Ito K. — Encyclopedic Dictionary of Mathematics. Vol. 2 :: Электронная библиотека попечительского совета мехмата МГУ

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Ito K. — Encyclopedic Dictionary of Mathematics. Vol. 2

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Название: Encyclopedic Dictionary of Mathematics. Vol. 2

Автор: Ito K.

Аннотация:

This second edition of the widely acclaimed Encyclopedic Dictionary of Mathematice includes 70 new articles, with an increased emphasis on applied mathematics, expanded explanations and appendices, and a reorganization of topics.

Язык:

Рубрика: Математика/Энциклопедии/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Издание: Second Edition

Год издания: 1993

Количество страниц: 999

Добавлена в каталог: 23.04.2005

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID

Предметный указатель

Memory first-in first-out      96.E
Memory first-in last-out      96.E
Memory unit      75.B
Memoryless channel      213.C
Memoryless channel discrete      213.F
Menaechmus      187
Mendelson, Elliot      33.D r
Menelaus      7.A 187
Menelaus theorem (in affine geometry)      7.A
Menger — Nobeling embedding theorem      117.D
Menger, Karl      93.D 117.A B D r
Menikoff, Arthur S.      325.H
Men’shov theorem, Looman — Rademacher-      317.B
Men’shov theorem, Looman-      198.A
Men’shov, Dmitrii Evgen’evich      77.A 159.J 198.A r
Meray, Hugues Charles Robert      267
Mercer theorem      217.H
Mercer, J.      217.H
Mergclyan, Sergei Nikitovich      164.J 336.F 367.G
Merging      96.C
Meridian (of a knot)      235.B
Meridian (of a surface of revolution)      111.H
Merluzzi, P.      303.r
Merman, G. A.      420.D
Meromorphic (in a domain)      272.A
Meromorphic curve      272.L
Meromorphic differential (on a Riemann surface)      367.H
Meromorphic function (on a complex manifold)      72.A
Meromorphic function (on an analytic set)      23.D
Meromorphic function transcendental      272.A
Meromorphic function(s)      21.J 272.A
Meromorphic mapping, proper (between analytic spaces)      23.D
Meromorphy circle of (of a power series)      339.D
Meromorphy radius of (of a power series)      339.D
Mersenne number      297.E App. Table
Mersenne prime      297.E
Mersenne, Mann      297.E App. B Table
Mertcns, Franz Carl Josef      123.A 379.F
Mertens theorem (on the Cauchy product of two series)      379.F
Meschkowski, Herbert      188.r
Mesh of a covering (in a metric space)      273.B
Meshalkin, Lev Dmitrievich      136.E
Mesons      132.B
Messiah, Albert M.L.      351.r
Messing, William      450.Q
Meta-Abelian group      190.H
Metabolic model (in catastrophe theory)      51.F
Metamathematics      156.D
Metastable range (of embeddings)      114.D
Method (p + l)-stage      303.D
Method Adams — Bashforth      303.E
Method Adams — Moulton      303.E
Method ADI      304.F
Method alternating direction implicit (ADI)      304.F
Method Arrow — Hurwicz — Uzawa gradient      292.E
Method Bairstow      301.E
Method Bernoulli      301.J
Method Borel, of summation      379.O
Method branch and bound      215.D
Method Cesaro, of summation of order x      379.M
Method Cholesky      302.B
Method circle      4.B
Method collocation      303.I
Method congruence      354.B
