Titlebook: Symbolic and Numerical Scientific Computation; Second International Franz Winkler,Ulrich Langer Conference proceedings 2003 Springer-Verlag

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0302-9743 nds of reviewing and improvement. The papers are organized in topical sections on symbolics and numerics of differential equations, symbolics and numerics in algebra and geometry, and applications in physics and engineering..978-3-540-40554-2978-3-540-45084-9Series ISSN 0302-9743 Series E-ISSN 1611-3349

硬化

disrupt

Resultants and Neighborhoods of a Polynomialrtain, thus they have a limited accuracy. In this context we give a new approach based on the idea of using resultant in order to know the common factors between an empirical polynomial and a generic polynomial in its neighborhood. Moreover given a polynomial, the Square Free property for the polynomials in its neighborhood is investigated.

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Multi-variate Polynomials and Newton-Puiseux Expansionsions of the type .(.) = 0, . ∈ ℂ [..,..., ..][.]. For this purpose we will use a generalization of the Newton polygon - the Newton polyhedron - and a generalization of Puiseux series for several variables.

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匍匐

nautical

https://doi.org/10.1007/3-540-45084-XComputer; Triangulation; algorithms; calculus; computation; computational geometry; computational science;

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Solving Symbolic and Numerical Problems in the Theory of Shells with ,®The theory of shells describes the behaviour (displacement, deformation and stress analysis) of thin bodies (thin walled structures) defined in the neighbourhood of a curved surface in the 3D space. Most of contemporary theories of shells use differential geometry as a mathematical tools and tensor analysis for notations. Examples are [1, 2, 3].

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