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| Ito K. — Encyclopedic Dictionary of Mathematics. Vol. 2 |
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| Предметный указатель |
Formula Chern (in integral geometry) 218.D
Formula Christoffel — Darboux 317.D
Formula Clenshaw — Curtis 299.A
Formula closed 411.J
Formula closed (of a language) 276.A
Formula closed type (in numerical integration) 299.A
Formula connection 253.A
Formula constant variational 163.E
Formula Crofton (in integral geometry) 218.B
Formula De Moivre 74.C
Formula decomposition, of Radon 125.CC
Formula dimensional 116
Formula discontinuity 146.C 386.C
Formula Dixon — Ferrar App. A Table
Formula double exponential 299.B
Formula Dynkin 261.C
Formula empirical 19.F
Formula Euler (for  ) 131.G
Formula Euler (for  ) 131.G
Formula Euler summation 295.E
Formula Euler — Maclaurin 379.J
Formula Euler — Poincare (for a finite Eulidean cellular complex) 201.B F
Formula Everett App. A Table
Formula Everett interpolation 224.B App. Table
Formula exponential 286.X
Formula Ferrari App. A Table
Formula Feynman — Kac 315.F G
Formula Feynman — Kac — Nelson 150.G
Formula first variation 178.A
Formula Formula Lagrange (for the vector triple product) 442.C
Formula Fourier inversion 160.C
Formula Fredholm 68.L
Formula Frenet (on curves) 111.D
Formula Frenet — Serret (on curves) 111.D
Formula Gauss (for integration of a vector field) App. A Table
Formula Gauss (for isometric immersion) 365.C
Formula Gauss (for the surface integral) 94.F
Formula Gauss (in numerical integration) 299.A
Formula Gauss (in theory of surfaces) 111.H App. Table
Formula Gauss (on Gauss sum) 295.D
Formula Gauss (on harmonic functions) 193.D
Formula Gauss backward interpolation 223.C
Formula Gauss forward interpolation 223.C
Formula Gauss integration (in the narrow sense) 299.A
Formula Gauss interpolation App. A Table
Formula Gauss — Bonnet 111.H 364.D App. Table
Formula Gauss — Bonnet — Sasaki — Nitsche 275.C
Formula Gauss — Chebyshev (in numerical inlegration) 299.A
Formula Gauss — Hermite (in numerical integration) 299.A
Formula Gauss — Laguerre (in numerical integration) 299.A
Formula Green (for differential operators) App. A Table
Formula Green (for harmonic functions) 193.D
Formula Green (for Laplace operator) App. A Tables
Formula Green (for ordinary differential equations) 252.K
Formula Green (for partial differential equal ions of Formula parabolic type) 327.D
Formula Green (on the plane) 94.F
Formula Green — Stokes 94.F
Formula Hansen — Bessel App. A Table
Formula Heron (for spherical triangles) App. A Table
Formula identically true 411.G
Formula IMT 299.B
Formula interpolation 223.A
Formula interpolatory 299.A
Formula inversion (for a characteristic function) 341.C
Formula inversion (for a semigroup of operators) 240.I
Formula inversion (of cosine transform) 160.C
Formula inversion (of Fourier transform of distributions) 160.H
Formula inversion (of Fourier transform on a locally compact Abelian group) 192.K
Formula inversion (of Fourier transform) 160.C
Formula inversion (of generalized Fourier transform) 220.B
Formula inversion (of Hilbert transform) 220.E
Formula inversion (of integral transform) 220.A
Formula inversion (of Laplace — Stieltjes transform) 240.D
Formula inversion (of Mellin transform) 220.C
Formula inversion (of Stieltjes transform) 220.D
Formula inversion (on a locally compact group) 437.L
Formula Ito 45.G 406.B
Formula Jensen 198.F
Formula Kiinneth (in an Abelian category) 200.H
Formula Kiinneth (in Weil cohomology) 450.Q
Formula Klein — Nishina 415.G
Formula Kneser — Sommerfeld App. A Table
Formula Kostant (on representations of compact Lie groups) 248.Z
Formula Kronecker limit 450.B
Formula Kubo 402.K
Formula lattice oint 222.B
Formula Lefschetz fixed-point 450.Q
Formula Leibniz (in differentiation) 106.D App. Table
Formula Leibniz (in infinite series) App. A Table
Formula Liouville 252.C
Formula Machin 332
Formula Mehler App. A Table
Formula Milne — Simpson 303.E
Formula Mobius inversion (in combinatorics) 66.C
Formula Mobius inversion (in number theory) 295.C
Formula Nakano — Nishijima — Gell — Mann 132.A
Formula Newton (on interpolation) App. A Table
Formula Newton (on symmetric functions) 337.I
Formula Newton backward interpolation 223.C
Formula Newton forward interpolation 223.C
Formula Newton interpolation App. A Table
Formula Newton — Cotes (in numerical integration) 299.A
Formula Nicholson App. A Table
Formula of a language 276.A
Formula of embedding form 303.D
Formula open (in numerical integration) 299.A
Formula Ostrogradskii 94.F
Formula overall approximation 303.C
Formula Picard — Lefschetz 418.F
Formula Plancherel (on a unimodular locally compact group) 437.L
Formula Pliicker (on plane algebraic curves) 9.B