Method conjugate gradient (C.G.)      302.D
Method constructive      156.D
Method continuation      301.M
Method Crout      302.B
Method cyclic Jacobi      298.B
Method Danilevskil      298.D
Method Davidenko, of differentiation with respect to a parameter      301.M
Method Dejon — Nickel      301.G
Method difference      303.A
Method direct (in the calculus of variations)      46.E
Method discrete variable      303.A
Method distribution-free      371.A
Method Doolittle      302.B
Method downhill      301.L
Method Duhamel      322.D
Method Durand — Kerner (DK)      301.F
Method Durand — Kerner — Aberth (DKA)      301.F
Method d’Alembert, of reduction of order      252.F
Method Enskog      217.N
Method Euclidean      150.F
Method Euler (of describing the motion of a fluid)      205.A
Method Euler (of numerical solution of ordinary differential equations)      303.E
Method Euler (of summation)      379.P
Method expansion      205.B
Method extrapolation      303.F
Method factorization      206.B
Method finite element      223.G 304.C
Method fixed point      138.B
Method floatingpoint      138.B
Method Frobenius      App. A Table
Method Galerkin      303.I304.B
Method Garside — Jarratt — Mack      301.N
Method Gauss — Seidel      302.C
Method Givens      298.D
Method gradient      292.E
Method Graeffe      301.N
Method graphical, of statistical inference      19.B
Method Green function      402.J
Method Hessenberg      298.D
Method Hill, of solution      268.B
Method Hitchcock      301.E
Method hodograph      205.B
Method Horner      301.C
Method Householder      298.D
Method implicit      303.E
Method implicit enumeration      215.D
Method Ince — Goldstein      268.C
Method indirect least squares      128.C
Method interpolation      224.A
Method isoparametric      304.C
Method Jacobi (in numerical solution of linear equations)      302.C
Method Jacobi (of numerical computation of eigenvalues)      298.B
Method Jacobi second, of integration      324.D
Method Jeffreys      25.B
Method killing (of obtaining a homotopy group)      202.N
Method ladder      206.B
Method Lagrange (of describing the motion of a fluid)      205.A
Method Lagrange (of indeterminate coefficients)      106.L
Method Lagrange — Charpit      322.B App. Table
Method Lagrange, of variation of constants      252.D
Method Lagrange, of variation of parameters      252.D
Method Lanczos      298.D 301.N
Method Laplace      30.B
Method Lebesgue, of summation      379.S
Method Lehmer      301.K
Method Lighthill      25.B
Method limited information maximum likelihood      128.C
Method linear k-step      303.E
Method linear multistep      303.E
Method Mathieu      268.C
Method maximum likelihood      399.M
Method middle-square      354.B
Method Milne      303.E
Method modified minimum chi-square      400.K
Method moment      399.L
Method Monte Carlo      385.C
Method multistep      303.E
Method multivalue      303.E
Method Newton — Raphson      301.D
Method nonparametric      371.A
Method Norlund, of summation      379.Q
Method of averaging      290.D
Method of false position      301.C
Method of feasible directions (in nonlinear programming)      292.E
Method of harmonic balance      290.D.E
Method of Lagrange multipliers      106.L

