis Caffarelli.
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This revision of the 1983 second edition of"Elliptic Partial Differential Equations of Second Order" corresponds to the Russian edition, published in 1989, in which we essentially updated the previous version to 1984. The additional text relates to the boundary H61der derivative estimates of Nikolai Krylov, which provided a fundamental ponent of the further development of the classical theory of elliptic (and parabolic), fully nonlinear equations in higher dimensions. In our presentation we adapted a simplification of Krylov's approach due to Luis Caffarelli.
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This revision of the 1983 second edition of"Elliptic Partial Differential Equations of Second Order" corresponds to the Russian edition, published in 1989, in which we essentially updated the previous version to 1984. The additional text relates to the boundary H61der derivative estimates of Nikolai Krylov, which provided a fundamental ponent of the further development of the classical theory of elliptic (and parabolic), fully nonlinear equations in higher dimensions. In our presentation we adapted a simplification of Krylov's approach due to Luis Caffarelli.
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Product Details 基本信息 ISBN-13 书号 9781447147206 Author 作者 Paul D. Losty, Alder Hey Children’s NHS Foundation Trus, Liv Format 版本 精装 Pages Number 页数 330页 Publication Date 出版日期 2016-04-21 Language 语种 英语 Book Contents 内容简介 This book is aimed at Consultant pediatric surgeons, surgeons-in-training, neonatologists, intensive care specialists caring for newborns with surgical birth defects /allied pathologies and nurses /allied health care professionals. It is an excellent reference textbook for candidates studying for the UK and Ireland Intercollegiate Speciality Examination in Paediatric Surgery and also for those residents taking the European, Australasian and North American boards for accreditation/licensure.
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Thisrevisionofthe983secondeditionofEllipticPartialDifferentialEquationsofSecondOrdercorrespondstotheRussianedition,publishedin989,inwhichweessentiallyupdatedthepreviousversionto984.TheadditionaltextrelatestotheboundaryH6derderivativeestimatesofNikolaiKrylov,whichprovidedafundamentalcomponentofthefurtherdevelopmentoftheclassicaltheoryofelliptic(andparabolic),fullynonlinearequationsinhigherdimensions.InourpresentationweadaptedasimplificationofKrylovsapproachduetoLuisCaffarelli.
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Thisrevisionofthe983secondeditionofEllipticPartialDifferentialEquationsofSecondOrdercorrespondstotheRussianedition,publishedin989,inwhichweessentiallyupdatedthepreviousversionto984.TheadditionaltextrelatestotheboundaryH6derderivativeestimatesofNikolaiKrylov,whichprovidedafundamentalcomponentofthefurtherdevelopmentoftheclassicaltheoryofelliptic(andparabolic),fullynonlinearequationsinhigherdimensions.InourpresentationweadaptedasimplificationofKrylovsapproachduetoLuisCaffarelli.
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Thisrevisionofthe983secondeditionofEllipticPartialDifferentialEquationsofSecondOrdercorrespondstotheRussianedition,publishedin989,inwhichweessentiallyupdatedthepreviousversionto984.TheadditionaltextrelatestotheboundaryH6derderivativeestimatesofNikolaiKrylov,whichprovidedafundamentalcomponentofthefurtherdevelopmentoftheclassicaltheoryofelliptic(andparabolic),fullynonlinearequationsinhigherdimensions.InourpresentationweadaptedasimplificationofKrylovsapproachduetoLuisCaffarelli.
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Thisrevisionofthe983secondeditionofEllipticPartialDifferentialEquationsofSecondOrdercorrespondstotheRussianedition,publishedin989,inwhichweessentiallyupdatedthepreviousversionto984.TheadditionaltextrelatestotheboundaryH6derderivativeestimatesofNikolaiKrylov,whichprovidedafundamentalcomponentofthefurtherdevelopmentoftheclassicaltheoryofelliptic(andparabolic),fullynonlinearequationsinhigherdimensions.InourpresentationweadaptedasimplificationofKrylovsapproachduetoLuisCaffarelli.
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Thisrevisionofthe983secondeditionofEllipticPartialDifferentialEquationsofSecondOrdercorrespondstotheRussianedition,publishedin989,inwhichweessentiallyupdatedthepreviousversionto984.TheadditionaltextrelatestotheboundaryH6derderivativeestimatesofNikolaiKrylov,whichprovidedafundamentalcomponentofthefurtherdevelopmentoftheclassicaltheoryofelliptic(andparabolic),fullynonlinearequationsinhigherdimensions.InourpresentationweadaptedasimplificationofKrylovsapproachduetoLuisCaffarelli.
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