Formula Poincare (in integral geometry) 218.C
Formula Poisson (for a flat torus) 391.J
Formula Poisson (on Bessel functions) App. A Table
Formula Poisson integral 198.B
Formula Poisson summation 192.C L
Formula prime 411.D
Formula prime (of a language) 276.A
Formula principal, of integral geometry 218.C
Formula product (for the Hilbert norm-residue symbol) 14.R
Formula product (for the norm-residue symbol) 14.Q
Formula product (on invariant Haar measures) 225.F
Formula product (on valuations) 439.H
Formula q-expansion (on theta functions) 134.I
Formula recurrence, for indefinite integrals App. A Table
Formula reduction (of a surface) 110.A
Formula Ricci 417.B App. Table
Formula Riemann — Hurwitz (on coverings of a nonsingular curve) 9.I
Formula Rodrigues 393.B
Formula Schlafli App. A Table
Formula Schwarz — Christoffel transformation 77.D
Formula second variation 178.A
Formula set-theoretic 33.B
Formula Sommerfeld App. A Table
Formula Sonine — Schafheitlin App. A Table
Formula Steinberg (on representations of compact Lie groups) 248.Z
Formula Stirling 174.A 212.C App. Table
Formula Stirling interpolation App. A Table
Formula Stokes 94.F
Formula Stokes (for integration of a vector field) App. A Table
Formula Stokes (on a  -manifold) 108.U
Formula Taylor (for a function of many variables) 106.J
Formula Taylor (for a function of one variable) 106.E App. Table
Formula theoretical 19.E
Formula trace (on unitary representations) 437.DD
Formula transformation (for the generating function of the number of partitions) 328.A
Formula transformation (for theta series) 348.L
Formula transformation (of a theta function) 3.I
Formula Trotter product 351.F
Formula valid 411.G
| Formula Villat integration App. A Table
Formula Wallis App. A Table
Formula Watson 39.D App. Table
Formula Watson — Nicholson App. A Table
Formula Weber App. A Table
Formula Weber — Sonine App. A Table
Formula Weierstrass — Enneper 275.A
Formula Weingarten (for isometric immersion) 365.C
Formula Weingarten (in theory of surfaces) 111.H App. Table
Formula Weyl 323.M
Formula Weyl character (on representations of compact Lie groups) 248.Z
Formula Weyl integral 225.I
Formula Weyrich App. A Table
Formula Wiener 160.B
Formula Wu’s App. A Table
Formula(s) 411.D
Forrester, Jay Wright 385.B r
Forst, Gunner 338.r
Forster, Otto F. 72.r
Forsyth, Andrew Russell 289.B 428.r App. A Table
Forsythe, George Elmer 302.r 304.r
Fort, Marion Kirkland, Jr. 65.r Fort T.
Fortet, Robert Marie 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 G auss 223.C
Forward interpolation formula Newton 223.C
Forward type 304.D F
Foster, Ronald Martin 220.r
Fotiadi, Dimitri 146.A 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 (in an orthogonal system) 317.A
Fourier coefficient (of an almost periodic function) 18.B
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 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 series (in a Hilbert space) 197.C
Fourier series (of a distribution) 125.P
Fourier series (of an almost periodic function) 18.B
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 O
Fourier, J.B.J. 158
Fourier, Jean-Baptiste-Joseph 10.E 18.B 20 36.L 39.D 125.O P B D F K O Tables
Fourth separation axiom 425.Q
Fowler, Kenneth Arthur 151.J
Fowler, Ralph Howard 402.r
Fox, Ralph Hunter 65.G 235.A C G r
Fractal 246.K
Fraction partial App. A Table
Fraction(s) continued 83
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 B
Fraenkel, Abraham Adolf 33.A B D r47.r381.r
Frame (in  ) 111.B
Frame (in projective geometry) 343.C
Frame (of a  -manifold) 191.A
Frame (of a group manifold) 110.A
Frame (of a real line) 355.E
Frame (of an affine space) 7.C
Frame affine 7.C
Frame bundle of tangent r- 105.H
Frame bundle orthogonal 364.A
Frame bundle tangent orthogonal n- 364.A
Frame bundle tangent r- 105.H 147.F
Frame Darboux 110.B
Frame dual 417.B
Frame family of (on a homogeneous space) 110.A
Frame family of, of order 1110.B
Frame Frenet 110.A111.D
Frame Gaussian (of a surface) 111.H
Frame k-(in  ) 199.B
Frame method of moving 110.A
Frame moving 90.B 111.C 417.B
Frame natural moving 417.B
Frame normal 110.B
Frame of order 0 110.C
Frame of order 1 110.B.C
Frame of order 2 110.B C
Frame of order 3 110.B C
Frame of order 4 110.B
Frame orthogonal (in a Euclidean space) 111.B 139.E
Frame orthogonal k- (in R^n$) 199.B
Frame orthogonal moving 417.D
Frame projective 343.C
Frame Stiefel manifold of k- 199.B
Frame stochastic moving 406.G
Frame tangent r- 105.H
Frame(s) 90.B
Frame, J.S. App. B Table
Framed link 114.L
Framing 114.L
Francis, J.G.F. 298.F
Frank, Philipp 129.r
Frankel, Theodore T. 364.D
Franklin, Philip 157.A E
Franklin, Stanley P. 425.CC
Franks, John M. 126.J K
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