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Ito K. — Encyclopedic Dictionary of Mathematics. Vol. 2

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Название: Encyclopedic Dictionary of Mathematics. Vol. 2

Автор: Ito K.

Аннотация:

This second edition of the widely acclaimed Encyclopedic Dictionary of Mathematice includes 70 new articles, with an increased emphasis on applied mathematics, expanded explanations and appendices, and a reorganization of topics.

Язык:

Рубрика: Математика/Энциклопедии/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Издание: Second Edition

Год издания: 1993

Количество страниц: 999

Добавлена в каталог: 23.04.2005

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID

Предметный указатель

Countably productive property      425.Y
Counting constants, principle of      16.S
Counting function (of a meromorphic function)      272.B
Courant — Cheng domain theorem      391.H
Courant, Richard      20.* r r C r F r r r r D
Cousin problem      21.K
Cousin problem first      21.K
Cousin problem second      21.K
Cousin, Pierre      20 21.K Q
Covariance (of two random variables)      342.C 397.H
Covariance (of two random variables)population      396.D
Covariance (of two random variables)sample      396.D
Covariance distribution      395.C
Covariance function      395.A B
Covariance function sample      395.G
Covariance matrix      341.B 397.J
Covariance matrix asymptotic      399.K
Covariance matrix variance      341.B
Covariant      226.D
Covariant absolute      226.D
Covariant absolute multiple      226.E
Covariant derivative (of a tensor field)      80.I 417.B App. Table
Covariant derivative (of a vector field along a curve)      80.I
Covariant derivative (of a vector field)      80.I
Covariant derivative van der Waerden — Bortolotti      417.E
Covariant differential (of a differential form)      80.G
Covariant differential (of a tensor field)      80.I L
Covariant differential (of a vector field)      80.I
Covariant functor      52.H
Covariant index (of a component of a tensor)      256.J
Covariant multiple      226.E
Covariant of an n-ary form of degree d      226.D
Covariant relativistically      150.D
Covariant spinor      258.B
Covariant tensor alternating      256.N
Covariant tensor field of order s      105.0
Covariant tensor of degree q      256.J
Covariant tensor symmetric      256.N
Covariant vector      256.J
Covariant vector field      105.O
Covariant with ground forms      226.D
Covector, p-      256.0
Cover (a set)      381.D
Covering $\omega$ -discrete (of a set)      425.R
Covering $\omega$ -locally finite (of a set)      425.R
Covering $\varepsilon$ - (of a metric space)      273.B
Covering (curve)      9.I
Covering (of a set)      381.D 425.R
Covering closed (of a set)      425.R
Covering closure-preserving      425.X
Covering countable (of a set)      425.R
Covering curve      9.I
Covering degree of (of a nonsingular curve)      9.I
Covering differentiable manifold      91.A
Covering dimension (of a normal space)      117.B
Covering discrete (of a set)      425.R
Covering family (in Grothendieck topology)      16.AA
Covering finite (of a set)      425.R
Covering group (of a topological group)      91.A 423.O
Covering group (of a topological group) universal (of a topological group)      91.B 423.O
Covering homotopy property      148.B
Covering law      381.D 425.L
Covering Lie group, simply connected (of a Lie algebra)      249.C
