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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

Formation class      59.H
Formation pattern      263.D
Formation rule      411.D
Formation, class      59.H
Formula(s)      411.D
Formula(s) $\Theta$ - (on ideles)      6.F
Formula(s) Abramov      136.E
Formula(s) addition (for )      131.G
Formula(s) addition (for sine and cosine)      432.A
Formula(s) Adem      App. A Table
Formula(s) algebraic addition      3.M
Formula(s) atomic      411.D
Formula(s) atomic (of a language)      276.A
Formula(s) Bayes      342.F 405.I
Formula(s) Bessel interpolation      App. A Table
Formula(s) Binet      174.A 295.A
Formula(s) Bouquet (on space curves)      111.F
Formula(s) Campbell — Hausdorff      249.R
Formula(s) Cardano      App. A Table
Formula(s) Cartan (for Steenrod pth power operations)      64.B
Formula(s) Cartan (for Steenrod square operations)      64.B
Formula(s) Cauchy integral      198.B
Formula(s) Cauchy — Hadamard (on the radius of convergence)      339.A
Formula(s) Chebyshev (in numerical integration)      299.A
Formula(s) Chern (in integral geometry)      218.D
Formula(s) Christoffel — Darboux      317.D
Formula(s) Clenshaw — Curtis      299.A
Formula(s) closed      411.J
Formula(s) closed (of a language)      276.A
Formula(s) closed type (in numerical integration)      299.A
Formula(s) connection      253.A
Formula(s) constant variational      163.E
Formula(s) Crofton (in integral geometry)      218.B
Formula(s) De Moivre      74.C
Formula(s) decomposition, of Radon      125.CC
Formula(s) dimensional      116
Formula(s) discontinuity      146.C 386.C
Formula(s) Dixon — Ferrar      App. A Table
Formula(s) double exponential      299.B
Formula(s) Dynkin      261.C
Formula(s) empirical      19.F
Formula(s) Euler (for $e^{iy}$ )      131.G
Formula(s) Euler (for cos z, sin z, cosh z)      131.G
Formula(s) Euler summation      295.E
Formula(s) Euler — Maclaurin      379.J
Formula(s) Euler — Poincare (for a finite Eulidean cellular complex)      201.B 201.F
Formula(s) Everett      App. A Table
Formula(s) Everett interpolation      224.B App. Table
Formula(s) exponential      286.X
Formula(s) Ferrari      App. A Table
Formula(s) Feynman — Kac      315.F 315.G
Formula(s) Feynman — Kac — Nelson      150.G
Formula(s) first variation      178.A
Formula(s) Fourier inversion      160.C
Formula(s) Fredholm      68.L
Formula(s) Frenet (on curves)      111.D
Formula(s) Frenet — Serret (on curves)      111.D
Formula(s) Gauss (for integration of a vector field)      App. A Table
Formula(s) Gauss (for isometric immersion)      365.C
Formula(s) Gauss (for the surface integral)      94.F
Formula(s) Gauss (in numerical integration)      299.A
Formula(s) Gauss (in theory of surfaces)      111.H App. Table
Formula(s) Gauss (on Gauss sum)      295.D
Formula(s) Gauss (on harmonic functions)      193.D
Formula(s) Gauss backward interpolation      223.C
Formula(s) Gauss forward interpolation      223.C
Formula(s) Gauss integration (in the narrow sense)      299.A
Formula(s) Gauss interpolation      App. A Table
Formula(s) Gauss — Bonnet      111.H 364.D App. Table
Formula(s) Gauss — Bonnet — Sasaki — Nitsche      275.C
Formula(s) Gauss — Chebyshev (in numerical integration)      299.A
Formula(s) Gauss — Hermite (in numerical integration)      299.A
Formula(s) Gauss — Laguerre (in numerical integration)      299.A
Formula(s) Green (for differential operators)      App. A Table
Formula(s) Green (for harmonic functions)      193.D
Formula(s) Green (for Laplace operator)      App. A Tables
Formula(s) Green (for partial differential equations of parabolic type)      327.D
Formula(s) Green (on the plane)      94.F
Formula(s) Green — Stokes      94.F
Formula(s) Hansen — Bessel      App. A Table
Formula(s) Heron (for plane triangles)      App. A Table
Formula(s) Heron (for spherical triangles)      App. A Table
Formula(s) identically true      411.G
Formula(s) IMT      299.B
Formula(s) interpolation      223.A
Formula(s) interpolatory      299.A
Formula(s) inversion (for a characteristic function)      341.C
Formula(s) inversion (for a semigroup of operators)      240.I
Formula(s) inversion (of cosine transform)      160.C
Formula(s) inversion (of Fourier transform of distributions)      160.H
Formula(s) inversion (of Fourier transform on a locally compact Abelian group)      192.K
Formula(s) inversion (of Fourier transform)      160.C
Formula(s) inversion (of generalized Fourier transform)      220.B
Formula(s) inversion (of Hilbert transform)      220.E
Formula(s) inversion (of integral transform)      220.A
