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Ito K. — Encyclopedic Dictionary of Mathematics

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Название: Encyclopedic Dictionary of Mathematics

Автор: Ito K.

Аннотация:

When the first edition of the Encyclopedic Dictionary of Mathematics appeared in 1977, it was immediately hailed as a landmark contribution to mathematics: "The standard reference for anyone who wants to get acquainted with any part of the mathematics of our time" (Jean Dieudonné, American Mathematical Monthly).

Язык:

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Издание: 2nd edition

Год издания: 1987

Количество страниц: 2120

Добавлена в каталог: 18.03.2009

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Предметный указатель

Short exact sequence      200.I
Short international notation      92.E
Short range      375.B
Shortening      186.E
Shortest representation (of an ideal)      67.F
Shortest-path problem      281.C
Shortley, George H.      353.r
Shrelder, Yulii Anatol’evich(1927-)      192.r
Shrikhande square      102.K
Shrikhande, S.S.      102.K 241.B STR
Shrinking (a space to a point)      202. E
Shub, Michael(1943-)      126.J 126.K 126.r
Shubik, Martin      173.r
Shubnikov, Aleksei Vasil’evich(1887-)      92.F 92.r
Shult, Ernest E.(1933-)      151.J
Shultz, Frederic W.(1945-)      351.L
Shunt left      115.B
Shunt right      115.B
Shvarts(Schwarz, Svarc), Al’bert Solomonovich(1934-)      56.H 80.r 286.D
SI (international system of units)      414.A
Sibuya, Yasutaka(1930-)      289.D 289.E 428.H 428.r
Sidak, Zbynek(1933-)      371.r
Side      155.B 155.F
Side (of a complete quadrangle)      343.C
Side (of a point with respect to a hyperplane)      7.D
Side (of a polygon)      155.F
Side (of a spherical triangle)      432.B
Side (of an angle)      139.D 155.B
Side (on a line)      155.B
Side (on a plane)      155.B
Side cone      258.A
Sidon set      192.R
Sidon, S.      159.J 192.T
Siebenmann, Laurence Carl(1939—)      65.A 65.C 65.r 70.C 114.J 114.K 114.r
Siegel domain(s)      384
Siegel domain(s) generated      384.F
Siegel domain(s) irreducible      384.E
Siegel domain(s) of the first kind      384.A
Siegel domain(s) of the second kind      384.A
Siegel domain(s) of the third kind      384.A
Siegel mean value theorem      182.E
Siegel modular form of weight k (or of dimension -k)      32.F
Siegel modular function of degree n      32.F
Siegel modular group of degree n      32.F
Siegel space of degree n      32.F
Siegel theorem (on Diophantine equations)      118.D
Siegel theorem (on positive definite forms)      348.K
Siegel upper half-space of degree n      32.F
Siegel zero      123.D
Siegel zeta function of indefinite quadratic forms      450.K
Siegel, Carl Ludwig(1896-1981)      3.A 3.r 4.F 11.B 11.r 14.E 21.Q 22.A 22.C 22.H 22.r 27.r 32.F 32.r 49.D 49.r 55.r 72.r 118.A 118.C 118.D 122.B 122.E 122.F 122.r 123.D 126.I 154.D 182.D 182.E 182.G 182.r 242.A 289.D 296.A 297.r 328 347.E 348.K 348.r 384.A 384.E 384.F 412.r 420.C 420.F 430.A 430.B 430.D 430.r 450.A 450.E 450.K 450.r
Sierpinski, Waclaw(1882-1969)      22.A 22.C 22.H 49.D 242.A 297.r 425.r 426
Sieve      16.AA 22.B
Sieve Eratosthenes      297.B
Sieve large      123.E
Sieve large, method      123.D
Sieve method      4.A
Sieve method large      123.D
Sieve Selberg      123.E
Sieved set      22 B
Sigmund, Karl      136.r
Sign (of a permutation)      103.A