Covering linkage invariant(s)      235.E
Covering locally finite (of a set)      425.R
Covering manifold      91.A
Covering mapping (map)      91.A
Covering mesh of (in a metric space)      273.B
Covering n-fold (space)      91.A
Covering normal (of a set)      425.R
Covering open (of a set)      425.R
Covering point-finite (of a set)      425.R
Covering regular (space)      91.A
Covering space analytic      23.E
Covering space C-      23.E
Covering space in the sense of Cartan      23.E
Covering space ramified      23.B
Covering space universal      91.B
Covering space(s)      91
Covering star-finite (of a set)      425.R
Covering surface Ahlfors theory of      367.B
Covering surface unbounded      267.B
Covering surface universal      367.B
Covering surface unramified      367.B
Covering surface with relative boundary      367.B
Covering surface(s)      367.B
Covering system, uniform      436.D
Covering theorem, Vitali      380.D
Covering transformation      91.A
Covering transformation group      91.A
Covering transformation of an unramified unbounded covering surface      367.B
Covering unramified (of a nonsingular curve)      9.I
Covering(s) (covering space)      91.A
Cowen, Michael J.      124.r
Cowling, Thomas George      259.r 402.r
Cox, David Roxbee      40.r 403.r
Cox, Gertrude Mary      102.r
Coxcter complex      13.R
Coxeter diagram (of a complex semisimple Lie algebra)      248.S
Coxeter group      13.R
Coxeter, Harold Scott Macdonald      13.R 92.r 122.H 151.r 161.r 248.S 285.r 357.r
CPM      307.C 376
CR structure      344.A
CR-equivalence      344.A
Cracknell, Arthur P.      92.r
Cramer rule      269.M
Cramer theorem      399.M
Cramer — Castillon problem (in geometric construction)      179.A
Cramer — Rao inequality      399.D
Cramer, Gabriel      179.A 269.M 302.A
Cramer, Harald      123.r 214.C 242.A 250.r 341.E r M r
Crandall, Michael G.      162 286.T X r
Crandall, Stephen Harry      298.r
Crapper, Gordon David      205.F
Crash duration      281.D
Crawford, Frank Stevens      446.r
Creation operator      377.A
Crelle, August Leopold      1 NTR
Cremona transformation      16.I
Cremona, Antonio Luigi Gaudcnzio Giuseppe      16.I
Criterion Cartan, of semisimplicity (of Lie algebras)      248.F
Criterion Cartan, of solvability (of Lie algebras)      248.F
Criterion Castelnuovo      15.E
Criterion Cauchy      87.C App. Table
Criterion convergence, for positive series      App. A.Table 10.II
Criterion d’Alembert      pp. A Table
Criterion Euler      297.H
Criterion function      127.A
Criterion Gauss      App. A Table
Criterion Jacobian (on regularity of local rings)      370.B
Criterion Kummer      145 App. Table
Criterion logarithmic      App. A Table
Criterion Nakai — Moishezon (of ampleness)      16.E
Criterion Nyquist’s      86.A
Criterion of ruled surfaces      15.E
Criterion Raabe      App. A Table
Criterion Schlomilch      App. A Table
Criterion simplex      255.D
Criterion Weierstrass, for uniform convergence      435.A
Criterion Weyl      182.H
Critical (Galton — Watson process)      44.B
Critical determinant      182.B
critical exponent      111.C
Critical inclination problem      55.C
Critical lattice in M with respect to S      182.B
Critical manifold, nondegenerate      279.D E
Critical path      376
Critical percolation probability      340.D
Critical point (of a $C^{\alpha}$ -function on a manifold)      279.B
Critical point (of a $C^{\alpha}$ -mapping $\varphi$ : $M\to M’$ )      105.J