Formula(s) inversion (of Laplace — Stieltjes transform)      240.D
Formula(s) inversion (of Mellin transform)      220.C
Formula(s) inversion (of Stieltjes transform)      220.D
Formula(s) inversion (on a locally compact group)      437.L
Formula(s) Ito      45.G 406.B
Formula(s) Jensen      198.F
Formula(s) Klein — Nishina      415.G
Formula(s) Kneser — Sommerfeld      App. A Table
Formula(s) Kostant (on representations of compact Lie groups)      248.Z
Formula(s) Kronecker limit      450.B
Formula(s) Kubo      402.K
Formula(s) Kuenneth (in an Abelian category)      200.H
Formula(s) Kuenneth (in Weil cohomology)      450.Q
Formula(s) Lagrange (for the vector triple product)      442.C
Formula(s) lattice-point      222.B
Formula(s) Lefschetz fixed-point      450.Q
Formula(s) Leibniz (in differentiation)      106.D App. Table
Formula(s) Leibniz (in infinite series)      App. A Table
Formula(s) Liouville      252.C
Formula(s) Machin      332
Formula(s) Mehler      App. A Table
Formula(s) Milne — Simpson      303.E
Formula(s) Moebius inversion (in combinatorics)      66.C
Formula(s) Moebius inversion (in number theory)      295.C
Formula(s) Nakano — Nishijima — Gell — Mann      132.A
Formula(s) Newton (on interpolation)      App. A Table
Formula(s) Newton (on symmetric functions)      337.I
Formula(s) Newton backward interpolation      223.C
Formula(s) Newton forward interpolation      223.C
Formula(s) Newton interpolation      App. A Table
Formula(s) Newton — Cotes (in numerical integration)      299.A
Formula(s) Nicholson      App. A Table
Formula(s) of a language      276.A
Formula(s) of embedding form      303.D
Formula(s) open (in numerical integration)      299.A
Formula(s) Ostrogradskii      94.F
Formula(s) overall approximation      303.C
Formula(s) Picard — Lefschetz      418.F
Formula(s) Plancherel (on a unimodular locally compact group)      437.L
Formula(s) Pluecker (on plane algebraic curves)      9.B
Formula(s) Poincare (in integral geometry)      218.C
Formula(s) Poisson (for a flat torus)      391.J
Formula(s) Poisson (on Bessel functions)      App. A Table
Formula(s) Poisson integral      198.B
Formula(s) Poisson summation      192.C 192.L
Formula(s) prime      411.D
Formula(s) prime (of a language)      276.A
Formula(s) principal, of integral geometry      218.C
Formula(s) product (for the Hilbert norm-residue symbol)      14.R
Formula(s) product (for the norm-residue symbol)      14.Q
Formula(s) product (on invariant Haar measures)      225.F
Formula(s) product (on valuations)      439.H
Formula(s) q-expansion (on theta functions)      134.I
Formula(s) recurrence, for indefinite integrals      App. A Table
Formula(s) reduction (of a surface)      110.A

Formula(s) Ricci      417.B App. Table
Formula(s) Riemann — Hurwitz (on coverings of a nonsingular curve)      9.I
Formula(s) Rodrigues      393.B
Formula(s) Schlaefli      App. A Table
Formula(s) Schwarz — Christoffel transformation      77.D
Formula(s) second variation      178.A
Formula(s) set-theoretic      33.B
Formula(s) Sommerfeld      App. A Table
Formula(s) Sonine — Schafheitlin      App. A Table
Formula(s) Steinberg (on representations of compact Lie groups)      248.Z
Formula(s) Stirling      174.A 212.C App. Table
Formula(s) Stirling interpolation      App. A Table
Formula(s) Stokes      94.F
Formula(s) Stokes (for integration of a vector field)      App. A Table
Formula(s) Stokes (on a $C^\infty$ -manifold)      108.U
Formula(s) Taylor (for a function of many variables)      106.J
Formula(s) Taylor (for a function of one variable)      106.E App. Table
Formula(s) theoretical      19.E
Formula(s) trace (on unitary representations)      437.DD
Formula(s) transformation (for the generating function of the number of partitions)      328.A
Formula(s) transformation (for theta series)      348.L
Formula(s) transformation (of a theta function)      3.I
Formula(s) Trotter product      351.F
Formula(s) valid      411.G
Formula(s) Villat integration      App. A Table
Formula(s) Wallis      App. A Table
Formula(s) Watson      39.D App. Table
Formula(s) Watson — Nicholson      App. A Table
Formula(s) Weber      App. A Table
Formula(s) Weber — Sonine      App. A Table
Formula(s) Weierstrass — Enneper      275.A
Formula(s) Weingarten (for isometric immersion)      365.C
Formula(s) Weingarten (in theory of surfaces)      111.H App. Table
Formula(s) Weyl      323.M
Formula(s) Weyl character (on representations of compact Lie groups)      248.Z
Formula(s) Weyl integral      225.I
Formula(s) Weyrich      App. A Table
Formula(s) Wiener      160.B
Formula(s) Wu’s      App. A Table