Sign test      371.B
Signal process      405.F
Signature (of a Hermitian form)      348.F
Signature (of a knot)      235.C
Signature (of a manifold)      56.G
Signature (of a quadratic form)      348.C
Signature (of an irreducible representation of GL(V))      60.D
Signature Hirzebruch, theorem      72.K
Signed Lebesgue — Stieltjes measure      166.C
Signed measure      380.C
Signed rank test      371.B
Signed rank test, Wilcoxon      371.B
Sikonia, W.      331.E 390.I
Sikorski, Roman(1920-1983)      42.r
Silov      see Shilov
Silver, Jack H.      33.F 33.r
Silverman, Leonard M.(1939-)      86.D
Silverstein, Martin Louis(1939-)      44.E 168.B
Silvester II      see Gerbert
Silvet, S.D.      102.r
Simart, Georges      11.r 12.r 15.r 418.r
Simauti, Takakazu(1930-)      411.J
Similar (central simple algebra)      29.E
Similar (linear representation)      362.C
Similar (matrix representation of a semilinear mapping)      256.P
Similar (permutation representation)      362.B
Similar (projective representation)      362.J
Similar (square matrices)      269.G
Similar central simple algebras      29.E
Similar correspondence (between surfaces)      111.I
Similar mathematical systems      409.B
Similar test      400.D
Similar unitary representations      437.A
Similarity (of an affine space)      7.E
Similarity von Karman transonic      205.D
Similarity, Prandtl — Glauert law of      205.D
Similarity, Reynolds law of      205.C
Similarly isomorphic (ordered fields)      149.N
Simon, Barry(1946-)      150.r 212.B 212.r 331.r 351.r 375.r 390.r
Simon, Herbert Alexander(1916—)      385.r
Simon, Leon M.(1945-)      275.C
Simonis, Juriaan(1943-)      16.Y
Simons, James H.(1938-)      275.A 275.F 364.r 365.G
Simple (A-module)      277.H
Simple (Abelian variety)      3.B
Simple (algebraic group)      13.L
Simple (eigenvalue)      390.A 390.B
Simple (function)      438.A
Simple (Lie algebra)      248.E
Simple (Lie group)      249.D
Simple (linear representation)      362.C
Simple (polygon)      155.F
Simple (subcoalgebra)      203.F
Simple absolutely (algebraic group)      13.L
Simple algebra      29.A
Simple algebra central      29.E
Simple algebra normal      29.E
Simple algebra, zeta function of      27.F
Simple algebraically (eigenvalue)      390.B
Simple almost (algebraic group)      13.L
Simple arc      93.B
Simple Bravais lattice      92.E
Simple character (of an irreducible representation)      362.E
Simple closed curve      93.B
Simple component (of a semisimple ring)      368.G
Simple continued fraction      85.A
Simple convergence, abscissa of (of a Dirichlet series)      121.B
Simple distribution, potential of      338.A
Simple extension (of a field)      149.D
Simple function      221.B 443.B
Simple geometrically (eigenvalue)      390.A
Simple group      190.C
Simple group linear      151.I
Simple group Tits      151.I
simple harmonic motion      318.B
Simple holonomic system      274.H
Simple homotopy equivalence      65.C
Simple homotopy equivalent      65.C
Simple homotopy theorem      65.C
Simple hypothesis      400.A
Simple k- (algebraic group)      13.O
Simple k-almost (algebraic group)      13.O
Simple Lie algebra      248.E
Simple Lie algebra classical compact real      248.T
Simple Lie algebra classical complex      248.S
Simple Lie algebra exceptional compact real      248.T
Simple Lie algebra exceptional complex      248.S
Simple Lie group      249.D

