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Advances in Microlocal Analysis

Advances in Microlocal Analysis

H.G. Garnir

268,59 €
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Editorial:
Springer Nature B.V.
Año de edición:
2011
Materia
Jardinería
ISBN:
9789401085465
268,59 €
IVA incluido
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The 1985 Castel vecchio-Pas coli NATO Advanced Study Institute is aimed to complete the trilogy with the two former institutes I organized : 'Boundary Value Problem for Evolution Partial Differential Operators', Liege, 1976 and 'Singularities in Boundary Value Problems', Maratea, 1980. It was indeed necessary to record the considerable progress realized in the field of the propagation of singularities of Schwartz Distri­ butions which led recently to the birth of a new branch of Mathema­ tical Analysis called Microlocal Analysis. Most of this theory was mainly built to be applied to distribution solutions of linear partial differential problems. A large part of this institute still went in this direction. But, on the other hand, it was also time to explore the new trend to use microlocal analysis In non linear differential problems. I hope that the Castelvecchio NATO ASI reached its purposes with the help of the more famous authorities in the field. The meeting was held in Tuscany (Italy) at Castelvecchio-Pascoli, little village in the mountains north of Lucca on September 2-12, 1985. It was hosted by '11 Ciocco' an international vacation Center, In a comfortable hotel located in magnificent mountain surroundings and provided with all conference and sport facilities.

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  • Advances in Microlocal Analysis
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  • Singularities in Boundary Value Problems
    H.G. Garnir
    The 1980 Maratea NATO Advanced Study Institute (= ASI) followed the lines of the 1976 Liege NATO ASI. Indeed, the interest of boundary problems for linear evolution partial differential equations and systems is more and more acute because of the outstanding position of those problems in the mathematical description of the physical world, namely throug...
  • Boundary Value Problems for Linear Evolution Partial Differential Equations
    H.G. Garnir
    Most of the problems posed by Physics to Mathematical Analysis are boundary value problems for partial differential equations and systems. Among them, the problems concerning linear evolution equations have an outstanding position in the study of the physical world, namely in fluid dynamics, elastodynamics, electromagnetism, plasma physics and so on. ...