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| Ito K. — Encyclopedic Dictionary of Mathematics. Vol. 2 |
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| Предметный указатель |
Solvable group finite 151.D
Solvable group generalized 190.K
Solve (a conditional inequality) 211.A
Solve (a partial differential equation) 320.A
Solve (a system of algebraic equations) 10.A
Solve (a triangle) 432.A
Solve (an ordinary differential equation) 313.A
Solve (by means of a Turing machine) 71.E
Sommer, Friedrich 198.r 367.r
Sommerfeld formula App. A Table
Sommerfeld formula Kneser- App. A Table
Sommerfeld radiation condition 188.D
Sommerfeld, Arnold Johannes Wilhelm 130.r 188.D 271.r 274.r 402.H App. A Table
Sommerville, Duncan Mclaren Young 285.r
Soms, A. 399.N
Sonine (Sonin), Nikolai Yakovlevich 317.D App. A Tables 20.VI
Sonine formula, Weber- App. A Table
Sonine polynomials 317.D App. Table
Sonine — Schafheitlin formula App. A Table
Sono Masazo 8 284.G
SOR (successive overrelaxation) 302.C
Soreau, R. 19.r
Sorting 96.C
Sotomayor, Jorge 126.M
Soudure 80.N
Sound propagation, equation of 325.A
Source 126.G 281.C
Source (of a jet) 105.X
Source autoregressive Gaussian 213.E
Source branch 282.C
Source coding theorem 213.D
Source coding theorem noiseless 213.D
Source coding theorem with a fidelity criterion 213.E
Source coding theory 213.A
Source ergodic information 213.C
Source information 213.A
Source stationary 213.C
Source without (vector field) 442.D
South pole 74.D 140
Southern hemisphere 140
Sova, Miroslav 378.D
Sowey, E.R. 354.r
Sp(A) (Spur of a matrix A) 269.F
SP(n, K) (symplectic group) 60.L
Space - 425.Y
Space - 425.Q
Space 425.Q
Space -uniform 436.C
Space - 425.Q
Space - 425.Q
Space - 425.Q
Space - 425.Q
Space - 425.Q
Space - 193.N
Space - 425.Y
Space -compact 425.V
Space -finite measure 270.D
Space (DF)- 424.P
Space (F)- 424.I
Space (LF)- 424.W
Space (M)- 424.O
Space (S)- 424.S
Space absolutely closed 425.U
Space abstract 381.B
Space abstract 310.G
Space abstract L 310.G
Space abstract M 310.G
Space action 398.A
Space adjoint (of a topological linear space) 424.D
Space affine 7.A
Space affine locally symmetric 80.J
Space affine symmetric 80.J
Space algebraic 16.W
Space algebraic fiber 72.I
Space analytic 23.C
Space analytic covering 23.E
Space analytic measurable 270.C
Space analytic, in the sense of Behnke and Stein 23.E
Space analytically uniform 125.S
Space arcwise connected 79.B
Space at infinity (in affine geometry) 7.B
Space attaching 202.E
Space Baire 425.N
Space Baire zero-dimensional 273.B
Space Banach 37.A B
Space Banach analytic 23.G
Space base (of a fiber bundle) 147.B
Space base (of a fiber space) 148.B
Space base (of a Riemann surface) 367.A
Space base for 425.F
Space basic (of a probability space) 342.B
Space Besov 168.B
Space bicompact 408.S
Space biprojective 343.H
Space Boolean 42.D
Space Borel 270.C
Space boundary 112.E
Space bundle (of a fiber bundle) 147.B
Space C-analytic 23.E
Space C-covering 23.E
Space Cartan 152.C
Space Cartesian 140
Space Cech-complete 436.I
Space classifying (of a topological group) 147.G H
Space closed half- 7.D
Space co-connected 79.C
Space co-echelon 168.B
Space collectionwise Hausdorff 425.AA
Space collectionwise normal 425.AA
Space comb 79.A
Space compact 425.S
Space compact metric 273.F
Space complete 436.G
Space complete measure 270.D
Space complete product measure 270.H
Space complete uniform 436.G
Space completely normal 425.Q
Space completely regular 425.Q
Space complex Hilbert 197.B
Space complex interpolation 224.B
Space complex projective 343.D
Space complex, form 365.L
Space complexity 71.A
Space concircularly flat App. A Table
Space configuration 126.L 402.G
Space conformal 76.A
Space conformally flat App. A Table
Space conjugate (of a normed linear space) 37.D
Space conjugate (of a topological linear space) 424.D
Space connected 79.A
Space contractible 79.C
Space control (in catastrophe theory) 51.B
Space countable paracompact 425.Y
Space countably compact 425.S
Space countably Hilbertian 424.W
Space countably normed 424.W
Space covering 91.A
Space crystallographic, group 92.A
Space de Sitter 359.D
Space decision 398.A
Space developable 425.AA
Space Dieudonne complete topological 435.I
Space Dirichlet 338.Q
Space discrete metric 273.B
Space discrete topological 425.C
Space Douady 23.G
Space dual (of a C*-algebra) 36.G
Space dual (of a linear space) 256.G
Space dual (of a locally compact group) 437.J
Space dual (of a normed linear space) 37.D
