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

Process autoregressive moving average      421.D
Process Bernoulli      136.E
Process Bernoulli, very weak      136.E
Process Bernoulli, weak      136.E
Process birth      260.G
Process birth and death      260.G
Process bond percolation      340.D
Process branching      44342.A
Process branching Markov      44.E
Process Cauchy      5.F
Process centered      5.B
Process compound Poisson      5.F
Process contact      340.C
Process continuous-state branching      44.E
Process death      260.G
Process diffusion      115
Process dual      261.F
Process exponent of the stable      5.F
Process Feller      261.B
Process finitely determined (F.D.)      136.E
Process Galton — Watson branching      44.B
Process Gaussian      176 342.A
Process Gaussian, complex      176.C
Process generalized stochastic      407.C
Process homogeneous Markov      5.H
Process Hunt      261.B
Process increasing      262.D
Process independent      136.E
Process integrable increasing      406.B
Process integrable, of bounded variation      406.B
Process invariant Markov      5.H
Process irreversible      402.A
Process isothermal      419.B
Process Ito      406.B
Process Levy      5.B
Process linear stationary iterative      302.C
Process Markov      261342.A
Process Markov branching      44.D
Process Markovian decision      127.E
Process moving average      421.D
Process multistage allocation      127.A
Process multistage choice      127.A
Process multitype Galton — Watson      44.C
Process multitype Markov branching      44.E
Process Newton iterative      301.D
Process normal      176.C
Process observation      405.F
Process one-sided stable, of the exponent $\alpha$       5.F
Process oscillator      315.F
Process osculating      77.B
Process percolation      340.D
Process point      407.D
Process Poisson      5.D
Process positive regular      44.C
Process progressive      407.B
Process quadratic variation      406.B
Process quasistatic adiabatic      419.B
Process recurrent      261.B
Process reversed      261.F
Process sample      407.A
Process shift associated with the stationary      136.D
Process signal      405.F
Process site percolation      340.D
Process spatially homogeneous      261.A
Process stable      5.F
Process stationary      342.A 395.A
Process stationary Gaussian      176.C
Process stochastic      342.A 407
Process stochastic, with stationary increments of order n      395.I
Process strictly stable      5.F
Process strictly stationary      395.A
Process strong Markov      261.B
Process strongly stationary      395.A F
Process subadditive      136.B
Process sweeping-out      338.L
Process symmetric Cauchy      5.F
Process symmetric stable      5.F
Process system      405.F
Process temporally homogeneous      261.A
Process temporally homogeneous additive      5.B
Process transient      261.B
Process very weak Bernoulli (V.W.B.)      136.E
Process weak Bernoulli (W.B.)      136.E
Process weakly stationary      395.A
Process weakly stationary, of degree k      395.I
Process Wiener      5.D 45.B
Process with independent increments      5.B
Processing, data      96
Processor, central      75.B
Proclus      187
Producer’s risk      404.C
Product (in quadrangular set of six points)      343.C
Product (of cardinal numbers)      49.C
Product (of completely additive classes)      270.H
Product (of elements of a graded algebra)      203.B
Product (of elements of a group)      190.A
Product (of hyperfunctions)      125.X 274.E
Product (of ideals)      67.B
Product (of knots)      235.A
Product (of linear operators)      37.C 251.B
Product (of matrices)      269.B
Product (of objects)      52.E
Product (of ordinal numbers)      312.C
Product (of paths)      170
Product (of real numbers)      355.B
Product (of sets)      381.B
Product (of tensors)      256.K
Product algebraic variety      16.A
Product amalgamated (of a family of groups)      190.M
Product Blaschke      43.F
Product bracket (in a Lie algebra)      248.A
Product bundle      147.E
Product cap (in (co)homology groups of a space)      201.K
Product cap (in homological algebra)      200.K 201.K
Product cardinal (of a family of ordered sets)      311.F
Product Cartesian (of a family of sets)      381.E
Product Cartesian (of mappings)      381.C
Product Cartesian (of ordered simplicial complexes)      70.C
Product Cartesian (of s.s.complexes)      70.E
Product Cartesian (of sets)      381.B
Product category      52.B
Product Cauchy (of series)      379.F
Product complex      200.H 350.D
Product complex (of cell complexes)      70.D
Product cross- (in cohomology groups of a space)      201.J
Product cross- (in homology groups of a space)      201.J
Product cross-(of vector bundles)      237.C
Product crossed (in von Neumann algebra theory)      308.I
Product crossed (of a C*-algebra)      36.I
Product crossed (of a commutative ring and a group)      29.D
Product cup (in K-theory)      237.C
Product cup (of cohomology classes)      201.I
Product cup of derived functors      200.K
Product cup, reduction theorem      200.M
Product decomposition, dual direct      422.H
Product difference      337.I
Product divergent infinite      374.F
Product double chain complex      200.E
Product Euler      450.V
Product event      342.B
Product exterior (of a p-vector and g-vector)      256.O
Product exterior (of differential forms)      105.Q
Product exterior (of elements of a linear space)      256.O
Product exterior (of two vectors)      442.C
Product external (of derived functors)      200.K
Product fiber, over S      52.G
Product free (of groups)      190.M
Product Hermitian inner      256.Q
Product infinite      379.G App. Table
Product inner (for a pairing)      424.G

