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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:

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

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Предметный указатель

Fisher — Yates — Terry normal score test      371.C
Fisher, Michael Ellis(1931-)      361.r
Fisher, Ronald Aylmer(1890-1962)      19.r 40.B 102.A 102.E 102.r 263.E 371.A 371.C 374.B 374.F 397.r 399.D 399.K 399.N 399.O 399.r 400.G 401.B 401.C 401.F 401.G 401.r 403.A 403.F 403.r STR
Fisher, Stephen D.      43.G 77.E
Fisheye, Maxwell      180.A
Fit, chi-square test of goodness of      400.K
Fit, goodness of      397.Q
Fitting, curve      19.F
Five-disk theorem, Ahlfors      272.J
Fix, George Joseph(1939-)      300.r 304.r
Fixed branch points (of an algebraic differential equation)      288.A
Fixed component (of a linear system)      16.N
Fixed effect      102.A
Fixed point (of a discontinuous group)      122.A
Fixed point (of a flow)      126.D
Fixed point (of a mapping)      153.A 153.D
Fixed point (of a transformation group)      431.A
Fixed point hyperbolic      126.G
Fixed point isolated      126.G
Fixed point method      138.B
Fixed point of discontinuity (of a stochastic process)      407.A
Fixed point of discontinuity (of an additive process)      5.B
Fixed singularity (of an algebraic differential equation)      288.A
Fixed variates      403.D
Fixed vector      442.A
Fixed-effect model      102.A
Fixed-point index (of a continuous mapping)      153.B
Fixed-point theorem(s)      153
Fixed-point theorem(s) Atiyah — Bott      153.C
Fixed-point theorem(s) Atiyah — Singer      153.C
Fixed-point theorem(s) Brouwer      153.B
Fixed-point theorem(s) Kakutani      153.D
Fixed-point theorem(s) Lefschetz      153.B
Fixed-point theorem(s) Leray — Schauder      286.D
Fixed-point theorem(s) Poincare — Birkoff      153.B
Fixed-point theorem(s) Schauder      153.D 286.D
Fixed-point theorem(s) Tikhonov      153.D
FKG      212.A
Fl (fleche)      52.A
Flabby resolution      125.W
Flabby sheaf      383.E
Flag (in an affine space)      139.B
Flag manifold      199.B
Flag manifold proper      199.B
Flammer, Carson(1919-)      133.r
Flanders, Harley(1925-)      94.r 432.r 442.r
Flaschka, Hermann(1945-)      287.B 287.r
Flat $\varepsilon$ -      178.D
Flat (connection)      80.E
Flat (morphism of schemes)      16.D
Flat (Riemannian manifold)      364.E
Flat (sphere pair)      235.G
Flat conformally      191.B
Flat deformation      16.W
Flat F-bundle      154.B
Flat faithfully (A-module)      277.K
Flat faithfully (morphism of schemes)      16.D
Flat locally (connection)      80.E
Flat locally (PL embedding)      65.D
Flat locally (Riemannian manifold)      364.E
Flat normally (along a subscheme)      16.L
Flat point (of a surface)      111.H
Flat site      16.AA
Flat space concircularly      App. A Table
Flat space conformally      App. A Table
Flat space projectively      App. A Table
Flavor dynamics, quantum      132.D
Fleissner, William G      273.K
Fleming, Wendell Helms(1928-)      108.A 275.A 275.G 334.F 405.r
Flex      9.B
Flip model, spin      340.C
Floating point method      138.B
Flon, L.      75.r
Floquet theorem      252.J 268.B
Floquet, G.      107.A 252.J 268.B
Flow -      126.B
Flow (in ergodic theory)      136.D
Flow (on a network)      281.B
Flow (on a topological space)      126.B
Flow Anosov      126.B 136.G
Flow associated      136.F
Flow Axiom A      126. J
Flow built under a function      136.D
Flow continuous      126.B
Flow discrete      126.B
Flow equivalent      126.B
Flow geodesic      126.L 136.G
Flow harmonic      193.K
Flow homentropic      205.B
Flow horocycle      136.G
Flow hypersonic      205.C
Flow K-      136.E
Flow Kolmogorov      136.E
Flow Kronecker      136.G
Flow laminar      205.E 433.A
Flow maximum, minimum cut theorem      281
Flow maximum, problem      281
Flow measurable      136.D
Flow minimal      126.N
Flow minimum-cost, problem      281.C
Flow Morse — Smale      126.J
Flow multicommodity, problem      281.F
Flow network, model      307.C
Flow network, problem      281 282.B
Flow of class       126.B
Flow S-      136.D
Flow single-commodity, problem      281.F
Flow special      136.D
Flow translational      126.L 136.G
Flow transonic      205.B
Flow transversal      136.G
Flow turbulent      205.E 433.A
Flow Y-      136.G
Flow-shop scheduling problem      376
Floyd, Edwin E.(1924-)      237.r 431.E 431.r
Fluctuation-dissipation theorem      402.K
Fluid      205.A
Fluid compressible      205.B
Fluid dynamics      205.A
Fluid incompressible      205.B
Fluid Newtonian      205.C
Fluid non-Newtonian      205.C
Fluid perfect      205.B
Flux (of a regular tube)      193.K
Flux density electric      130.A
Flux density magnetic      130.A
Flux vector (through a surface)      442.D
Focal conic (of a quadric)      350.E
Focal length      180.B
Focal point (of a submanifold of a Riemannian manifold)      364.C
Fock representation      150.C
Fock space      377.A
Fock space antisymmetric      377.A
Fock space symmetric      377.A
Focken, C.M.      116.r
Focus (of a conic section ellipse)      78.B
Focus (of a quadric)      350.E
Focus (of an optimal system)      180.B
Fodor, Jerry A.      96.r
Foeder, Geza(1927-1977)      33.r
Fogarty, John      226.r
Fogels, E.      123.D 123.F
Foguel, Shaul R.      136.C
Foias model, Sz. Nagy —      251 .N
Foias, Ciprian(1933-)      251.N
Fok(Fock), Vladimir Aleksandrovich(1898-1974)      105.C 377.A 377.r
Fokker — Planck partial differential equation      115.A 402.I
Fokker, Adriaan Daniel      115.A 402.1
Folding (of a chamber complex)      13.R
Foliated bundle      154.B 154.H

