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



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Название: Encyclopedic Dictionary of Mathematics

Автор: Ito K.

Аннотация:

When the first edition of the Encyclopedic Dictionary of Mathematics appeared in 1977, it was immediately hailed as a landmark contribution to mathematics: "The standard reference for anyone who wants to get acquainted with any part of the mathematics of our time" (Jean Dieudonné, American Mathematical Monthly).


Язык: en

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Издание: 2nd edition

Год издания: 1987

Количество страниц: 2120

Добавлена в каталог: 18.03.2009

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Hodge index theorem      15.D
Hodge manifold      232.D
Hodge metric      232.D
Hodge spectral sequence      16.U
Hodge structure (of a vector space)      16.V
Hodge structure mixed      16.V
Hodge structure polarized      16.V
Hodge, Sir William Vallance Douglas(1903-1975)      12.B 15.D 16.V 16.r 20 109.* 109.r 194.B 194.r 232.A 232.B 232.D 343.r
Hodges — Lehmann theorem      399.E 399.H
Hodges, Joseph Lawson(1922-)      371.A 371.H 399.E 399.H 399.N 399.P 399.r
Hodgkin — Huxley differential equation      291.F
Hodgkin, Alan Lloyd(1914-)      291.F
Hodograph method      205.B
Hodograph plane      205.B
Hodozi, Yosi(1820-1868)      230
Hoeffding, Wassily(1914-)      371.A 374.I 400.r
Hoelder condition of order $\alpha$      84.A
Hoelder inequality      211.C App. Table
Hoelder integral inequality      211.C
Hoelder method of order p, summable by      379.M
Hoelder sequence, Jordan- (in a group)      190.G
Hoelder space      168.B
Hoelder theorem      104.F
Hoelder theorem, Jordan- (in group theory)      190.G
Hoelder theorem, Jordan- (on representations of algebras)      362.D
Hoelder, Otto(1859-1937)      84.A 104.F 168.B 190.G 211.C 277.I 288.D 379.M APP.A Table
Hoermander, Lars Valter(1931-)      20 21.I 21.r 107.r 112.B—D 112.H 112.K 112.L 112.R 112.r 115.D 125.A 164.K 189.C 274.D 274.I 286.J 320.I 321.r 323.M 325.H 345.A 345.B
Hoffman, Banesh H.(1906-)      359.D 434.C
Hoffman, David Allen(1944-)      275.r 365.H
Hoffman, Kenneth Myron(1930-)      43.r 164.F 164.G 164.I 164.r
Hoffmann—Jorgensen, Jorgen(1942-)      22.r
Hogg, Robert Vincent, Jr.(1924-)      371.r
Hold almost everywhere (in a measure space)      270.D
Hold at almost all points in a measure space      270.D
Hole theory, Dirac      415.G
Holland, Paul W.(1940-)      280.r 403.r
Holley, Richard Andrews(1943-)      44.E 340.r
Holm, Per(1934-)      418.r
Holmgren type theorem (of Kashiwara — Kawai)      125.DD
Holmgren uniqueness theorem      321.F
Holmgren, Erik Albert(1872-)      125.DD 321.F 327.C
Holmstedt, Tord      224.C
Holohedral      92.B
Holohedry      92.B
Holomorphic (family of linear operators)      331.C
Holomorphic (function)      198.A
Holomorphic (in the sense of Riemann)      21.C
Holomorphic (vector-valued function)      37.K
Holomorphic automorphism      21.J
Holomorphic differential (on a Riemann surface)      367.H
Holomorphic differential form of degree k      72.A
Holomorphic distribution (with respect to a parameter)      125.H
Holomorphic evolution operator      378.I
Holomorphic foliation      154.H
Holomorphic function(s)      198
Holomorphic function(s) (of many variables)      21.A 21.C
Holomorphic function(s) (on a complex manifold)      72.A
Holomorphic function(s), germ of a      21.E
Holomorphic function(s), sheaf of germs of      23.C 383.D
Holomorphic functional calculus      36.M
Holomorphic hull      21.H
Holomorphic k-form      72.A
Holomorphic local coordinate system      72.A
Holomorphic mapping      21.J
Holomorphic mapping (of a complex manifold)      72.A
Holomorphic mapping nondegenerate (between analytic spaces)      23.C
Holomorphic microfunction      274.F
Holomorphic modification (of an analytic space)      23.D
Holomorphic part (in a Laurent expansion)      198.D
Holomorphic sectional curvature      364.D
Holomorphic semigroup      378.D
Holomorphic tangent vector      72.A
Holomorphic vector field      72.A
Holomorphically complete domain      21.F
Holomorphically complete space      23.F
Holomorphically convex domain      21.H
Holomorphy, domain of      21.F
Holomorphy, envelop of      21.F
Holomorphy, Hartogs theorem of      21.C
Holonomic (coherent $\mathscr{E}$-module)      274.H
Holonomic systems simple      274.H
Holonomic systems with regular singularities      274.H
Holonomy      154.C
Holonomy group      80.D 154.C 364.D
Holonomy group homogeneous      364.E
Holonomy group restricted      80.D 364.E
Holonomy group restricted homogeneous      364.E
