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| Ito K. — Encyclopedic Dictionary of Mathematics. Vol. 2 |
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| Предметный указатель |
Franz, Wolfgang 91.r 337.F
Fraser, Donald Alexander Stuart 396.r 401.r
Frautschi, Steven Clark 386.r
Frechet axiom 425.Q
Frechet curve 246.A
Frechet derivative 286.E
Frechet differentiable function 286.E
Frechet differential 286.E
Frechet distance (between surfaces) 24E.I
Frechet L-space 87.K
Frechet manifold 286.K
Frechet space (quasinormed space) 37.O
Frechet space (topological linear space) 424.I
Frechet space (topological space) 425.CC
Frechet space in the sense of Banach 37.O
Frechet space in the sense of Bourbaki 424.I
Frechet space locally convex 424.I
Frechet surface 246.I
Frechet — Uryson space 425.CC
Frechet, Rene Maurice 37.O 87.K r I r K S CC r
Fredholm alternative theorem 68.E 217.F
Fredholm determinant 217.E
Fredholm first minor 217.E
Fredholm formula 68.L
Fredholm integral equation 217.A
Fredholm integral equation (in the sense of Grothendieck) 68.K
Fredholm integral equation Fredholm mapping 286.E
Fredholm integral equation Fredholm operator 68.F 251.D
Fredholm integral equation of the first kind 217.A
Fredholm integral equation of the second kind 217.A
Fredholm integral equation of the third kind 217.A
Fredholm rth minor 217.E
Fredholm type integral equation of 217.A
Fredholm type integrodifferential equation of 222.A
Fredholm, Erik Ivar 20 68.A E F K L E F r
Free (discontinuous group) 122.A
Free (F, F’) (oriented G-manifold) 431.E
Free Abelian group 2.C
Free additive group 2.E
Free derivative 235.C
Free Dirac field 377.C
Free distribution- 371.A
Free energy 340.B 402.G
Free energy Gibbs 419.C
Free energy Helmholtz 419.C
Free energy mean 340.B 402.G
Free F- (oriented G-manifold) 431.E
Free fields 150.A
Free grammar, context- 31.D
Free groups 161
Free Hamiltonian 351.D
Free homotopy 202.B
Free Lagrangian density 150.B
Free module 277.G
Free product (of groups) 190.M
Free scalar field 377.C
Free semigroup 161.A
Free special Jordan algebra 231.A
Free vacuum vector 150.C
Free variable 411.C
Free vector 442.A
Freedman, David A. 250.r
Freedman, Michael Hartley 114.K r
Freedom asymptotic 361.B
Freedom degrees of (of a dynamical system) 271.F
Freedom n degrees of (sampling distribution) 374.B C
Freely act 122.A 431.A
Frege, Friedrich Ludwig Gottlob 156.B 411.A r
Freitag, Eberhard 32.F
French empiricism 156.C
Frenet formula 111.D
Frenet frame 110.A111.D
Frenet — Serret formulas (on curves) 111.D App. Table
Frenet, Jean-Frederic 110.A 111.D App. A Table
Frequency (of a translational flow) 126.L 136.G
Frequency (of a wave) 446
Frequency (of an oscillation) 318.A
Frequency (of samples) 396.C 397.B
Frequency angular (of a wave) 446
Frequency circular (of a simple harmonic motion) 318.B
Frequency distribution 397.B
Frequency function 397.D
Frequency relative (of samples) 396.C
Frequency response function 421.E
Fresnel integral 167.D App. Tables
Fresnel, Augustin Jean 167.D App. A Tables 19.I1
Freudenthal theorem 202.U
Freudenthal, Hans 162 178.F 202.A U r D
Freyd, Peter John 52.r 200.r
Fricke, Robert 32.r 73.r 122.r 233.r 234.r
Friedberg, Richard Michael 356.D
Friedman, Avner 108.A B
Friedman, James W. 173.E
Friedman, Lawrence 307.r
Friedman, Nathaniel A. 136.E r
Friedrichs extension 112.I 251.I
Friedrichs scheme 304.F
Friedrichs theorem 323.H 326.D
Friedrichs, Kurt Otto 112.D I S r r
