Poles of -adic complex powers and Newton polyhedra
Jan Denef (1984-1985)
Groupe de travail d'analyse ultramétrique
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Displaying similar documents to “Twisted exponential sums and Newton polyhedra.”
Poles of -adic complex powers and Newton polyhedra
Weights of exponential sums, intersection cohomology, and Newton polyhedra.
J. Denef, F. Loeser (1991)
Inventiones mathematicae
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Newton polyhedra and the degree of the L-function associated to an exponential sum.
A. Adolphson, S. Sperber (1987)
Inventiones mathematicae
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Exponential sums on (Gm)n.
Alan Adolphson, Steven Sperber (1990)
Inventiones mathematicae
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Newton-Puiseux expansion and generalized Tschrinhausen transformation. II.
Shreeram S. Abhyanka, T. Moh (1973)
Journal für die reine und angewandte Mathematik
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Analytical View of Sir Isaac Newton's Principia
Henry Brougham, Edward John Routh
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Newton-Puiseux expansion and generalized Tschirnhausen transformation. I.
T. Moh, Shreeeram S. Abhyankar (1973)
Journal für die reine und angewandte Mathematik
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On the truncated-Newton approach for the hydropower generation management.
Laureano F. Escudero (1983)
Qüestiió
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Exponential polynomial inequalities and monomial sum inequalities in -Newton sequences
Charles R. Johnson, Carlos Marijuán, Miriam Pisonero, Michael Yeh (2016)
Czechoslovak Mathematical Journal
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We consider inequalities between sums of monomials that hold for all p-Newton sequences. This continues recent work in which inequalities between sums of two, two-term monomials were combinatorially characterized (via the indices involved). Our focus is on the case of sums of three, two-term monomials, but this is very much more complicated. We develop and use a theory of exponential polynomial inequalities to give a sufficient condition for general monomial sum inequalities, and use...
Fonctions d'Igusa p-adiques, polynômes de Bernstein, et polyèdres de Newton.
Francois Loeser (1990)
Journal für die reine und angewandte Mathematik
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Implementation of full linearization in semismooth Newton method for 2D contact problem
Foltyn, Ladislav, Vlach, Oldřich
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To solve the contact problems by using a semismooth Newton method, we shall linearize stiffness and mass matrices as well as contact conditions. The latter are prescribed by means of mortar formulation. In this paper we describe implementation details.