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Parabolicity, Volterra Calculus, and Conical Singularities - A Volume of Advances in Partial Differential Equations (Paperback, Softcover reprint of the original 1st ed. 2002)
Loot Price: R1,564
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Parabolicity, Volterra Calculus, and Conical Singularities - A Volume of Advances in Partial Differential Equations (Paperback, Softcover reprint of the original 1st ed. 2002)
Series: Advances in Partial Differential Equations, 138
Expected to ship within 10 - 15 working days
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Partial differential equations constitute an integral part of
mathematics. They lie at the interface of areas as diverse as
differential geometry, functional analysis, or the theory of Lie
groups and have numerous applications in the applied sciences. A
wealth of methods has been devised for their analysis. Over the
past decades, operator algebras in connection with ideas and
structures from geometry, topology, and theoretical physics have
contributed a large variety of particularly useful tools. One
typical example is the analysis on singular configurations, where
elliptic equations have been studied successfully within the
framework of operator algebras with symbolic structures adapted to
the geometry of the underlying space. More recently, these
techniques have proven to be useful also for studying parabolic and
hyperbolic equations. Moreover, it turned out that many seemingly
smooth, noncompact situations can be handled with the ideas from
singular analysis. The three papers at the beginning of this volume
highlight this aspect. They deal with parabolic equations, a topic
relevant for many applications. The first article prepares the
ground by presenting a calculus for pseudo differential operators
with an anisotropic analytic parameter. In the subsequent paper, an
algebra of Mellin operators on the infinite space-time cylinder is
constructed. It is shown how timelike infinity can be treated as a
conical singularity.
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