Simple Lie group classical compact      249.L
Simple Lie group classical complex      249.M
Simple Lie group exceptional compact      249.L
Simple Lie group exceptional complex      249.M
Simple Lie group n- (of topological spaces)      202.L
Simple loss function      398.A
Simple model      403.F
Simple pair (of an H-space and an H-subspace)      202.L
Simple path      186.F
Simple point (of an analytic set)      23.B 418.A
Simple point (on an algebraic variety)      16.F
Simple ring      368.G
Simple ring quasi-      368.E
Simple root (in a root system)      13.J
Simple root (of a semisimple Lie algebra)      248.M
Simple root (of an algebraic equation)      10.B
Simple series      379.E
Simple spectrum      390.G
Simple type theory      411.K
Simplest alternating polynomial      337.I
Simplest Chebyshev q-function      19.G
Simplest orthogonal polynomial      19.G
Simplex (in a locally convex space)      424.U
Simplex (in a polyhedron of a simplicial complex)      70.C
Simplex (in a simplicial complex)      70.C
Simplex (in an affine space)      7.D
Simplex (of a complex)      13.R
Simplex (of a triangulation)      70.C
Simplex degenerate (in a semisimplicial complex)      70.D
Simplex method      255.C
Simplex method two-phase      255.C
Simplex n- (in a Euclidean simplicial complex)      70.B
Simplex n- (in a semisimplicial complex)      70.E
Simplex n- (in a simplicial complex)      70.C
Simplex open (in an affine space)      7.D
Simplex open (in the polyhedron of a simplicial complex)      70.C
Simplex ordered (in a semisimplicial complex)      70.E
Simplex ordered (in a simplicial complex)      70.C
Simplex oriented q-      201.C
Simplex oriented singular r-, of class $C^\infty$       105.T
Simplex singular n- (in a topological space)      70.E
Simplex tableau      255.C
Simplicial approximation (to a continuous mapping)      70.C
Simplicial approximation theorem      70.C
Simplicial chain complex, oriented      201.C
Simplicial complex(es)      65.A 70.C
Simplicial complex(es) abstract      70.C
Simplicial complex(es) countable      70.C
Simplicial complex(es) Euclidean      70.B
Simplicial complex(es) finite      70.C
Simplicial complex(es) isomorphic      70.C
Simplicial complex(es) locally countable      70.C
Simplicial complex(es) locally finite      70.C
Simplicial complex(es) ordered      70.C
Simplicial decomposition (of a topological space)      70.C
Simplicial division      65.A
Simplicial homology group      201.D
Simplicial mapping (map)      70.C
Simplicial mapping (map) (between polyhedra)      70.C
Simplicial mapping (map) (relative to triangulations)      70.C
Simplicial pair      201.L
Simplicius(c.6th century)      187
Simply connected (space)      79.C 170
Simply connected covering Lie group (of a Lie algebra)      249.C
Simply connected group (isogenous to an algebraic group)      13.N
Simply convergent sequence      435.B
Simply elliptic (singularity)      418.C
Simply invariant (subspace)      164.H
Simply periodic function      134.E
Simply transitive (G-set)      362.B
Simpson $frac{1}{3}$ rule      299.A
Simpson $\frac{3}{8}$ rule      299.A
Simpson formula, Milne —      303.E
Simpson, Thomas(1710-1761)      299.A 303.E
Sims, Charles C.(1937-)      14.L 151.A 151.I
Simulation      307.C 385
Simulation analog      385.A
Simulation in the narrow sense      385.A
Simulation system      385.A
Simultaneous distribution      342.C
Simultaneous equations      10.A
Sin (sine)      131.E
Sinai, Yakov Grigor’evich(1935-)      126.A 126.J 126.N 136.C 136.E 136.G 136.r
Sine curve      93.H
Sine integral      167.D App. Table
Sine transform      160.C App. Table
Sine wave      446
Sine — Gordon equation      387.A
Sine(s)      432.A
Sine(s) hyperbolic      131.F
Sine(s) integral      167.D
Sine(s), laws of      432.A App. Tables
Sine(s), laws of (on spherical trigonometry)      432.B
Sines and cosines, law of      App. A Table
Singer fixed point theorem, Atiyah —      153.C
Singer index theorem Atiyah —      237.H
Singer index theorem equivariant Atiyah —      237.H
Singer, Isadore Manual(1924-)      20 68.F 80.r 91.r 109 153.C 183 191.r 303.H 303.r 323.K 323.M 366.A—C 366.r 390.J 391.B 391.C 391.K 391.L 391.r 428.r
Singh, Avadhesh Narayan      209.r
Single integral theorem, Fourier      160.B
Single layer, potential of a      338.A
Single sampling inspection      404.C
Single-address instruction      75.C
Single-commodity flow problem      281.F
Single-objective model      307.C
Single-valued function      165.B
Singular $\mu$ -      380.C
Singular (distribution)      374.C
Singular (element of a connected Lie group)      249.P
Singular (element of a real Lie algebra)      248.B
Singular (element with respect to a quadratic form)      348.E
Singular (Galton — Watson process)      44.C
Singular (harmonic function)      193.G
Singular (mapping)      208.B
Singular (ordinal number)      270.I
Singular (set function)      380.C
Singular cardinal problem      33.F
Singular chain complex (of a topological space)      201.E
Singular cochain complex      201.H
Singular cohomology group      201.H
Singular cohomology ring      201.I
Singular complex (of a topological space)      70.E
Singular essentially (with respect to an analytic set)      21.M
Singular fiber      72.K
Singular homology group      201.E 201.G 201.L 201.R
Singular homology group integral      201.E
Singular initial value problem (of a partial differential equation of mixed type)      326.C
Singular inner function      43.F
Singular integral      217.J
Singular integral equation      217.J
Singular integral manifold (of a differential ideal)      428.E
Singular integral operator, Calderon — Zygmund      217.J 251.O
Singular kernel      217.J
Singular locus (of a variety)      16.F
Singular n-simplex (in a topological space)      70.E
Singular of the hth species      343.D 343.E
Singular orbit      431.C
Singular part (of a Laurent expansion)      198.D
Singular perturbation      289.E
Singular point (of a continuous vector field)      153.B
Singular point (of a curve of class )      93.G
Singular point (of a flow)      126.D
Singular point (of a linear difference equation)      104.D
Singular point (of a plane algebraic curve)      9.B
Singular point (of a polyhedron)      65.B
Singular point (of a quadratic hypersurface)      343.E
Singular point (of a surface in )      111.J
Singular point (of a system of linear ordinary differential equations)      254.A
Singular point (of a system of ordinary differential equations)      126.G 289.A
Singular point (of an algebraic variety)      16.F

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