Necas's book provides a concise and self-contained introduction to the modern theory of partial differential equations, the theory of weak solutions and related topics. It looks at Sobolev spaces, existence and uniqueness theorems for problems and much more.
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Necas's book provides a concise and self-contained introduction to the modern theory of partial differential equations, the theory of weak solutions and related topics. It looks at Sobolev spaces, existence and uniqueness theorems for problems and much more.
Nečas' book Direct Methods in the Theory of Elliptic Equations, published 1967 in French, has become a standard reference for the mathematical theory of linear elliptic equations and systems. This English edition, translated by G. Tronel and A. Kufner, presents Nečas' work essen…
This book provides a very readable description of a technique, developed by the author years ago but as current as ever, for proving that solutions to certain (non-elliptic) partial differential equations only have real analytic solutions when the data are real analytic (locally…
This book provides a very readable description of a technique, developed by the author years ago but as current as ever, for proving that solutions to certain (non-elliptic) partial differential equations only have real analytic solutions when the data are real analytic (locally…
This book provides a very readable description of a technique, developed by the author years ago but as current as ever, for proving that solutions to certain (non-elliptic) partial differential equations only have real analytic solutions when the data are real analytic (locally…
This book provides a very readable description of a technique, developed by the author years ago but as current as ever, for proving that solutions to certain (non-elliptic) partial differential equations only have real analytic solutions when the data are real analytic (locally…
C.I.M.E. stands for Centro Internazionale Matematico Estivo, that is, international Mathematical Summer Centre. Conceived in the early fifties, it was born in 1954 in Florence, Italy, and welcomed by the world mathematical community: it continues successfully, year for year, to …
