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| Ito K. — Encyclopedic Dictionary of Mathematics |
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| Предметный указатель |
Homotopy operations 202.O
Homotopy restricted 202.B
Homotopy set 202.B
Homotopy sphere 65.C
Homotopy theorem first (in obstruction theory) 305.B
Homotopy theorem second (in obstruction theory) 305.C
Homotopy theorem simple 65.C
Homotopy theorem third (in obstruction theory) 305.C
Homotopy theory 202
Homotopy theory de Rham 114.L
Homotopy type 202.F
Homotopy type (of a link) 235.D
Homotopy type invariant 202.F
Homotopy type spherical G-fiber 431.F
Homotopy-associative (multiplication) 203.D
Honda, Taira(1932-1975) 3.C 450.Q 450.S 450.r
Hong Sing Leng 365.N
HongImsik(1916-) 228.B 228.r
Hood, William Clarence(1921-) 128.r
Hooke law 271.G
Hooke, Robert(1635-1703) 271.G
Hooker, Percy Francis 214.r
Hooley, Christopher(1928-) 123.E 123.r 295.E
Hopcroft, John E.(1939-) 31.r 71.r 75 186.r
Hopf algebra homomorphism 203.H
Hopf algebra(s) 203
Hopf algebra(s) dual 203.C
Hopf algebra(s) elementary 203.D
Hopf algebra(s) graded 203.C
Hopf bifurcation 126.M
Hopf bundle 147.E
Hopf classification theorem 202.I
Hopf comultiplication 203.D
Hopf coproduct 203.D
Hopf extension theorem 270.E
Hopf homomorphism, generalized (of homotopy groups of spheres) 202.U
Hopf integrodifferential equation, Wiener — 222.C
Hopf invariant 202.U
Hopf invariant generalized 202.Q
Hopf invariant modulo p 202.S
Hopf mapping (Hopf map) 147.E
Hopf surface 72.K
Hopf theorem (continuous vector field) 153.B
Hopf weak solution 204.C
Hopf, Eberhard(1902-1983) 111.I 126.A 126.M 136.B 162.B 162.C 162.G 162.r 204.B 204.C 204.r 222.C 234.r 270.E 286.U 286.X 433.B 433.C
Hopf, Heinz(1894-1971) 65.r 72.K 93.r 99.r 109 111.I 111.r 126.G 147.E 153.B 178.A 201.r 202.A 202.B 202.I 202.Q 202.S 202.U 202.V 202.r 203.A 203.C 203.D 203.H 249.V 305.A 365.H 425.r 426.* 426.r
Hopffibering 147.E
Hopkins, Charles 368.F
Horikawa, Eiji(1947-) 72.K 72.r
Horizon, event 359.F
Horizontal components of a homogeneous space 110.A
Horizontal components of a vector field 80.C
Horizontal slit mapping, extremal 367.G
Horizontal subspace 191.C
Horizontal vector (in a differentiable principal fiber bundle) 80.C
Hormander theorem 112.C 112.D
Horn, Jacob(1867-1946) 107.A 206.D 314.A
Horned sphere, Alexander 65.G
Horner method 301.C
Horner, William George(1786-1837) 301.C
Horocycle flow 136.G
Horosphere 218.G
Horowitz, Ellis(1944-) 71.r
Horrocks, Geoffrey(1932-) 16.r
Horseshoe diffeomorphism 126.J
Hosokawa Fujitsugu(1930-) 235.D
Hosokawa polynomial 235.D
Hotelling  statistic 280.B
Hotelling statistic noncentral 374.C
Hotelling, Harold(1895-1973) 280.B 374.C
Hotta, Ryoshi(1941-) 437.X
Householder method 298.D
Householder transformation 302.E
Householder, Alston Scott(1904-) 298.D 301.r 302.E
Houseman, E.E. 19.r
Howard, Ronald Arthur(1934-) 127.E
Howarth, Leslie(1911-) 205.r
Hrbacek, Karel 33.r 293.E 293.r
Hsiang, Wu-Chung(1935-) 114.J 114.K 431.D 431.r
Hsiang, Wu-Yi(1937-) 275.F 365.K 431.D 431.r
Hsiung Chuan-Chih(1916-) 364.F 365.H
Hsue, Kwang-Ch’i(1562-1633) 57.C
Hu, Sze-Tsen(1914-) 79.r 91.r 148.r 201.r 277.r
Hu, TE Chiang 281.r
Hua, Loo-Keng(Hua Luo K’ang)(1910-1985) 4.A 4.E 4.r 122.E 242.A 242.r 295.E
Huang, Kerson(1928-) 402.r
Huber, Peter J. 371.A 371.H 371.J 371.r 399.H 399.P 399.r
Huber—Dyson, Verena 362.r
Hudson, John F.P. 65.C 65.D
Huff, Robert E.(1942-) 443.H
Hugenholtz, Nicholaas Mariruis(1924-) 308.H
Hugoniot relation, Rankine — 204.G 205.B
Hugoniot, Pierre Henri(1851-1887) 51.E 204.G 205.B
Hukuhara problem 315.C
Hukuhara theorem, Dini — 314.D
Hukuhara, Masuo(1905-) 30.C 30.r 88.A 254.D 288.B 288.r 289.B—D 314.A 314.C 314.D 315.C 316.E 388.B 443.A
Hull closed convex 424.H
Hull convex 89.A
Hull convex (in an affine space) 7.D
