Titlebook: Nonlinear Partial Differential Equations in Geometry and Physics; The 1995 Barrett Lec Garth Baker,Alexandre Freire Conference proceedings

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On the Regularity of Classical Field Theories in Minkowski Space-Time R3+1,physical examples. This is intimately tied to the basic mathematical question of what we actually mean by solutions and, from a physical point of view, to the understanding of the very limits of validity of the corresponding physical theories.

GOAD

Static and Moving Vortices in Ginzburg-Landau Theories,rézis-Hélein and recent improvements and simplifications. In particular the asymptotic behavior of distributions of vortices for static solutions or approximate solutions..Lecture 2:The aim of this lecture is to demonstrate the important role played by the so-called renormalized energy in the study

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Wave maps,dimensional Minkowski space into a Riemannian target manifold, also known as α-models or wave maps. In particular, we mark the limits of the classical theory in high dimensions and trace recent developments in dimension . = 2, substantiating the conjecture that in this “conformai” case the Cauchy pr

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maintenance

S. Klainermane will give an extension of this result, Theorem 6.5. In fact, the main aim of this section is to show conditions on ., which are valid for many unbounded operators, such that the underlying Cauchy problem is .-wellposed (in some sense)..Throughout this chapter, . denotes a Banach space.

anatomical

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ook Cauchyjev raeun ostataka sa primenama published in Serbian by Nau~na knjiga, Belgrade in 1978, whereas the greater part of Volume 2 is based upon the second Serbian edition of the mentioned book from 1991. Chapter 1 is introductory while Chapters 2 - 6 are supplements to the corresponding chapte

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Ronald Fintusheln of the book Cauchyjev raeun ostataka sa primenama published in Serbian by Nau~na knjiga, Belgrade in 1978, whereas the greater part of Volume 2 is based upon the second Serbian edition of the mentioned book from 1991. Chapter 1 is introductory while Chapters 2 - 6 are supplements to the corresponding chapte978-94-010-4883-5978-94-011-2000-5

Orchiectomy

Fang-Hua Linvered independently by E. Hille and K. Yosida in the forties). The theory of (ACP ) is closely connected with many other branches of n mathematics. Therefore, the study of (ACPn) is important for both theoretical investigations and practical applications. Over the past half a century, (ACP ) has bee

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Michael Struweion of Cauchy-Fantappie forms giving also the numerical constants of the theory, and a direct study of the Cauchy-Riemann com- plex on strictly pseudoconvex domains leading, among other things, to a rather elementary solution of Levi‘s problem in complex number space en. Chapter IV carries the theor