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Mathematical logic --- 517.1 <063> --- Introduction to analysis--Congressen --- Logic, Symbolic and mathematical --- Congresses. --- 517.1 <063> Introduction to analysis--Congressen --- Logique mathématique

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Mathematical analysis --- 517 <061.3> --- Analysis--?<061.3> --- Global analysis (Mathematics) --- Mathematical analysis. --- Global analysis (Mathematics). --- 517 <061.3> Analysis--?<061.3> --- 517 <063> --- Analysis--Congressen --- 517 <063> Analysis--Congressen --- 51 --- 51 Mathematics --- Mathematics --- Complex analysis

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Analytical spaces --- Banach spaces --- Functional analysis --- Geometry --- Congresses. --- 517.9 <063> --- Differential equations. Integral equations. Other functional equations. Finite differences. Calculus of variations. Functional analysis--Congressen --- 517.9 <063> Differential equations. Integral equations. Other functional equations. Finite differences. Calculus of variations. Functional analysis--Congressen --- -Functional analysis --- -Geometry --- Euclid's Elements --- Generalized spaces --- Congresses --- Banach spaces - Congresses --- Functional analysis - Congresses --- Geometry - Congresses --- Banach spaces - Congresses. --- Functional analysis - Congresses. --- Geometry - Congresses.

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Numerical approximation theory --- 517 <063> --- Analysis--Congressen --- Approximation: chebyshev; elementary function; least squares; linear approximation; minimax approximation and algorithms; nonlinear and rational approximation; spline and piecewise polynomial approximation (Numerical analysis) --- 681.3*G12 Approximation: chebyshev; elementary function; least squares; linear approximation; minimax approximation and algorithms; nonlinear and rational approximation; spline and piecewise polynomial approximation (Numerical analysis) --- 517 <063> Analysis--Congressen --- 517.518.8 --- 519.6 --- 681.3*G12 --- 519.6 Computational mathematics. Numerical analysis. Computer programming --- Computational mathematics. Numerical analysis. Computer programming --- 517.518.8 Approximation of functions by polynomials and their generalizations --- Approximation of functions by polynomials and their generalizations

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Scientific computing is a fast growing and fast changing area whose applications to various branches of science, engineering, medicine, economics (and others) are increasing in number and relevance every day. There are two main reasons (among others) that make scientific computing change so rapidly. One is the increasing number of different research areas beginning to make use of numerical simulation: from nanotechnology to genomics, from computer­ aided diagnosis and operations in medical applications (which involve often com­ plete simulations of parts of the human body) to economics and finance. Each new application, and each new aspect of earlier applications, draws heavily on the know­ how that has been acquired on other problems with similar mathematical features. It has to be pointed out that the lofty perspective of mathematics succeeds quite often in finding connections among very different phenomena, that tum out in the end to share the same mathematical and numerical structure. In tum, new applica­ tions contribute to the cross-fertilization by "sending back" new interpretations and suggestions which are often useful in more classical applications. All this creates a resonance effect that contributes greatly to the growth rate of the whole field.

519.6 <063> --- 519.62 <063> --- 519.63 <063> --- 681.3*G17 <063> --- 681.3*G18 <063> --- 681.3*G18 <063> Partial differential equations: difference methods; elliptic equations; finite element methods; hyperbolic equations; method of lines; parabolic equations (Numerical analysis)--Congressen --- Partial differential equations: difference methods; elliptic equations; finite element methods; hyperbolic equations; method of lines; parabolic equations (Numerical analysis)--Congressen --- 681.3*G17 <063> Ordinary differential equations: boundary value problems; convergence and stability; error analysis; initial value problems; multistep methods; single step methods; stiff equations (Numerical analysis)--Congressen --- Ordinary differential equations: boundary value problems; convergence and stability; error analysis; initial value problems; multistep methods; single step methods; stiff equations (Numerical analysis)--Congressen --- 519.63 <063> Numerical methods for solution of partial differential equations--Congressen --- Numerical methods for solution of partial differential equations--Congressen --- 519.62 <063> Numerical methods for solution of ordinary differential equations--Congressen --- Numerical methods for solution of ordinary differential equations--Congressen --- 519.6 <063> Computational mathematics. Numerical analysis. Computer programming--Congressen --- Computational mathematics. Numerical analysis. Computer programming--Congressen --- Mathematical analysis. --- Analysis (Mathematics). --- Applied mathematics. --- Engineering mathematics. --- Computer mathematics. --- Analysis. --- Applications of Mathematics. --- Computational Mathematics and Numerical Analysis. --- Computer mathematics --- Electronic data processing --- Mathematics --- Engineering --- Engineering analysis --- Mathematical analysis --- 517.1 Mathematical analysis