Foliated cobordant (-foliations)      154.H
Foliated cobordism      154.H
Foliated structure      105.Y
Foliation      154
Foliation -      154.B 154.G
Foliation $\Gamma_\varphi$       154.H
Foliation Anosov      126.J
Foliation compact      154.H
Foliation cycles      154.H
Foliation holomorphic      154.H
Foliation real analytic      154.H
Foliation Reeb      154.B
Foliation Riemannian      154.H
Foliation transverse to      154.H
Folium cartesii      93.H
Folium of Descartes      93.H
Fomin, Sergei Vasil’evich(1917-1975)      2.F 46.r 136.G
Fong, Paul      151.J App.B Table
Foot of the perpendicular      139.E
Force apparent      271.D
Force body      271.G
Force centrifugal      271.D
Force Corioli      271.D
Force Lorentz      130. A
Force polygon      19.C
Force restitutive      318.B
Force, line of      193.J
Forced oscillation      318.B
Ford fundamental region      234.C
Ford, Lester R.(1896-1971)      234.C 234.r 281.r 282.r
Ford, Walter Burton(1874-1971)      30.r
Forelli, Frank(1932-)      164.G 164.H 164.K
Forgetful functor      52.I
Form ring      284.D
Form(s)      337.B
Form(s) $\varepsilon$ -Hermitian      60.O
Form(s) $\varepsilon$ -trace      60.O
Form(s) anti-Hermitian      256.Q
Form(s) associated (of a projective variety)      16.S
Form(s) automorphic      437.DD 450.O
Form(s) automorphic, of weight K (or of dimension — k)      32.B
Form(s) automorphic, of weight m      32.A
Form(s) basic (in linear programming)      255.A
Form(s) bilinear      256.H 277.J 424.G
Form(s) bilinear, associated with a quadratic form      256.H
Form(s) canonical (of a linear hypothesis)      400.H
Form(s) canonical (of F(M))      191.A
Form(s) canonical 1- (of the bundle of tangent n-frames)      80.H
Form(s) canonical, of the equation (of a quadric)      350.B
Form(s) Cantor normal      312.C
Form(s) compact (of a complex semisimple Lie algebra)      248.P
Form(s) complex (of a Fourier series)      159.A
Form(s) complex (of a real Lie algebra)      248.P
Form(s) complex space      365.L
Form(s) connection      80.E 417.B
Form(s) contact      110.E
Form(s) covariant of n-ary, of degree d      226.D
Form(s) covariant with ground      226.D
Form(s) curvature      80.G 364.D
Form(s) cusp (in Siegel upper half-space)      32.F
Form(s) cusp (in the case of one variable)      32.B
Form(s) Dirichlet      261.C
Form(s) divergence      323.D
Form(s) dominant integral (on a Cartan subalgebra)      248.W
Form(s) Euclidean space      412.H
Form(s) first fundamental      111.G App. Table
Form(s) formula of embedding      303.D
Form(s) Fuchsian, of weight K (or of dimension -k)      32.B
Form(s) fundamental (associated with a Hermitian metric)      232.A
Form(s) fundamental (of a Finsler space)      152.A
Form(s) games in partition-function      173.D
Form(s) generalized Levi      274.G
Form(s) ground      226.D
Form(s) Hesse normal (of a hyperplane)      139.H
Form(s) Hilbert modular, of dimension -k      32.G
Form(s) Hilbert modular, of weight k      32.G
Form(s) holomorphic k-      72.A
Form(s) hyperbolic space      412.H