Product inner (in a Hermitian linear space)      256.Q
Product inner (in a Hilbert space)      197.B
Product inner (in a metric vector space)      256.H
Product inner (of two hyperspheres)      76.A
Product inner (of two n-tuples)      256.A
Product inner (of two vectors)      442.B
Product inner (with respect to a linear space and its dual space)      256.G
Product inner, space      442.B
Product interior (of a differential form with a vector field)      105.Q
Product internal (of derived functors)      200.K
Product intersection (of homology classes)      201.0
Product intersection (of two subvarieties)      16.Q
Product Kronecker (of matrices)      269.C
Product logical (of propositions)      411.B
Product mapping      425.K
Product measure      270.H
Product measure space      270.H
Product measure space complete      270.H
Product metric space      273.B
Product of ideals of a commutative ring      67.B
Product of inertia      271.E
Product ordinal (of a family of ordered sets)      311.G
Product partial      379.G
Product Pontryagin      203.D
Product projective C*-tensor      36.H
Product proper (of two normal g-lattices)      27.A
Product restricted direct      6.B
Product Riemannian (of Riemannian manifolds)      364.A
Product rule      299.D
Product scalar (of linear operators)      37.C
Product scalar (of two vectors)      App. A Table
Product scalar triple (of three vectors)      442.C
Product skew (of measurable transformations)      136.D
Product slant      201.K
Product smash      202.F
Product space      425.L
Product space reduced      202.Q
Product spatial tensor      36.H
Product sum of      216.A
Product symmetric (of a topological space)      70.F
Product tensor (of A-homomorphisms)      277J
Product tensor (of A-modules)      277.J
Product tensor (of algebras)      29.A
Product tensor (of chain complexes)      201.J
Product tensor (of cochain complexes)      201.J
Product tensor (of distributions)      125.K
Product tensor (of Hilbert spaces)      308.C
Product tensor (of linear mappings)      256.I
Product tensor (of linear representations)      362.C
Product tensor (of linear spaces)      256.I
Product tensor (of locally convex spaces)      424.R
Product tensor (of sheaves)      383.I
Product tensor (of vector bundles)      147.F
Product tensor (of von Neumann algebras)      308.C
Product theorem for dimension      117.C
Product topological space      425.L
Product topology      425.L
Product torsion (in a category)      200.K
Product torsion (of two A-modules)      200.D K
Product uniform space      436.E
Product uniformity      436.E
Product vector      442.C App. Table
Product vector triple      442.C App. Table
Product wedge (of derived functors)      200.K
Product Weierstrass canonical      429.B
Product Whitehead      202.P
Product(s) (of algebraic varieties)      16.A
Production planning      376
Production rule      31.B
Profinite groups      210.C
PROGRAM      75.C
Program evaluation and review technique      376
Program machine-language      75.C
Programming      75.C 385.B
Programming bilinear      364.D
Programming chance-constrained      408.A
Programming convex      264.C
Programming disjunctive      264.C
Programming dynamic      127.A 264.C
Programming fractional      264.C
Programming geometric      264.D
Programming integer      264.C
Programming linear      264.C
Programming linear mathematical      264.D
Programming mathematical      264.A
Programming multiobjective      264.C
Programming multistage      264.C
Programming network      264.C
Programming nonconvex      264.D
Programming parametric      264.C
Programming problem 0-1 integer      215.A
Programming problem all-integer      215.A
Programming problem concave      292.A
Programming problem convex      292.A
Programming problem linear      255.A
Programming problem mathematical      264.B
Programming problem mixed integer      215.A
Programming problem nonlinear      264.C
Programming problem pure-integer      215.A
Programming problem quadratic      292.A 349.A
Programming stochastic      264.C 408.A
Programming stochastic, model      307.C
Programming two-stage linear, under uncertainty      255.F
Programming two-stage stochastic      408.A
Progression arithmetic      379.I App. Table
Progression geometric      379.I App. Table
Progressive (set)      407.B
Progressive process      407.B
Progressively measurable (stochastic process)      407.B
Projecting (in a projective space)      343.B
Projection (from a direct product set)      381.E
Projection (in a projective space)      343.B
Projection (of a covering space)      367.B
Projection (of a fiber bundle)      147.B
Projection (of a fiber space)      148.B
Projection (of a Hilbert space)      197.E
Projection (on a tangent bundle of a Banach manifold)      286.K
Projection (onto a homogeneous space)      199.A
Projection (to a quotient set defined by an equivalence relation)      135.B
Projection canonical (on modules)      277.F
Projection canonical (onto a quotient set)      135.B
Projection center of (in projective geometry)      343.B
Projection Lie minimal      76.B
Projection matrix      269.I
Projection method of orthogonal (of H.Weyl)      323.G
Projection method, Rosen’s gradient      292.E
Projection operator (in a Hilbert space)      197.E
Projection orthogonal      139.E G
Projection orthogonal (on a Hilbert space)      197.E
Projection parallel (in an affine space)      7.C
Projection regular knot      235.A
Projection relaxation with      440.E
Projection stereographic      74.D
Projection unramified (of a covering surface)      367.B
Projective (Banach space)      37.M
Projective (object in an Abelian category)      200.I
Projective (object)      200.I
Projective A-module      277.K
Projective algebraic variety      16.A
Projective algebraic variety fundamental theorems of      72.F
Projective algebraic variety quasi-      16.C
Projective approximation method      304.B
Projective C*-tensor product      36.H
Projective class      200.Q
Projective class group      200.K
Projective collineation      343.D
Projective collineation in the wider sense      343.D
Projective connection      80.O
Projective coordinate system      343.C
Projective coordinates      343.C

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