Hull convex (in linear programming) 255.D
Hull convex (of a boundary curve) 275.A
Hull holomorphic 21.H
Hull, Thomas Edward(1922-) 206.r 303.r
Hull-kernel topology 36.D
Human death and survival, model of 214.A
Humbert, Georges(1859-1921) 83.D
Humphreys, James E.(1939-) 13.r 248.r
Hunt process 261.B
Hunt — Stein lemma 400.F
Hunt, Gilbert Agnew(1916-) 5.H 162 176.G 260.J 260.r 261.A 261.B 338.N 338.O 400.F 407.B
Hunt, Richard A. 159.H 168.B 168.r 224.E
Huntley, H.E. 116.r
Huppert, Bertram 151.D 151.r
Hurewicz homorphism 202.N
Hurewicz isomorphism theorem 202.N
Hurewicz theorem, generalized 202.N
Hurewicz — Steenrod isomorphism theorem 148.D
Hurewicz — Uzawa gradient method, Arrow — 292.E
Hurewicz, Witold(1904-1956) 117.A 117.C 117.r 136.B 148.D 202.A 202.B 202.N 202.r 426
Hurley, Andrew Crowther(1926-) 92.F
Hurst, Charles A.(1923-) 212.A 402.r
Hurwicz, Leonid 255.D 255.E 255.r 292.E 292.F 292.r
Hurwitz formula, Riemann- (on coverings of a nonsingular curve) 9.I
Hurwitz relation (on homomorphisms of Abelian varieties) 3.K
Hurwitz relation Riemann — 367.B
Hurwitz theorem 10.E
Hurwitz zeta function 450.B
Hurwitz, Adolf(1859-1919) 3.K 9.I 10.E 11.D 83.B 134.r 198.r 339.D 367.B 450.B 450.r
Husemoller, Dale H.(1933-) 15.r 56.r 147.r
Huxley differential equation, Hodgkin — 291.F
Huxley, Andrew Fielding(1917-) 291.F
Huxley, Martin Neil(1944-) 123.E 123.r
Huygens principle 325.B 446
Huygens principle in the wider sense 325.D
Huygens, Christiaan(1629-1695) 93.H 245 265 325.B 325.D 446
Huzita, Sadasuke(1734-1807) 230
Hwa, Rudolph C(1931-) 146.r
Hybrid computer 19.E
Hydrodynamics 205
Hydromagnetic dynamo theory 259
Hydromagnetics 259
Hydrostatics 205.A
Hypatia(370?-418) 187
Hyperalgebra 203.I
Hyperarithmetical function 356.H
Hyperarithmetical hierarchy of degrees of recursive unsolvability 356.H
Hyperarithmetical predicate 356.H
Hyperbola 78.A
Hyperbola conjugate 78.E
Hyperbola equilateral 78.E
| Hyperbola rectangular 78.E
Hyperbolic (closed invariant set of a dynamical system) 126.J
Hyperbolic (differential operator) 112.A 325.H
Hyperbolic (linear mapping) 126.G
Hyperbolic (partial differential equation) 325.A 325.E
Hyperbolic (Riemann surface) 367.D 367.E
Hyperbolic (simply connected domain) 77.B
Hyperbolic (space form) 412.H
Hyperbolic closed orbit 126.G
Hyperbolic complete 21.O
Hyperbolic coordinates equilateral 90.C App. Table
Hyperbolic coordinates rectangular 90.C
Hyperbolic cosecant 131.F
Hyperbolic cosine 131.F
Hyperbolic cotangent 131.F
Hyperbolic cylinder 350.B
Hyperbolic cylindrical coordinates App. A Table
Hyperbolic cylindrical surface 350.B
Hyperbolic differential equations, system of (in the sense of Petrovskii) 325.G
Hyperbolic fixed point 126.G
Hyperbolic function 131.F
Hyperbolic geometry 285.A
Hyperbolic in the sense of Garding 325.F
Hyperbolic in the sense of Petrovskii 325.F
Hyperbolic in the strict sense 325.F
Hyperbolic knot 235.E
Hyperbolic manifold 21.O 235.E
Hyperbolic motion 420.D
Hyperbolic paraboloid 350.B
Hyperbolic plane 122.C
Hyperbolic point (on a surface) 111.H
Hyperbolic quadric hypersurface 350.I
Hyperbolic regularly 325.A 325.F
Hyperbolic secant 131.F
Hyperbolic sine 131.F
Hyperbolic singular point 126.G
Hyperbolic space 285.C
Hyperbolic space Hermitian 412.G
Hyperbolic space quaternion 412.G
Hyperbolic space real 412.G
Hyperbolic spiral 93.H
Hyperbolic strongly 325.H
Hyperbolic symmetric (in the sense of Friedrichs) 325.G
Hyperbolic tangent 131.F
Hyperbolic transformation 76.F
Hyperbolic type, partial differential equation of 321.E 325
Hyperbolic type, primitive 92.C
Hyperbolic weakly 325.H
Hyperbolic-elliptic motion 420.D
Hyperbolic-parabolic motion 420.D
Hyperbolically embedded 21.O
Hyperboloid of one sheet 350.B
Hyperboloid of revolution of one or two sheets 350.B
Hyperboloid of two sheets 350.B
Hyperboloidic position 350.B
Hypercohomology 200.J
