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Titlebook: Mathematics of Program Construction; 9th International Co Philippe Audebaud,Christine Paulin-Mohring Conference proceedings 2008 Springer-V

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Yann Régis-Gianas,François Pottiere, March 22-24, 1995, under the title "Nonlinear Partial Differential Equations in Geometry and Physics" . While the relevance of partial differential equations to problems in differen­ tial geometry has been recognized since the early days of the latter subject, the idea that differential equations
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Michel Sintzoffrézis-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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Jules Desharnais,Georg Struthin a large generality.Primarily intended for graduate and Ph.This book primarily concerns quasilinear and semilinear elliptic and parabolic partial differential equations, inequalities, and systems. It balances the abstract functional-analysis approach based on nonlinear monotone, pseudomonotone, we
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Programming with Effects in Coq,fs of adherence to those requirements. Already, in the imperative world, languages such as . and .# integrate Hoare- style pre- and post-conditions into the underlying type system. However, we argue that neither the program logics used in these systems, nor the decision procedures used to discharge
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,Verifying a Semantic ,-Conversion Test for Martin-Löf Type Theory,Here we analyze a version of Coquand’s algorithm for checking the .-equality of such semantic values in a theory with a predicative universe hierarchy and large elimination rules. Although this algorithm does not rely on normalization by evaluation explicitly, we show that similar ideas can be emplo
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Recounting the Rationals: Twice!,; it corresponds to a deforestation of the so-called Calkin-Wilf tree of rationals. The second is new and corresponds to a deforestation of the Stern-Brocot tree of rationals. We show that both enumerations stem from the same simple algorithm. In this way, we construct a Stern-Brocot enumeration alg
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Zippy Tabulations of Recursive Functions,ditions can be converted systematically into efficient bottom-up tabulation schemes. The increase in efficiency can be dramatic, typically transforming an exponential time algorithm into one that takes only quadratic time. The proof of the theorem relies heavily on the theory of zips developed by Ro
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