Djairo G. de Figueiredo [Documento eletrónico] : selected papers / Djairo G. Figueiredo ; edited by David G. Costa
Language: eng.Country: Germany.Publication: Cham : Springer International Publishing, 2013Description: XX, 738 p. : il.ISBN: 978-3-319-02856-9.Subject - Topical Name: 1072 | 3648Online Resources:Click here to access onlineItem type | Current library | Collection | Call number | Copy number | Status | Date due | Barcode | |
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E-Books | Biblioteca NOVA FCT Online | Não Ficção | QA371.SPR FCT 81920 (Browse shelf(Opens below)) | 1 | Available |
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QA371.SPR FCT 81825 Green's Kernels and meso-scale approximations in perforated domains | QA371.SPR FCT 81834 Inverse problems and large-scale computations | QA371.SPR FCT 81857 Current challenges in stability issues for numerical differential equations, Cetraro, Italy 2011 | QA371.SPR FCT 81920 Djairo G. de Figueiredo , selected papers | QA371.SPR FCT 82038 Advances in differential equations and applications | QA371.SPR FCT 82044 Ordinary differential equations and mechanical systems | QA371.SPR FCT 82065 Recent advances in delay differential and difference equations |
Colocação: Online
This volume presents a collection of selected papers by the prominent Brazilian mathematician Djairo G. de Figueiredo, who has made significant contributions in the area of Differential Equations and Analysis. His work has been highly influential as a challenge and inspiration to young mathematicians as well as in development of the general area of analysis in his home country of Brazil. In addition to a large body of research covering a variety of areas including geometry of Banach spaces, monotone operators, nonlinear elliptic problems and variational methods applied to differential equations, de Figueiredo is known for his many monographs and books. Among others, this book offers a sample of the work of Djairo, as he is commonly addressed, advancing the study of superlinear elliptic problems (both scalar and system cases), including questions on critical Sobolev exponents and maximum principles for non-cooperative elliptic systems in Hamiltonian form.
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