In this work, a distinguished Russian mathematical scholar presents an innovative approach to classical boundary value problems. The first two chapters cover variational principles of the theory of conformal mapping and behavior of a conformal transformation on the boundary. Succeeding chapters address hydrodynamic applications, quasi-conformal mappings, linear systems and the simplest classes of non-linear systems.
What can I say? This book is just the cream of the crop when it comes to boundry value problems for elipictic equations! No other books even come close! The diagram on the cover is just one of MANY that delve deep into the oasis of info-tainment that is the world of elliptic equations and allow you to visualize the many subtly intriging nuances and fiendishly clever intricicies of the subject! I've read many, many books on variational methods for boundry value problems for systems of elliptic equations, even the now famous "Variational Methods for Boundary Value Problems for Systems of Elliptic Equations And You: A Exploration of How the Exciting World of Variational Methods for Boundary Value Problems for Systems of Elliptic Equations Affects Your Every Day Life" By Dr. Ben Suerhamahuerastedt and it can't even come close to the level of intelec-fun-ual content in this super-tastic volume of mathimatical lore. It all brings me back to my days when I used to study Variational Methods for Boundary Value Problems for Systems of Elliptic Equations as a young lad in the snowy villas of Switzerland. This volume is simply the most info-joy-mational work in the whole spectrum of books relating to Variational Methods for Boundary Value Problems for Systems of Elliptic Equations. Top notch! Another coup in the world of mathi-pleasure-matical books by M. A. Lavrentev, Mikhail Alekseevich Lavrent'ev. A must have for every home!
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