Holonomy homomorphism      154.C
Holonomy homomorphism linear      154.C
Holosymmetric class      92.B
Homentropic flow      205.B
Homeomorphic      425.G
Homeomorphism      425.G
Homeomorphism minimal      136.H
Homeomorphism PL      65.A
Homeomorphism problem      425.G
Homeomorphism strictly ergodic      136.H
Homeomorphism uniquely ergodic      136.H
Homma, Tatsuo(1926-)      65.E 235.A
Homoclinic point      126.J
Homoclinic point transversal      126.J
Homogeneous (A-submodule)      200.B
Homogeneous (boundary value problem)      315.B
Homogeneous (difference equation)      104.C
Homogeneous (lattice)      182.B
Homogeneous (linear ordinary differential equation)      252.A
Homogeneous (system of linear differential equations of the first order)      252.G
Homogeneous bounded domain      384.A 412.F
Homogeneous coordinate ring      16.A
Homogeneous coordinates      343.C
Homogeneous difference equation      104.C
Homogeneous element of a graded ring      369.B
Homogeneous element of a homogeneous ring      369.B
Homogeneous equations, system of linear      269.M
Homogeneous holonomy group      364.E
Homogeneous holonomy group restricted      364.E
Homogeneous hypersurface      344.A
Homogeneous ideal of a graded ring      369.B
Homogeneous ideal of a polynomial ring      369.B
Homogeneous integral equation      217.F
Homogeneous Lorentz group      258.A 359
Homogeneous Markov process      5.H 261.A
Homogeneous n-chain (for a group)      200.M
Homogeneous ordinary differential equation      App. A Table
Homogeneous ordinary differential equation of higher order      App. A Table
Homogeneous part (of a formal power series)      370.A
Homogeneous polynomial      337.B
Homogeneous ring      369.B
Homogeneous Siegel domain, irreducible      384.E
Homogeneous Siegel domain, irreducible topology of Lie groups and      427
Homogeneous space(s)      199 249.F 362.B
Homogeneous space(s) complex Hermitian      199.A
Homogeneous space(s) Kaehler      199.A
Homogeneous space(s) linearly connected      199.A
Homogeneous space(s) reductive      199.A
Homogeneous space(s) Riemannian      199.A
Homogeneous space(s) symmetric      412.B
Homogeneous space(s) symmetric Riemannian      412.B
Homogeneous spatially (process)      261.A
Homogeneous temporally (additive process)      5.B
Homogeneous temporally (process)      261.A
Homogeneous turbulence      433.C
Homogeneous weighted (analytic function)      418.D
Homogeneously regular      275.C
Homological algebra      200
Homological algebra of a topological space      117.F
Homological algebra relative      200.K
Homological dimension of a module      200.K
Homological functor      200.I
Homological mapping      200.C
Homologous      201.B
Homologous to zero      198.B
Homology      200.H
Homology basis, canonical      11.C
Homology class      200.H
Homology class fundamental      201.N
Homology class fundamental, around K      201.N
Homology class q-dimensional      201.B
Homology exact sequence      201.L
Homology exact sequence (of fiber space)      148.E
Homology exact sequence reduced      201.F
Homology group(s) (of a chain complex)      201.B
Homology group(s) (of a group)      200.M
Homology group(s) (of a Lie algebra)      200.O
Homology group(s) (of a polyhedron)      201.D
Homology group(s) (of a simplicial complex)      201.G
Homology group(s) absolute      201.L
Homology group(s) Cech      201.M
Homology group(s) cellular      201.F 201.G
Homology group(s) integral      201.C 201.D
Homology group(s) integral singular      201.E
Homology group(s) local      201.N
Homology group(s) reduced      201.E
Homology group(s) relative Cech      201.M
Homology group(s) relative singular      201.L
Homology group(s) simplicial      201.D
Homology group(s) singular      201.G 201.L 201.R
Homology group(s) with coefficients in G      201.G
Homology intrinsic      114.H
Homology manifold      65.B
Homology module      200.C
Homology theory      201
Homology theory generalized      201.Q
Homology theory generalized, with E-coefficient      202.T
Homology theory, uniqueness theorem of      201.Q
Homomorphic (algebraic system)      409.C
Homomorphic (groups)      190.D
Homomorphic (topological groups)      423.J
Homomorphic image (of a measure-preserving transformation)      136.D
Homomorphic order (ordered sets)      311.E
Homomorphism $C^\omega$-(between Lie groups)      249.N
Homomorphism $\Omega$-(of $\Omega$-groups)      190.E
Homomorphism (of Abelian varieties)      3.C
Homomorphism (of algebraic systems)      409.C
Homomorphism (of fields)      149.B
Homomorphism (of groups)      190.D
