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| Авторизация |
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| Ito K. — Encyclopedic Dictionary of Mathematics. Vol. 2 |
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| Предметный указатель |
Subset axiom of 33.B 381.G
Subset Borel 270.C
Subset circled (of a linear topological space) 424.E
Subset cofinal 311.D
Subset G- 362.B
Subset k- 330
Subset proper 381.A
Subset residual 311.D
Subset(s) 381.A
Subshift 126.J
Subshift Markov 126.J
Subshift of finite type 126.J
Subsidiary equation, Charpit 82.C 320.D
Subsonic (Mach number) 205.B
Subsonic flow 326.A
Subspace (of a linear space) 256.F
Subspace (of a projective space) 343.B
Subspace (of a topological space) 425.J
Subspace (of an affine space) 7.A
Subspace analytic 23.C G
Subspace closed linear (of a Hilbert space) 197.E
Subspace complementary (of a linear subspace) 256.F
Subspace horizontal 191.C
Subspace ingoing 375.H
Subspace invariant (of a linear operator) 251.L
Subspace involutive 428.F
Subspace linear (of a linear space) 256.F
Subspace metric 273.B
Subspace n-particle 377.A
Subspace orthogonal (determined by a linear subspace) 256.G
Subspace orthogonal (of a linear space) 139.G
Subspace outgoing 375.H
Subspace parallel (in an affine space) 7.B
Subspace parallel, in the narrower sense (in an affine space) 7.B
Subspace parallel, in the wider sense (in an affine space) 7.B
Subspace precompact (metric) 273.B
Subspace principal (of a linear operator) 390.B
Subspace root (of a linear operator) 390.B
Subspace root (of a semisimple Lie algebra) 248.K
Subspace singular (of a singular projective transformation) 343.D
Subspace totally bounded (metric) 273.B
Subspace totally isotropic (relative to an  -Hermitian form) 60.O
Subspace totally isotropic (with respect to a quadratic form) 348.E
Subspace totally singular (with respect to a quadratic form) 348.E
Subspace U-invariant (of a representation space of a unitary representation 437.C
Subspace uniform 436.E
Substituted distribution 125.Q
Substitution (of a hyperfunction) 125.X 274.E
Substitution axiom of 381.G
Substitution back 302.B
Substitution Frobenius (of a prime ideal) 14.K
Subsystem (of an algebraic system) 409.C
Subsystem closed (of a root system) 13.L
Subtraction 361.B
Subtraction terms 361.B
Subvariety, Abelian 3.B
Successive approximation method of (for an elliptic partial differential equation) 323.D
Successive approximation method of (for Fredholm integral equations of the second kind) 217.D
Successive approximation method of (for ordinary differential equations) 316.D
Successive approximation successive minima (in a lattice) 182.C
Successive approximation successive minimum points 182.C
Successive approximation successive overrelaxation (SOR) 302.C
Successive approximation successor (of a natural number) 294.B
Successive approximation successor (of an element in an ordered set) 311.B
Suetuna, Zyoiti 242.B 295.D 450.E
Sufficiency prediction 396.J
Sufficiency principle of 401.C
Sufficiency sufficient ( -field, statistic) Bayes 396.J
Sufficiency sufficient (-field, statistic) D- 396.J
Sufficiency sufficient (-field, statistic) decision theoretically 396.J
Sufficiency sufficient (-field, statistic) minimal 396.E
Sufficiency sufficient (-field, statistic) pairwise 396.F
Sufficiency sufficient (-field, statistic) test 396.J
Sufficiently many irreducible representations 437.B
Sugawara, Masao 73.A
Sugie, Toru 15.H
Sugimoto (Goto), Midori 178.r
Suita, Nobuyuki 77.E
Sukhatme, Balkrishna Vasudeo 373.r