Form(s) integral (on a Cartan subalgebra)      248.W
Form(s) invariants of n-ary, of degree d      226.D
Form(s) Jordan normal      269.G
Form(s) k- (of an algebraic group)      13.M
Form(s) kernel      348.F
Form(s) Khinchin canonical      341.G
Form(s) Killing      248.B
Form(s) Kolmogorov canonical      341.G
Form(s) Legendre — Jacobi standard      134.A App. Table
Form(s) Levi      344.A
Form(s) Levy canonical      341.G
Form(s) limit of an indeterminate      106.E
Form(s) linear (on a linear space)      256.B
Form(s) linear (on an A-module)      277.E
Form(s) modular, of level N      32.C
Form(s) multilinear      256.H
Form(s) n-person      173.B-D
Form(s) norm      118.D
Form(s) normal (of a partial differential equation of the first order)      324.E
Form(s) normal (of a surface)      410.B
Form(s) normal (of an ordinal number)      312.C
Form(s) normal (of an ordinary differential equation)      313.B
Form(s) normal (of partial differential equations)      321.B
Form(s) normal real (of a complex semisimple Lie algebra)      248.Q
Form(s) normic (in a field)      118.F
Form(s) Pfaffian      105.Q 428.A
Form(s) polar (of a complex number)      74.C
Form(s) primitive      232.C
Form(s) pseudotensorial      80.G
Form(s) real (of a complex algebraic group)      60.O
Form(s) real (of a complex Lie algebra)      248.P
Form(s) reduced (of a linear structural equation system)      128.C
Form(s) regular Dirichlet      261.C
Form(s) second fundamental      111.G 365.C App. Table
Form(s) Siegel modular, of dimension -k      32.F
Form(s) Siegel modular, of weight k      32.F
Form(s) skew-Hermitian      256.Q
Form(s) skew-symmetric multilinear      256.H
Form(s) space      285.E 412.H
Form(s) spherical space      412.H
Form(s) standard (of a difference equation)      104.C
Form(s) standard (of a latin square)      241.A
Form(s) symmetric multilinear      256.H
Form(s) symplectic      126.L
Form(s) tensorial      80.G
Form(s) third fundamental      App. A Table
Form(s) torsion      80.H
Form(s) Weierstrass canonical (for an elliptic curve)      9.D
Form(s) Weierstrass canonical (of the gamma function)      174.A
Form(s) Weyl      351.C
Formal adjoint operator      322.E
Formal degree (of a unitary representation)      437.M
Formal dimension n, Poincare pair of      114.J
Formal geometry      16.X
Formal group      13.C
Formal power series      370.A
Formal power series field in one variable      370.A
Formal power series field of, in one variable      370.A
Formal power series ring      370.A
Formal power series, rings of      370.A
Formal scheme      16.X
Formal scheme separated      16.X
Formal solution (for a system of ordinary differential equations)      289.C
Formal spectrum (of a Noetherian ring)      16.X
Formal system      156.D 411.I
Formal Taylor expansion      58.C
Formal vector fields      105.AA
Formalism      156.A 156.D
Formalism Gupta — Bleuler      150.G
Formally real field      149.N
Formally self-adjoint (differential operator)      112.I
Formally undecidable proposition      185.C

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