Method of least squares (for estimation)      403.E
Method of least squares (for numerical solution of linear equations)      397.J
Method of least squares (for numerical solution of ordinary differential equations)      303.I
Method of linearization      290.D
Method of majorants      316.G
Method of matched asymptotic expansions      25.B
Method of moving frames      110.A
Method of multiple scales      290.E
Method of orthogonal projection      323.G
Method of quadrature      313.D
Method of steepest descent      25.C
Method of successive approximation (for an elliptic partial differential equation)      323.D
Method of successive approximation (for Fredholm integral equations of the second kind)      217.D
Method of successive approximation (for ordinary differential equations)      316.D
Method of successive iteration (for Fredholm integral equations of the second kind)      217.D
Method of summation      379.L
Method of variation of constants      55.B 252.I
Method of variation of parameters      App. A Table
Method penalty      292.E
Method Perron (in Dirichlet problem)      120.C
Method perturbation      25.B
Method Poincare      25.B
Method Poincare — Lighthill — Kuo (P.L.K.)      25.B
Method polynomial extrapolation      303.F
Method power      298.C
Method predictor-corrector (PC)      303.E
Method projective approximation      304.B
Method QR      298.F
Method QZ      298.G
Method rational extrapolation      303.F
Method Rayleigh — Ritz      46.F 271.G
Method renormalization      361.A
Method Richardson      302.C
Method Riemann, of summation      379.S
Method Riesz, of summation of the feth order      379.R
Method Ritz      46.F 303.I304.B
Method robust      371.A
Method Rosen gradient projection      292.E
Method Runge — Kutta      303.D
Method Runge — Kutta — Gill      303.D
Method saddle point      25.C
Method scaling      346.E
Method scoring      397.M
Method simplex      255.C
Method spectral      304.B
Method stationary phase      30.B
Method step by step      163.D
Method Strum      301.C
Method summable by Abel’ s      379.N
Method summable by Borel’ s exponential      379.O
Method summable by Borel’ s integral      379.O
Method summable by Cesaro’ s, of order $\alpha$       379.M
Method summable by Euler’ s      379.P
Method summable by Holder’ s, of order p      379.M
Method summable by M.Riesz’ s, of order k      379.R
Method summable by Norlund’ s      379.Q
Method Sylvester elimination      369.E
Method three-stage least squares      128.C
Method threshold Jacobi      298.B
Method two-phase simplex      255.C
Method two-stage least squares      128.C
Method variational      438.B
Method WKB      25.B
Method WKBJ      25.B
Method(s) Abel, of summation      379.N
Metivier, Michel      443.H
Metric      273.B
Metric -      136.F
Metric $\bar f$ -      136.F
Metric Bergman      188.G
Metric comparison theorem      178.A
Metric Einstein      364.I
Metric Einstein — Kahler      232.C
Metric Finsler      152.A
Metric Hermitian      232.A
Metric Hodge      232.D
Metric invariant (on a measure space)      136.E
Metric Kahler      232.A
Metric Kerr      359.E
Metric left invariant (in a topological group)      423.I
Metric multidimensional scaling      346.E
Metric Petersson      32.B
Metric Poincare      74.G
Metric pseudo-      273.B
Metric pseudo-Riemannian      105.P
Metric Riemannian      105.P
Metric Robertson — Walker      359.E
Metric space compact      273.F
Metric space complete      273.J
Metric space discrete      273.B
Metric space indiscrete pseudo-      273.B
Metric space induced by a mapping      273.B
Metric space precompact      273.B
Metric space product      273.B
Metric space pseudo-      273.B
Metric space separable      273.E
Metric space totally bounded      273.B
Metric space(s)      273
Metric standard Kahler (of a complex projective space)      232.P
Metric structure almost contact      110.E
Metric structure contact      110.E
Metric subspace      273.B
Metric Teichmiiller      416
Metric topology      425.C
Metric vector space      256.H
Metrically isomorphic automorphisms (on a measure space)      136.E
Metrizable topological group      423.I
Metrizable topological space      273.K
Metrizable uniform space      436.F
Metrizable uniform space pseudo-      436.F
Meusnier theorem (on surfaces)      111.H
Meusnier, Jean Baptiste Marie Charles      109 111.H 275.A 334.B
Meyer decomposition theorem, Doob-      262.D
Meyer, Franz      267
Meyer, Kennelh R.      126.K I M
Meyer, Paul-Andre      261.r 262.D r r
Meyer, Wolfgang T.      109.r 178.r 279.G r
Meyer, Yves      251.r
Michael theorem      425.X
Michael, Ernest Arthur      425.X Y AA CC
Michel, Rene      178.r304.r
Michelson, Albert Abraham      359.A
Micro-analytic      125.CC 274.E
Micro-pseudolocal property      345.A
Microboundle      147.P
Microboundle normal PL      147.P
Microboundle PL      147.P
Microboundle tangent PL      147.P
microcanonical ensemble      402.D
Microdifferential equation      274.G
Microdifferential operator      274.F
Microdifferential operator of finite order      274.F
Microdifferential operator of infinite order      274.F
Microfunction      274.E
Microfunction holomorphic      274.F
Microlocal analysis      274345.A
Microlocal operator      274.F
Microlocally elliptic (operator)      345.A
Middle point      7.C
Middle-square method      354.B
midpoint      7.C
Midpoint rule      303.E
Midrange      374.G
Migdal, A. A.      361.C
Miintz, C. H.      336.A
Miinzner, Hans-Friedrich      365.I
Mikami, Yoshio      230.r
Mikhailov, A. V.      387.G
Mikhlin, Solomon Grigor’evich      46.r 217.r
Mikusiiiski,JanG.      306.A B

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