Implicit Partial Differential Equations

Name: Implicit Partial Differential Equations
Brand: Birkhauser Boston Inc
SKU: 9780817641214
Price: 52.78 EUR
Availability: InStock

Автор: Bernard Dacorogna, Paolo Marcellini

Език:

Корици: С твърди корици

Издател: Birkhauser Boston Inc

Наличност: Външен склад

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52.78 € 103.24 лв

Nonlinear partial differential equations has become one of the main tools of mod ern mathematical an...

Информация за книгата

Автор

Bernard Dacorogna, Paolo Marcellini

Език

Английски език

Корици

Книга - С твърди корици

Издадена

1999

страници

273

EAN

9780817641214

ISBN

0817641211

Enbook ID

01399258

Издател

Birkhauser Boston Inc

Теглоt

1290

Размери

155 x 235 x 20

Пълно описание

Nonlinear partial differential equations has become one of the main tools of mod ern mathematical analysis; in spite of seemingly contradictory terminology, the subject of nonlinear differential equations finds its origins in the theory of linear differential equations, and a large part of functional analysis derived its inspiration from the study of linear pdes. In recent years, several mathematicians have investigated nonlinear equations, particularly those of the second order, both linear and nonlinear and either in divergence or nondivergence form. Quasilinear and fully nonlinear differential equations are relevant classes of such equations and have been widely examined in the mathematical literature. In this work we present a new family of differential equations called "implicit partial differential equations", described in detail in the introduction (c.f. Chapter 1). It is a class of nonlinear equations that does not include the family of fully nonlinear elliptic pdes. We present a new functional analytic method based on the Baire category theorem for handling the existence of almost everywhere solutions of these implicit equations. The results have been obtained for the most part in recent years and have important applications to the calculus of variations, nonlin ear elasticity, problems of phase transitions and optimal design; some results have not been published elsewhere.

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