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Nonlinear Elliptic and Parabolic Problems
Celebrates the work of the renowned mathematician Herbert Amann, who had a significant and decisive influence in shaping Nonlinear Analysis. Containing 32 contributions, this volume covers a range of nonlinear elliptic and parabolic equations, with applications to natural sciences and engineering.
Control of Partial Differential Equations and Applications
Based on the International Federation for Information Processing TC7/WG-7.2 Conference, held in Laredo, Spain, this work covers theoretical advances as well as results on control problems and applications for partial differential equations. It examines the controllability and stabilization of distributed sytems, optimality conditions, shape optimization and numerical methods.
Nonlinear Partial Differential Equations and Their Applications
This book contains the written versions of lectures delivered since 1997 in the well-known weekly seminar on Applied Mathematics at the Collège de France in Paris, directed by Jacques-Louis Lions. It is the 14th and last of the series, due to the recent and untimely death of Professor Lions. The texts in this volume deal mostly with various aspects of the theory of nonlinear partial differential equations. They present both theoretical and applied results in many fields of growing importance such as Calculus of variations and optimal control, optimization, system theory and control, operations research, fluids and continuum mechanics, nonlinear dynamics, meteorology and climate, homogenization and material science, numerical analysis and scientific computations The book is of interest to everyone from postgraduate, who wishes to follow the most recent progress in these fields.
Advances and Technical Standards in Neurosurgery
As an addition to the European postgraduate training system for young neurosurgeons, we began to publish in 1974 this series of Advances and Technical Standards in Neurosurgery which was later sponsored by the European Association of Neurosurgical Societies. This series was first discussed in 1972 at a combined meeting of the Italian and German Neurosurgical Societies in Taormina, the founding fathers of the series being Jean Brihaye, Bernard Pertuiset, Fritz Loew and Hugo Krayenbuhl. Thus were established the principles of European co operation which have been born from the European spirit, flourished in the European Association, and have been associated throughout with this senes. The fact...
Elliptic and Parabolic Problems
Haim Brezis has made significant contributions in the fields of partial differential equations and functional analysis, and this volume collects contributions by his former students and collaborators in honor of his 60th anniversary at a conference in Gaeta. It presents new developments in the theory of partial differential equations with emphasis on elliptic and parabolic problems.
Elliptic and Parabolic Problems
This Research Note presents some recent advances in various important domains of partial differential equations and applied mathematics including equations and systems of elliptic and parabolic type and various applications in physics, mechanics and engineering. These topics are now part of various areas of science and have experienced tremendous development during the last decades. -------------------------------------
Parabolic Quasilinear Equations Minimizing Linear Growth Functionals
This book details the mathematical developments in total variation based image restauration. From the reviews: "This book is devoted to PDE's of elliptic and parabolic type associated to functionals having a linear growth in the gradient, with a special emphasis on the applications related to image restoration and nonlinear filters....The book is written with great care, paying also a lot of attention to the bibliographical and historical notes."-- ZENTRALBLATT MATH
Evolution Equations and Lagrangian Coordinates
Of the two basic methods for describing the motions of continua, discusses the Legrange approach, in which the observer follows the path of particles, assuming all parameters of the motion to be functions of time and the initial positions of the particles. The method is sometimes preferable in dealing with the motions of continua involving free boundaries that are previously unknown. Presents insights into the algebraic and numerical aspects that the authors have developed at the Russian Academy of Sciences in Novosibirsk, and applies them to the Verigin problem, equivalence transformations of evolution equations, one-dimensional parabolic equations, and parabolic equations in several space dimensions. Annotation copyrighted by Book News, Inc., Portland, OR