Hyperconstructive ordinal 81.E
Hypercubic type, primitive 92.C
Hyperelliptic curve 9.D
Hyperelliptic integral 11.C
Hyperelliptic Riemann surface 11.C
Hyperelliptic surface 72.K
Hyperfinite 293.B 308.I
Hyperfunction 125
Hyperfunction confluent 167.A App. Tables 19.I
Hyperfunction exponentially decreasing Fourier 125.BB
Hyperfunction Fourier 125.BB
Hyperfunction Fourier ultra- 125.BB
Hyperfunction Gauss App. A Table
Hyperfunction in the Dirichlet problem 120.C
Hyperfunction modified Fourier 125.BB
Hyperfunction Sato 125.V
Hypergeometric differential equation 260.A App. Table
Hypergeometric distribution 341.D 397.F App. Table
Hypergeometric distribution multidimensional App. A Table
Hypergeometric distribution multiple 341.D
Hypergeometric function(s) 209 App. Table
Hypergeometric function(s) and spherical functions App. A Table
Hypergeometric function(s) Appell, of two variables 206.D App. Table
Hypergeometric function(s) Barnes extended 206.G App. Table
Hypergeometric function(s) of confluent type 167.A App. Table
Hypergeometric function(s)of the hyperspherical differential equation 393.E
Hypergeometric function(s)with matrix argument 206.E
Hypergeometric integral 253.B
Hypergeometric series 206.A
Hypergeometric type, special function of 389.A
Hypergroup 190.P
Hypergroupoid 190.P
Hyperinvariant (under an operator) 251.L
Hyperplanar symmetry (of an affine space) 139.B
Hyperplane coordinates in projective geometry 343.C
Hyperplane coordinates of an affine frame 7.C
Hyperplane section 418.I
Hyperplane(s) at infinity (in affine geometry) 7.B
Hyperplane(s) characteristic (of a partial differential equation of hyperbolic type) 325.A
Hyperplane(s) in a projective space 343.B
Hyperplane(s) in an affine space 7.A
Hyperplane(s) pencil of (in a projective space) 343.B
Hyperplane(s) regression 403.D
Hyperplane(s) tangent (of a quadric hypersurface) 343.E
Hyperquadric in a projective space 343.D 350.I
Hyperquadric in an affine space 350.G
Hypersonic flow 205.C
Hypersphere 76.A
Hypersphere geometry 76.A
Hypersphere imaginary 76.A
Hypersphere limiting (in hyperbolic geometry) 285.C
Hypersphere non-Euclidean 285.C
Hypersphere oriented real 76.A
Hypersphere point 76.A
Hypersphere proper (in hyperbolic geometry) 285.C
Hypersphere real 76.A
Hyperspherical coordinates, (n+2)- 76.A 90.B
Hyperspherical differential equation 393.E
Hypersurface element(s) 82.A 324.B
Hypersurface element(s), union of 82.A
Hypersurface(s) (in a Euclidean space) 111.A
Hypersurface(s) (of an algebraic variety) 16.A
Hypersurface(s) central quadric 350.G
Hypersurface(s) characteristic (of a partial differential equation of hyperbolic type) 325. A
Hypersurface(s) coordinate (in a Euclidean space) 90.C
Hypersurface(s) elliptic quadric 350.G
Hypersurface(s) homogeneous 344.A
Hypersurface(s) hyperbolic quadric 350.G
Hypersurface(s) integral (partial differential equations) 320.A
Hypersurface(s) noncentral quadric 350.G
Hypersurface(s) nondegenerate 344.A
Hypersurface(s) parabolic quadric 350.G
Hypersurface(s) pencil of quadric 343.E
Hypersurface(s) properly (n—l)-dimensional quadric 350.G
Hypersurface(s) quadric 343.D 350.G 350.I
Hypersurface(s) quadric conical 350.Q
Hypersurface(s) quadric cylindrical 350.Q
Hypersurface(s) regular quadric 343.E
Hypersurface(s) singular quadric (of the hth species) 343.E
Hypersurface(s) spherical real 344.C
Hypo-Dirichlet 164.B
Hypocontinuous (bilinear mapping) 424.Q
Hypocylcoid 93.H
Hypoelliptic 112.D 189.C 323.I
Hypoelliptic analytically 112.D 323.I
Hypofunction (in the Dirichlet problem) 120.C
Hyponormal 251.K
Hypothesis alternative 400.A
Hypothesis composite 400.A
Hypothesis ergodic 136.A 402.C
Hypothesis general linear 400.H
Hypothesis Lindeloef 123.C
Hypothesis null 400.A
Hypothesis Riemann 450.B 450.P
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