Frieze group 92.F
Fristedt, Bert 5.r
Frobenius algebra 29.H
Frobenius algebra quasi- 29.H
Frobenius automorphism (of a prime ideal) 14.K
Frobenius integrability condition 154.B
Frobenius method App. A Table
Frobenius morphism 450.P
Frobenius substitution (of a prime ideal) 14.K
Frobenius theorem (on Abelian varieties) 3.D
Frobenius theorem (on matrices with nonnegative entries) 269.N
Frobenius theorem (on polynomials of a matrix) 390.B
Frobenius theorem (on representations of finite groups) 362.G
Frobenius theorem (on total differential equations and on foliations) 154.B 286.H 428.D
Frobenius theorem, Perron- 310.H
Frobenius, Ferdinand Georg 1.r 2.B 3.A D N r N G D Table
Frobeniusgroup 151.H
Froehlich, Albrecht 14.r 59.r
Froehlich, Jiirg M. 402.G
Froissart bound 386.B
Froissart — Martin bound 386.B
Froissart, Marcel 146.A 386.B
Frolik, Zdenek 425.Y CC
Fronsdal, Christian 132.r
Front set, analytic wave 274.D
Front set, wave 274.B 345.A
Frontier point (of a subset) 425.N
Frostman maximum principle 338.C
Frostman, Otto Albin 48.A G r
Froude number 116.B
Froude, William 116.B
Fu, James Chuan 399.M
Fubini theorem 221.E
Fubini, Guido 109 110.B r
Fubini, Sergio Piero 132.r
Fuchs, Immanuel Lazarus 32.B 107.A 119.r 122.C 178.F 234.B 288.B App. A Table
Fuchs, Ladislas 2.r
Fuchs, Maximilian Ernst Richard 253.A E
Fuchs, Wolfgang Heinrich 17.D 272.K r
Fuchsian form of weight k (or of dimension — k) 32.B
Fuchsian function 32.B
Fuchsian group 122.C
Fuchsian group of the first kind 122.C
Fuchsian group of the second kind 122.C
Fuchsian relation 253.A App. Table
Fuchsian type (visibility manifold) 178.F
Fuchsian type, equation of 253.A
Fuchsoid group 122.C
Fucter, Karl Rudolf 73.r
Fuglede, Bent 48.H 143.B 338.E
Fujii, Hiroshi 304.D
| Fujiki, Akira 23.G 72.H 232.C
Fujikoshi, Yasunori 280.r
Fujimagari, Tetsuo 44.E
Fujimoto, Hirotaka 21.M N
Fujisaki, Genjiro 6.F 450.L
Fujisaki, Masatoshi 86.E 405.r
Fujisawa, Rikitaro 267
Fujishige Satoru 66.r 281.r
Fujita, Hiroshi 204.B-D 304.r 378.J
Fujita, Takao 9.r 15.H 72.I
FujiTe, Tatuo 143.r
Fujiwara, Daisuke 323.H 345.B
Fujiwara, Masahiko 118.C D
Fujiwara, Matsusaburo 89.E 230.* r Table
Fukamiya, Masanori 162
Fuks cohomology, Gel’fand- 105.AA
Fuks, Boris Abramovich 21.r 198.r
Fuks, Dmitril Borisovich 105.AA r
Fukushima Masatoshi 115.C 261.r
Fulkerson, Delbert Ray 376.r
Full discrete approximation 304.B
Full embedding theorem (of an Abelian category) 52.N
Full group 136.F 258.A
Full homogeneous Lorentz group 258.A
Full inhomogeneous Lorentz group 258.A
Full international notation 92.E
Full linear group 60.B
Full matrix algebra 269.B
Full Poincare group 258.A
Full subcategory 52.A
Fuller, Francis Brock 126.G N
Fully complete (locally convex space) 424.Y
Fully faithful functor 52.H
Fully normal space 425.X
Fully transitive 92.C
Fulton and Hansen, general connectedness theorem of 16.I
Fulton, William 9.r 16.I 366.E r
Function  -, in a  -manifold 105.G
Function -(of many variables) 58.B
Function -, slowly increasing 125.O
Function  -excessive 261.D
Function  - 391.L
Function  - 32.C
Function  -measurable 270.J
Function  -, of Weierstrass 134.F App. Table
Function  -valued holomorphic 251.G
Function  - 46.C
Function  -conformal 352.B
Function  -, of Weierstrass 134.F App. Table
Function  - 150.D
Function ,energy spectrum 433.C
Function Abelian 3.J
Function absolutely integrable 214.E
Function additive interval 380.B
Function additive set 380.C
Function admissible 46.A 304.B