Critical point (of a flow)      126.D
Critical point (of a function on $\mathbf R^1$ )      106.L
Critical point (of a harmonic function)      193.J
Critical point (of a mapping u: $\mathbf R^n\to \mathbf R^m$ )      208.B
Critical point degenerate      106.L 279.B
Critical point nondegenerate      106.L 279.B 286.N
Critical region      400.A
Critical value (in bifurcation theory)      286.R
Critical value (of a $C^{\alpha}$ -function on a manifold)      279.B
Critical value (of a $C^{\alpha}$ -mapping $\varphi: M\to M’$ ))      105.J
Critical value (of a contact process)      340.C
Critical value (of a mapping u: $\mathbf R^n\to \mathbf R^m$ )      208.B
Critical value (of an external magnetic field)      340.B
Crittenden, Richard J.      413.r
Crofton formula (in integral geometry)      218.B
Crofton, Morgan William      218.B
Cronin, Jane      153.r
Cross cap (a surface)      410.B
Cross norm, C*-      36.H
Cross product (of cohomology groups)      201.J
Cross product (of homology groups)      201.J
Cross product (of vector bundles)      237.C
Cross ratio      343.D
Cross section (of a fiber bundle)      147.L 286.H
Cross section (of a fiber space)      148.D
Cross section (of a flow)      126.C
Cross section absorption      375.A
Cross section differential      375.A 386.B
Cross section local (in a topological group)      147.E
Cross section scattering      375.A
Cross section total      386.B
Cross section total elastic      386.B
Cross spectral density function      421.E
Cross-sectional data      128.A 397.A
Crosscut fundamental sequence of (in a simply connected domain)      333.B
Crosscut(s) (of a plane domain)      333.A
Crossed homomorphism (of an associative algebra)      200.L
Crossed product (in C*-algebra theory)      36.I
Crossed product (in von Neumann algebra theory)      308.J
Crossed product (of a commutative ring and a group)      29.D
Crossing symmetry      132.C 386.B
Crossings normal      16.L
Crossings only normal      16.L
Crout method      302.B
Crout, Prescott D.      302.B
Crow, James Franklin      115.D 263.r
Crowell, Richard Henry      235.r
Cryer, Colin W.      303.G
Crystal class      92.B
Crystal class 3-dimensional      App. B Table
Crystal class arithmetic      92.B
Crystal class geometric      92.B
Crystal family      92.B
Crystal system      92.B
Crystallographic group      92
Crystallographic restriction      92.A
Crystallographic space group      92.A
Csiszar, Imre      213.r
cube      357.B
Cube duplication of      179.A
Cube Hilbert      382.B
Cube unit      139.F 140
Cube unit n-      140
Cubic equation      10.D App. Table
Cubic map      157.B
Cubic P      92.E
Cubic resolvent      App. A Table
Cuda, Karel      293.E r
Cumulant      397.G
Cumulant factorial      397.G
Cumulant joint      397.I
Cumulative distribution      397.B
Cumulative distribution curve      397.B
Cumulative distribution function      341.B 342.C
Cumulative distribution polygon      397.B
Cup product (in K-theory)      237.C
Cup product (of cohomology classes)      201.I
Cup product (of derived functors)      200.K
Cup product reduction theorem (on cohomology or homology groups)      200.M
Curl (of a differentiable vector field)      442.D
Current      125.R
Current 4-, density      150.B
Current algebra      132.C
Current integral      275.G
Current partially conserved axial-vector      132.C
Current random      395.I
Curtis formulas, Clenshaw-      299.A
Curtis, Charles Whittlcsey      29.r 92.r 151.r 277.r 362.r
Curtis, E      70.r
Curtis, John H.      299.A
Curvature (of a curve of class )      111.D
Curvature (of a plane curve)      111.E
Curvature absolute (of a curve)      111.C
Curvature affine      110.C
Curvature circle of      111.E
Curvature conformal      110.D
Curvature constant, space of      364.D App. Table
Curvature constant, surface of      111.I
Curvature form      80.G 364.D
Curvature Gaussian (of a surface)      111.H App. Table
Curvature geodesic      111.H App. Table
Curvature holomorphic sectional      364.D
Curvature integral (of a surface)      111.H
Curvature line of (on a surface)      111.H
Curvature Lipschitz — Killing      279.C
Curvature mean      364.D
Curvature mean (of a surface)      111.H 365.D App. Table
Curvature mean, vector      365.D
Curvature minimum, property      223.F
Curvature negative      178.H
Curvature nonpositive, G-space with      178.H
Curvature normal (of a surface)      111.H
Curvature principal (of a surface)      111.H 365.C
Curvature radius of (of a plane curve)      111.E
Curvature radius of (of a space curve)      111.H
Curvature radius of principal (of a surface)      111.H
Curvature Ricci      364.D
Curvature Riemannian      364.D
Curvature S. Germain (of a surface)      111.H App. Table
Curvature scalar      364.D App. Table
Curvature sectional      364.D
Curvature tensor (of a Frechet manifold)      286.L
Curvature tensor (of a Riemannian manifold)      364.D
Curvature tensor (of an affine connection)      80J L
Curvature tensor projective      App. A Table
Curvature tensor Weyl conformal      80.P App. Table
Curvature total (of a surface)      111.F App. Table
Curvature total (of an immersion)      365.0
Curvature total Gaussian (of a surface)      111.H
Curvature total mean      365.0
Curve algebraic      9.A
Curve analytic (in a Euclidean plane)      93.B
Curve analytic (in an analytic manifold)      93.B
Curve asymptotic      110.B 111.H
Curve Bertrand      111.F
Curve bicharacteristic      325.A
Curve characteristic (network flow problem)      281.B
Curve characteristic (of a 1-parameter family of surfaces)      111.I
Curve characteristic (of a partial differential equation)      320.B 324.A B
Curve cissoidal      93.H
Curve closed convex      111.E
Curve continuous plane      93.B
Curve coordinate (in a Euclidean space)      90.C
Curve covering      9.I
Curve Darboux      110.B
Curve Delaunay      93.H
Curve dual (of a plane algebraic curve)      9.B
Curve elliptic      9.C
Curve exceptional      15.G
Curve exponential      93.H

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