Sukhatme, Pandurang Vasudeo 373.r
Sullivan, Dennis Parnell 65.C 114.J L r
Sum ( = union of sets) 33.B 381.B
Sum (a function) 104.B
Sum (of a divergent series by a summation) 379.L
Sum (of a quadrangular set of six points) 343.C
Sum (of a series) 379.A
Sum (of convergent double series) 379.E
Sum (of elements of a group) 190.A
Sum (of elements of a linear space) 256.A
Sum (of ideals) 67.B
Sum (of linear operators) 251.B
Sum (of linear subspaces) 256.F
Sum (of matrices) 269.B
Sum (of ordinal numbers) 312.C
Sum (of potencies) 49.C
Sum (of real numbers) 355.A
Sum (of submodules) 277.B
Sum (of vectors) 442.A
Sum amalgamated 52.G
Sum Baer (of extensions) 200.K
Sum cardinal (of a family of ordered sets) 311.F
Sum Cauchy (of a series) 379.A
Sum connected (of 3-manifolds) 65.E
Sum connected (of oriented compact  -manifolds) 114.F
Sum constant- (game) 173.A
Sum Darboux 216.A
Sum Dedekind 328.A
Sum diagonal (of a matrix) 269.F
Sum diagonal partial (of a double series) 379.E
Sum disjoint 381.B
Sum event 342.B
Sum fiber 52.G
Sum Gaussian 295.D 450.C
Sum general-(game) 173.A
Sum indefinite (of a function) 104.B
Sum Kloosterman 32.C
Sum local Gaussian 450.F
Sum logical (of propositions) 411.B
Sum of products 216.A
Sum ordinal (of a family of ordered sets) 311.G
Sum orthogonality for a finite 19.G 317.D
Sum over states 402.D
Sum partial (of a series) 379.A
Sum Raman ujan 295.D
Sum Riemann 216.A
Sum scalar (of linear operators) 37.C
Sum theorem for dimension 117.C
Sum topological 425.M
Sum trigonometric 4.C
Sum Whitney (of vector bundles) 147.F
Sum zero (game) 173.A
Sum zero-, two-person game 108.B
Sumihiro, Hideyasu 16.Z
Summable  - 379.O
Summable  - 379.O
Summable (H,p)- 379.M
Summable (R,k)- 379.S
Summable A- 379.N
Summable absolute Borel 379.O
Summable by Abel’s method 379.N
Summable by Borel’s exponential method 379.O
Summable by Borel’s integral method 379.O
Summable by Cesaro’s method of order a 379.M
Summable by Euler’s method 379.P
Summable by Holder’s method of order p 379.M
Summable by Norlund’s method 379.Q
Summable by Riesz’s method of order k 379.R
Summable pth power, operator of 68.K
Summable T- 379.L
Summand, direct (of a direct sum of sets) 381.E
| Summation  - 379.M
Summation Abel’s method of 379.N
Summation Abel’s partial 379.D
Summation Borel’s method of 379.N
Summation Cesaro’s method of, of order a 379.M
Summation convention, Einstein’s 417.B
Summation Euler’s method of 379.P
Summation formula Euler 295.E
Summation formula Poisson (on a locally compact Abelian group) 192.L
Summation formula Poisson (on Fourier transforms) 192.C
Summation Lebesgue’s method of 379.S
Summation methods of 379.L
Summation Norlund’s method of 379.Q
Summation of a function 104.B
Summation Riemann’s method of 379.S
Summation Riesz’s method of, of the kth order 379.R
Summing, absolutely (operator) 68.N
Sunada, Toshikazu 195.r 391.C
Sundman theorem 420.C
Sundman, Karl Frithiof 420.C
Sunouchi, Gen-ichiro 159.G H
Sunzi 57.A
Sup (supremum) 311.B
Superabundance (of a divisor on an algebraic surface) 15.D
Superadditive 173.D
Superconductivity 130.B
Supercritical (Galton — Watson process) 44.B
Superefficient estimator 399.N
Superharmonic (function) 193.P 260.D
Superharmonic measure 260.I
Superharmonic transformation 261.F
Superior function, right 316.E
Superior limit (of a sequence of real numbers) 87.C
Superior limit (of a sequence of subsets of a set) 270.C
Superior limit event 342.B
Supermartingale 262.A
Supermultiplet theory 351.J
Superposition, principle of 252.B 322.C
Superregular function 260.D