Function Ahlfors 43.G 77.E
Function algebra 164.A
Function algebraic 11.A
Function almost periodic 18
Function almost periodic, in the sense of Bohr 18.B
Function almost periodic, on a group 18.C
Function almost periodic, with respect to p 18.C
Function alternating 337.I
Function amplitude (of a Fourier integral operator) 274.C 345.B
Function analytic almost periodic 18.D
Function analytic operator 37.K
Function Anger 39.G App. Table
Function Appell hypergeometric, of two variables 206.D App. Table
Function argument 46.A
Function arithmetic 295.A
Function Artin — Hasse 257.H
Function associated Legendre 383.C App. Table
Function asymptotically developable 30.A
Function automorphic 32
Function automorphic, with respect to  32.A
Function b- 125.EE 418.H
Function Baire 84.D
Function Barnes extended hypergeometric 206.C App. Table
Function base 304.B
Function Bellman 127.G
Function Bergman kernel 188.G
Function Bessel 39 App. Table
Function beta 174.C App. Table
Function bispectral density 421.C
Function Borel measurable 270.J
Function boundary 160.E
Function bounded 43.A
Function Busemann 178.F
Function canonical (on a nonsingular curve) 9.E
Function characteristic (for an optical system) 180.C
Function characteristic (of a density function) 397.G
Function characteristic (of a graded /^-module) 369.F
Function characteristic (of a meromorphic function 272.B
Function characteristic (of a probability measure) 341.C
Function characteristic (of a subset) 381.C
Function characteristic (of an n-person cooperative game) 173.D
Function characteristic operator 251.N
Function Chebyshev App. A Table
Function Chebyshev q- 19.G App. Table
Function choice 33.B 34.A
Function circular 131.F 432.A
Function class (on a compact group) 69.B
Function completely additive set 380.C
Function completely monotonic 240.E K
Function completely multiplicative number-theoretic 295.B
Function complex 165.B
Function complex-valued 165.B
Function composite 106.I
Function concave 88.A
Function conical App. A Table
Function conjugate 159.E 160.D
Function conjugate harmonic 193.C
Function constant 381.C
Function continuous additive interval 380.B
Function convex 88.A
Function coordinate (in the Ritz method) 304.B
Function coordinate (of a fiber bundle) 147.B
Function cosigma 134.H App. Table
Function counting (of a meromorphic function) 272.B
Function covariance 386.A 395.A
Function criterion 127.A
Function cross spectral density 421.E
Function cumulative distribution 341.B 342.C
Function cylindrical 39.B App. Table
Function D-integrable 100.D
Function Daniell — Stone integrable 310.E
Function decision 398.A
Function decision, space of 398.A
Function Dedekind eta 328.A
Function defining (of a hyperfunction) 125.V
Function density 397.D
Function derived 106.A
Function digamma 174.B
Function dimension (on a continuous geometry) 85.A
Function Dirac delta App. A Table
Function Dirichlet 84.D 221.A
Function distance 273.B
Function distribution 168.B 341.B 342.C
Function divisor 295.C
Function divisor of (on an algebraic curve) 9.C
Function divisor of (on an algebraic variety) 16.M
Function dn App. A Table
Function doubly periodic 134.E
Function E- 430.D
Function effectively calculable 356.C
Function eigen- (for an integral equation) 271.F
Function eigen- (of a boundary value problem) 315.B
Function eigen- (of a linear operator) 390.A
Function elementary 131
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