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Shape optimization and spectral theory
Shape optimization and spectral theory
Shape optimization and spectral theory

Shape optimization and spectral theory

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Shape optimization and spectral theory\nby Antoine Henrot\nHardback\nEnglish\n\nDelivery\nUsually delivered in 2\u20133 working days (dispatched today if ordered before 3pm).\n\nBrand new copy from BookCurl \u2013 the UK independent online bookseller.\n\n------------------------------\nBook details\n------------------------------\nAuthor: Antoine Henrot\nTitle: Shape optimization and spectral theory\nFormat: Hardback\nLanguage: English\nTopic: Optimization\nPublisher: De Gruyter\nPublication year: 2017\nISBN-13: 9783110550856\nISBN-10: 3110550857\nRRP: \u00A3131.50\n\n------------------------------\nDescription\n------------------------------\n\u201EShape optimization and spectral theory\u201D is a survey book aiming to give an overview of recent results in spectral geometry and its links with shape optimization. It covers most of the issues which are important for people working in PDE and differential geometry interested in sharp inequalities and qualitative behaviour for eigenvalu.

Shape optimization and spectral theory

Shape optimization and spectral theory\nby Antoine Henrot\nHardback\nEnglish\n\nDelivery\nUsually delivered in 2\u20133 working days (dispatched today if ordered before 3pm).\n\nBrand new copy from BookCurl \u2013 the UK independent online bookseller.\n\n------------------------------\nBook details\n------------------------------\nAuthor: Antoine Henrot\nTitle: Shape optimization and spectral theory\nFormat: Hardback\nLanguage: English\nTopic: Optimization\nPublisher: De Gruyter\nPublication year: 2017\nISBN-13: 9783110550856\nISBN-10: 3110550857\nRRP: \u00A3131.50\n\n------------------------------\nDescription\n------------------------------\n\u201EShape optimization and spectral theory\u201D is a survey book aiming to give an overview of recent results in spectral geometry and its links with shape optimization. It covers most of the issues which are important for people working in PDE and differential geometry interested in sharp inequalities and qualitative behaviour for eigenvalu.

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