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Hartley transforms --- 517.4 --- 519.6 --- 681.3*F21 --- 681.3*G4 --- Transforms, Hartley --- Transformations (Mathematics) --- Functional determinants. Integral transforms. Operational calculus --- Computational mathematics. Numerical analysis. Computer programming --- Numerical algorithms and problems: computation of transforms; computations infinite fields; computations on matrices; computations on polynomials; numer-theoretic computations--See also {681.3*G1}; {681.3*G4}; {681.3*I1} --- Mathematical software: algorithm analysis; certification and testing; efficiency; portability; reliability and robustness; verification --- Hartley transforms. --- 681.3*G4 Mathematical software: algorithm analysis; certification and testing; efficiency; portability; reliability and robustness; verification --- 681.3*F21 Numerical algorithms and problems: computation of transforms; computations infinite fields; computations on matrices; computations on polynomials; numer-theoretic computations--See also {681.3*G1}; {681.3*G4}; {681.3*I1} --- 519.6 Computational mathematics. Numerical analysis. Computer programming --- 517.4 Functional determinants. Integral transforms. Operational calculus --- Hartley, Transformations de --- Transformations (mathématiques) --- Hartley, Transformations de. --- Transformations (mathématiques)

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Programming --- Numerical analysis --- Mathematics --- Data processing --- Congresses --- -Numerical analysis --- -519.6 --- 681.3*G4 --- Mathematical analysis --- Math --- Science --- -Congresses --- Computational mathematics. Numerical analysis. Computer programming --- Mathematical software: algorithm analysis; certification and testing; efficiency; portability; reliability and robustness; verification --- 681.3*G4 Mathematical software: algorithm analysis; certification and testing; efficiency; portability; reliability and robustness; verification --- 519.6 Computational mathematics. Numerical analysis. Computer programming --- 519.6 --- Data processing&delete& --- Numerical analysis - Data processing - Congresses --- Mathematics - Data processing - Congresses

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Computer algorithms --- Mathematical software: algorithm analysis certification and testing efficiency portability reliability and robustness verification --- 681.3*G4 Mathematical software: algorithm analysis certification and testing efficiency portability reliability and robustness verification --- Computer programming --- #WWIS:AGGR --- 519.6 --- 681.3*G4 --- 681.3*G4 Mathematical software: algorithm analysis; certification and testing; efficiency; portability; reliability and robustness; verification --- Mathematical software: algorithm analysis; certification and testing; efficiency; portability; reliability and robustness; verification --- 519.6 Computational mathematics. Numerical analysis. Computer programming --- Computational mathematics. Numerical analysis. Computer programming --- Computers --- Electronic computer programming --- Electronic data processing --- Electronic digital computers --- Programming (Electronic computers) --- Coding theory --- Algorithms --- Programming --- Mathematical analysis --- Computer science --- Computer algorithms. --- Computer programming. --- Programmation des ordinateurs --- Algorithmes --- Electronic digital computers - Programming --- 510.5 --- 510.5 Algorithms. Computable functions --- Algorithms. Computable functions

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Global optimization is concerned with the characterization and computation of global minima or maxima of nonlinear functions. Such problems are widespread in mathematical modeling of real world systems for a very broad range of applications. The applications include economies of scale, fixed charges, allocation and location problems, quadratic assignment and a number of other combinatorial optimization problems. More recently it has been shown that certain aspects of VLSI chip design and database problems can be formulated as constrained global optimization problems with a quadratic objective function. Although standard nonlinear programming algorithms will usually obtain a local minimum to the problem , such a local minimum will only be global when certain conditions are satisfied (such as f and K being convex).

Numerical methods of optimisation --- 519.6 --- 519.85 --- 681.3*G16 --- 681.3*G4 --- Computational mathematics. Numerical analysis. Computer programming --- Mathematical programming --- Optimization: constrained optimization; gradient methods; integer programming; least squares methods; linear programming; nonlinear programming (Numericalanalysis) --- Mathematical software: algorithm analysis; certification and testing; efficiency; portability; reliability and robustness; verification --- 681.3*G4 Mathematical software: algorithm analysis; certification and testing; efficiency; portability; reliability and robustness; verification --- 681.3*G16 Optimization: constrained optimization; gradient methods; integer programming; least squares methods; linear programming; nonlinear programming (Numericalanalysis) --- 519.85 Mathematical programming --- 519.6 Computational mathematics. Numerical analysis. Computer programming --- Numerical analysis. --- Numerical Analysis. --- Mathematical analysis --- Programming (Mathematics) --- Programmation (mathématiques) --- Programmation (mathématiques) --- Programmation non lineaire

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Symmetric matrices --- Data processing --- #TELE:SISTA --- 519.6 --- 681.3*G13 --- 681.3*G4 --- Computational mathematics. Numerical analysis. Computer programming --- Numerical linear algebra: conditioning; determinants; Eigenvalues; error analysis; linear systems; matrix inversion; pseudoinverses; sparse and very largesystems --- Mathematical software: algorithm analysis; certification and testing; efficiency; portability; reliability and robustness; verification --- Eigenvalues --- -#TELE:SISTA --- Matrices --- Data processing. --- 681.3*G4 Mathematical software: algorithm analysis; certification and testing; efficiency; portability; reliability and robustness; verification --- 681.3*G13 Numerical linear algebra: conditioning; determinants; Eigenvalues; error analysis; linear systems; matrix inversion; pseudoinverses; sparse and very largesystems --- 519.6 Computational mathematics. Numerical analysis. Computer programming --- Symmetric matrices - Data processing --- -Data processing