Homomorphism (of lattices)      243.C
Homomorphism (of Lie algebras)      248.A
Homomorphism (of linear representations)      362.C
Homomorphism (of presheaves)      383.A
Homomorphism (of rings)      368.D
Homomorphism (of sheaves)      363.B
Homomorphism *-      36.F
Homomorphism A-(of A-modules)      277.E
Homomorphism A-, of degree p (of graded A-modules)      200.B
Homomorphism admissible (of $\Omega$-groups)      190.E
Homomorphism algebra      29.A
Homomorphism allowed (of A-modules)      277.E
Homomorphism analytic (of Lie groups)      249.N
Homomorphism anti-(of groups)      190.D
Homomorphism anti-(of rings)      368.D
Homomorphism bialgebra      203.G
Homomorphism Bokshtein      64.B
Homomorphism boundary (in homotopy exact sequences)      202.L
Homomorphism boundary (on homology groups)      201.L
Homomorphism canonical (on direct products of rings)      368.E
Homomorphism coalgebra      203.F
Homomorphism coboundary (on cohomology groups)      201.L
Homomorphism connecting (in homology)      200.C 201
Homomorphism connecting (on homology groups)      201.C
Homomorphism continuous (of topological groups)      423.J
Homomorphism crossed (of an associative algebra)      200.L
Homomorphism dual (of a homomorphism of algebraic tori)      13.D
Homomorphism dual (of lattices)      243.C
Homomorphism edge      200.J
Homomorphism equivariant J-      431.F
Homomorphism generalized Hopf      202.V
Homomorphism Gysin      201.O
Homomorphism holonomy      154.C
Homomorphism Hopf algebra      203.H
Homomorphism Hurewicz      202.N
Homomorphism induced by a continuous mapping (between homotopy groups)      202.K
Homomorphism J- (in homotopy theory)      202.V
Homomorphism J- (in K-theory)      237.I
Homomorphism Jordan (of Jordan algebras)      231.A
Homomorphism lattice-      243.C
Homomorphism local (of a topological group)      423.O
Homomorphism module of A- (of A-modules)      277.E
Homomorphism open continuous (of topological groups)      423.J
Homomorphism operator (of A-groups)      190.E
Homomorphism operator (of A-modules)      277.E
Homomorphism order      311.E
Homomorphism rational (of Abelian varieties)      3.C
Homomorphism rational (of algebraic groups)      13.A
Homomorphism ring      368.D
Homomorphism theorem on groups      190.D
Homomorphism theorem on Lie algebras      248.A
Homomorphism theorem on topological groups      423.J
Homomorphism theorem on topological linear spaces      424.X
Homomorphism Umkehr      201.O
Homomorphism unitary (of rings)      368.D
Homomorphism zero (of two A-modules)      277.H
Homomorphism, module of (of modules)      277.B
Homothetic correspondence (between surfaces)      111.I
Homothety in conformal differential geometry      110.D
Homothety in Euclidean geometry      139.B
Homotopic      154.E 154.F 202.B
Homotopic chain (chain mappings)      200.C
Homotopic integrably      154.F
Homotopic null- (continuous mapping)      202.B
Homotopic regularly (immersions)      114.D
Homotopic relative to a subspace      202.B
Homotopic to zero      202.B
Homotopy      202.B
Homotopy category of topological spaces      52.B
Homotopy chain      200.C
Homotopy class      202.B
Homotopy class compact      286.D
Homotopy cochain      200.F
Homotopy commutative (multiplication)      203.D
Homotopy composite      202.B
Homotopy equivalence      202.F
Homotopy equivalence simple      65.C
Homotopy equivalence weak      202. F
Homotopy equivalent systems (of topological spaces)      202.F
Homotopy exact sequence      202.L
Homotopy exact sequence of a fiber space      148.D
Homotopy exact sequence of a triad      202.M
Homotopy exact sequence of a triple      202.L
Homotopy extension property      202.E
Homotopy free      202.B
Homotopy group(s)      202.J
Homotopy group(s) algebraic      16.U
Homotopy group(s) of a compact connected Lie group      App. A Table
Homotopy group(s) of a real Stiefel manifold      App. A Table
Homotopy group(s) of a sphere      App. A Table
Homotopy group(s) of a triad      202.M
Homotopy group(s) relative      202.K
Homotopy group(s) stable      202.T App. Table
Homotopy group(s) stable (of classical groups)      202.V
Homotopy group(s) stable (of the it-stem)      202.U
Homotopy group(s) stable (of Thorn spectrum)      114.G
Homotopy group(s), realization theorem of      202.N
Homotopy identity (of an H-space)      203.D
Homotopy invariance (of a homology group)      201.D
Homotopy invariant      202.B
Homotopy inverse (for an H-space)      203.D
Homotopy linear      114.D
Homotopy n-spheres, group of      114.I
Homotopy n-spheres, h-cobordism group of      114.I
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