Forrester, Jay Wright(1918-)      385.B 385.r
Forst, Gunner      338.r
Forster, Otto F.(1937-)      72.r
Forsyth, Andrew Russell(1858-1942)      289.B 428.r App.A Table
Forsythe, George Elmer(1917-1972)      302.r 304.r
Fort, Marion Kirkland, Jr.(1921-)      65.r
Fort, T.      104.r
Fortet, Robert Marie(1912 )      395.r
Forti paradox, Burali —      319.B
Fortuin, C.M.      212.A
Forward analysis      138.C
Forward difference      304.E App. Table
Forward emission      325.A
Forward equation, Kolmogorov      115.A 260.F
Forward interpolation formula Gauss      223.C
Forward interpolation formula Newton      223.C
Forward type      304.D 304.F
Foster, Ronald Martin(1896-)      220.r
Fotiadi, Dimitri      146.A 146.C
Foundation, axiom of      33.B
Foundations of geometry      155
Foundations of mathematics      156
Four arithmetic operations      294.A
Four color conjecture      186.I
Four-color problem      157
Four-group      151.G
Four-vector      258.C 359.C
Four-vector, energy-momentum      258.C
Four-vertex theorem      111.E
Fourier analysis      App. A Table
Fourier analysis on the adele group      6.F
Fourier coefficient      159.A App. Table
Fourier coefficient (in a Hilbert space)      197.C
Fourier coefficient (of an almost periodic function)      18.B
Fourier coefficient(in an orthogonal system)      317.A
Fourier cosine series      App. A Table
Fourier cosine transform      160.C App. Table
Fourier double integral theorem      160.B
Fourier hyperfunction      125.BB
Fourier hyperfunction exponentially decreasing      125.BB
Fourier hyperfunction modified      125.BB
Fourier integral      160.A
Fourier integral (in a Hilbert space)      197.C
Fourier integral (of a distribution)      125.P
Fourier integral (of an almost periodic function)      18.B
Fourier integral conjugate      160.D
Fourier integral operator      274.C 345.B
Fourier inversion formula      160.C
Fourier kernel      220.B
Fourier reciprocity      160.C
Fourier series      159 App. Table
Fourier sine series      App. A Table
Fourier sine transform      160.C App. Table
Fourier single integral theorem      160.C
Fourier theorem (on real roots of an algebraic equation)      10.E
Fourier transform      160 App. Table
Fourier transform (in topological Abelian groups)      36.L 192.I
Fourier transform (of a distribution)      125.O
Fourier transform discrete      142.D
Fourier transform fast      142.D
Fourier transform generalized      220.B
Fourier transform inverse      125.O
Fourier ultrahyperfunction      125.BB
Fourier — Bessel series      39.D
Fourier — Bessel transform      39.D
Fourier — Hermite polynomial      176.I
Fourier — Laplace transform      192.F
Fourier — Stieltjes transform      192.B 192.O
Fourier, J.B.J.      158
Fourier, Jean-Baptiste-Joseph(1768-1830)      10.E 18.B 20 36.L 39.D 125.O 125.P 125.BB 142.D 158 159.A 160.A—D 176.I 192.B 192.D 192.F 192.K 192.O 197.C 220.B 255.E 266 267 274.C 317.A 327.B 345.B 437.Z App.A Tables
Fourth separation axiom      425.Q
Fowler, Kenneth Arthur(1916-)      151.J
Fowler, Ralph Howard(1889-1944)      402.r
Fox, Ralph Hunter(1913-1973)      65.G 235.A 235.C 235.G 235.r 382.A
Fractal      246.K
Fraction(s) continued      83
Fraction(s) partial      App. A Table
Fractional cutting algorithm      215.B
Fractional factorial design      102.I
Fractional factorial design balanced      102.I
Fractional factorial design orthogonal      102.I
Fractional group, linear      60.B
Fractional ideal      67.J
Fractional ideal of an algebraic number field      14.E
Fractional ideal principal      67.K
Fractional power      378.D
Fractional programming      264.D
Fractional step      304.F
Fractional transformation, linear      74.E
Fraenkel set theory, Zermelo —      33.A 33.B
Fraenkel, Abraham Adolf(1891-1965)      33.A 33.B 33.D 33.r 47.r 381.r
Frame bundle orthogonal      364.A
Frame bundle tangent orthogonal n-      364.A
Frame bundle tangent r-      105.H 147.F
Frame(s)      90.B
Frame(s) (in )      111.B
Frame(s) (in projective geometry)      343.C
Frame(s) (of a $C^\infty$ -manifold)      191.A
Frame(s) (of a group manifold)      110.A
Frame(s) (of a real line)      355.E
Frame(s) (of an affine space)      7.C
Frame(s) affine      7.C
Frame(s) bundle of tangent r-      105.H
Frame(s) Darboux      110.B
Frame(s) dual      417.B
Frame(s) family of (on a homogeneous space)      110.A
Frame(s) family of, of order 1      110.B
Frame(s) Frenet      110.A 111.D
Frame(s) Gaussian (of a surface)      111.H
Frame(s) k-(in $\mathbf{R}^n$ )      199.B
Frame(s) method of moving      110.A

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