Superrenormalizable 150.C
Superscripts, lowering 417.D
Superselection rule, univalence 351.K
Superselection sector 150.E 351.K
Supersolvable group 151.D
Supersonic 205.B 326.A
Supplementary angles 139.D
Supplementary interval 4.B
Supplementary series 258.C
Supplementation-equal polygons 155.F
Supplemented algebra 200.M
Support (of a coherent sheaf) 16.E
Support (of a differential form) 105.Q
Support (of a distribution) 125.D
Support (of a function) 125.B 168.B 425.R
Support (of a section of a sheaf) 383.C
Support (of a spectral measure) 390.D
Support compact (of a singular q-cochain) 201.P
Support essential (of a distribution) 274.D
Support singular (of a distribution) 112.C
Support singular (of a hyperfunction) 125.W
Supporting function 125.O
Supporting functional (of a convex set) 89.G
Supporting half-space (of a convex set) 89.A
Supporting hyperplane (of a convex set) 89.A
Supporting line (of an oval) 89.C
Supporting line function (of an oval) 89.C
Supporting point (of a convex set) 89.G
Supporting point (of a projective frame) 343.C
Supremum (of a set of Hermitian operators) 308.A
Supremum (of a subset of a vector lattice) 310.C
Supremum (of an ordered set) 168.B
Supremum essential (of a measurable function) 168.B
Supremum norm 168.B
Supremum theorem, Hardy-Littlewood App. A Table
Suranyi, Janos 97.B
Sure event 342.B
Surely, almost 342.B D
Surface Abelian 15.H
Surface abstract Riemann 367.A
Surface affine minimal 110.C
Surface algebraic 15
Surface area of unit hypersphere App. A Table
Surface basic (of a covering surface) 367.B
Surface branched minimal 275.B
Surface center 111.I
Surface characteristic 320.B
Surface circular cylindrical 350.B
Surface closed 410.B
Surface closed (in a 3-dimensional Euclidean space) 111.I
Surface closed convex 111.I
Surface conical 111.I
Surface covering 367.B
Surface covering, Ahlfors theory of 367.B
Surface covering, with relative boundary 367.B
Surface cylindrical 111.I
Surface deformation of 110.A
Surface degenerate quadric 350.B
Surface developable 111.I App. Table
Surface Dini 111.I
Surface element 324.B
Surface elliptic 72.K
Surface elliptic cylindrical 350.B
Surface energy 126.L 402.C G
Surface Enneper 275.B
Surface Enriques 72.K
Surface enveloping 111.I
Surface equipotential 193.J
Surface Frechet 246.I
Surface fundamental theorem of the theory of 111.G
Surface fundamental theorem of the topology of 410.B
Surface G- 178.H
Surface geometry on a 111.G
Surface harmonics 393.A
Surface helicoidal 111.I
Surface Hilbert modular 15.H
Surface Hirzebruch 15.G
Surface Hopf 72.K
Surface hyperbolic cylindrical 350.B
Surface hyperelliptic 72.K
Surface initial 321.A
Surface integral 94.A E
Surface integral (with respect to a surface element) 94.E
Surface K3 15.H 72.K
Surface Kummer 15.H
Surface level 193.J
Surface marked K3 72.K
Surface minimal 111.I 334.B
Surface niveau 193.J
Surface of constant curvature 111.I
Surface of general type 72.K
Surface of revolution 111.I
Surface of the second class 350.D
Surface of the second order 350.A
Surface one-sided 410.B
Surface open 410.B
Surface parabolic cylindrical 350.B
Surface proper quadric 350.B
Surface quadric 350.A
Surface quadric conical 350.B
Surface rational 15.E
Surface rectifying 111.I
Surface response 102.L
Surface response, design for exploring 102.M
Surface ruled 15.E
Surface ruled (in differential geometry) 111.I
Surface Scherk’s 275.A
Surface Seifert 235.A
Surface skew 111.I
Surface special 110.A
Surface tangent 111.F
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