| Space dual (of a projective space) 343.B
Space dual (of a topological linear space) 424.D
Space echelon 168.B
Space eigen- 269.L 390.A
Space Eilenberg — Maclane 70.F
Space Einstein 364.D App. Table
Space elliptic 285.C
Space error 403.E
Space estimation 403.E
Space Euclidean 140
Space external (in static model in catastrophe theory) 51.B
Space fiber 72.II 48.B
Space finite type power series 168.B
Space Finsler 152.A
Space Fock (antisymmetric) 377.A
Space Fock (symmetric) 377.A
Space form 285.E 412.H
Space form Euclidean 412.H
Space form hyperbolic 412.H
Space form spherical 412.H
Space Frechet 37.O 424.I 425.CC
Space Frechet L- 87.K
Space Frechet — Uryson 425.CC
Space Frechet, in the sense of Bourbaki 37.O 424.I
Space fully normal 425.X
Space function 168.A 435.D
Space fundamental 125.S
Space G- 178.H 431.A
Space general analytic 23.G
Space generalized topological 425.D
Space generating (of a quadric hypersurface) 343.E
Space geometry 181
Space globally symmetric Riemannian 412.A
Space Green 193.N
Space group 92.A
Space group crystallographic 92.A
Space group equivalent 92.A
Space H- 203.D
Space H-closed 425.U
Space Haar 142.B
Space half- (of an affine space) 7.D
Space Hardy 168.B
Space Hausdorff 425.Q
Space Hausdorff uniform 436.C
Space hereditarily normal 425.Q
Space Hermitian hyperbolic 412.G
Space Hilbert 173.B 197.B
Space Hilbert, adjoint 251.E
Space Hilbert, exponential 377.D
Space Holder 168.B
Space holomorphically complete 23.F
Space hyperbolic 285.C 412.H
Space identification (by a partition) 425.L
Space indiscrete pseudometric 273.B
Space inductive limit 210.C
Space infinite lens 91.C
Space infinite type power series 168.B
Space infinite-dimensional 117.B
Space inner product 442.B
Space internal (in static model in catastrophe theory) 51.B
Space interpolation 224.A
Space irreducible symmetric Hermitian 412.A
Space isometric 273.B
Space JC-complete analytic 23.F
Space John — Nirenberg( = BMO) 168.B
Space k- 425.CC
Space Kawaguchi 152.C
Space Kolmogorov 425.Q
Space Kothe 168.B
Space Kuranishi 72.G
Space Kuratowski 425.Q
Space k’- 425.CC
Space L*- 87.K
Space L- 87.K
Space Lashnev 425.CC
Space lattice ordered linear 310.B
Space Lebesgue measure, with ( -) finite measure 136.A
Space Lebesgue( = ) 168.B
Space left coset (of a topological group) 423.E
Space left projective 343.H
Space left quotient (of a topological group) 423.E
Space lens 91.C
Space Lindelof 425.S
Space linear topological 424.A
Space Lipschitz 168.B
Space local moduli, of a compact complex manifold 72.G
Space local ringed 383.H
Space locally -connected 79.C
Space locally arcwise connected 79.B
Space locally compact 425.V
Space locally connected 79.A
Space locally contractible 79.C 204.C
Space locally convex Frechet 424.I
Space locally Euclidean 425.V
Space locally n-connected 79.C
Space locally symmetric 364.D
Space locally symmetric Riemannian 412.A
Space locally totally bounded uniform 436.H
Space locally trivial fiber 148.B
Space Loeb 293.D
Space loop 202.C
Space Lorentz 168.B
Space Luzin 22.I 422.CC
Space M- 425.Y
Space Mackey 424.N
Space mapping 202.C 435.D
Space maximal ideal (of a commutative Banach space) 36.E
Space measurable 270.C
Space measure 270.D
Space metric vector 256.H
Space metrizable topological 273.K
Space metrizable uniform 436.F
Space Minkowski 258.A
Space moduli 16.W72.G
Space Moishezon 16.W
Space momentum phase 126.L
Space Montel 424.O
Space Moor 273.K 425.AA
Space n-classifying (of a topological group) 147.G
Space n-connected 79.C 202.L
Space n-connective fiber 148.D
Space n-dimensional 117.B
Space n-simple 202.L
Space non-Euclidean 285.A
Space normal 425.Q
Space normal analytic 23.D
Space normed linear 37.B
Space NP- 71.E
Space nuclear 424.S
Space null 251.D
Space of absolute continuity 390.E
Space of closed paths 202.C
Space of constant curvature 364.D App. Table
Space of continuous mapping 435.D
Space of decision functions 398.A
Space of elementary events 342.B
Space of irrational numbers 22.A
Space of line elements of higher order 152.C
Space of singularity 390.E
Space of type S 125.T
Space orbit (of a G-space) 431.A
Space ordered linear 310.B
Space Orlicz 168.B
Space P- 425.Y
Space paracompact 425.S
Space parameter (for a family of probability measures) 398.A
Space parameter (of a family of compact complex manifolds) 72.G
Space parameter (of a probability distribution) 396.B
Space partition of a 425.L
Space path 148.C
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