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| Ito K. — Encyclopedic Dictionary of Mathematics |
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| Предметный указатель |
Cotes, Roger(1682 -1716) 299.A
Coth (hyperbolic cotangent) 131.F
Cotree 186.G
Cotriple 200.Q
Cottle, Richard Warren(1934-) 292.D
Coulson, Charles Alfred(1910-1974) 446.r
Counit 203.F
Counity (of a coalgebra) 203.B
Countability axioms 425.P
Countable additivity 270.B
Countable cell complex 70.D
Countable Lebesgue spectrum 136.E
Countable model (of axiomatic set theory) 156.E
Countable ordinal number 49. F
Countable set 49.A
Countable simplicial complex 70.C
Countable simplicial complex locally 70.C
Countably additive class 270.B
Countably compact space 425.S
Countably equivalent sets 136.C
Countably Hilbertian space 424.W
Countably infinite set 49.A
Countably normed space 424. W
Countably paracompact space 425.Y
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(1888-1972) 20.* 20.r 46.r 77.E 77.r 82.r 106.r 107.r 112.r 120.r 134.r 188.r 189.r 197.r 198.r 204.G 205.r 216.r 217.r 222.r 275.A 275.C 275.r 300.r 304.C 304.F 304.r 317.r 320.r 321.G 321.r 322.r 323.E 323r 324.r 325.M 325.r 327.r 334.C 334.D 389.r 391.H 441.r 446.r
Cousin problem 21.K
Cousin problem first 21.K
Cousin problem second 21.K
Cousin, Pierre(1867-1933) 20 21.K 21.Q
Covariance (of two random variables) 342.C 397.H
Covariance distribution 395.C
Covariance function 395.A 395.B
Covariance function sample 395.G
Covariance matrix 341.B 397.J
Covariance matrix asymptotic 399.K
Covariance matrix variance 341.B 397.J
Covariance population 396.D
Covariance sample 396.D
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 80.L 417.B
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.O
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.O
Cover (a set) 381.D
Covering curve 9.I
Covering differentiable manifold 91.A
Covering dimension (of a normal space) 117.B
Covering family (in Grothendieck topology) 16.AA
Covering group (of a topological group) 91.A 423.O
Covering 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 manifold 91.A
Covering mapping (map) 91.A
Covering space(s) 91
Covering space(s) analytic 23.E
Covering space(s) C- 23.E
Covering space(s) in the sense of Cartan 23.E
Covering space(s) ramified 23.B
Covering space(s) universal 91.B
Covering surface(s) 367.B
Covering surface(s) unbounded 267.B
Covering surface(s) universal 367.B
Covering surface(s) unramified 367.B
Covering surface(s) with relative boundary 367.B
Covering surface(s), Ahlfors theory of 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(s)  -discrete (of a set) 425.R
Covering(s) -locally finite (of a set) 425.R
Covering(s)  - (of a metric space) 273.B
Covering(s) (covering space) 91.A
Covering(s) (curve) 9.I
Covering(s) (of a set) 381.D 425.R
Covering(s) closed (of a set) 425.R
Covering(s) closure-preserving 425.X
Covering(s) countable (of a set) 425.R
Covering(s) degree of (of a nonsingular curve) 9.I
Covering(s) discrete (of a set) 425.R
Covering(s) finite (of a set) 425.R
Covering(s) locally finite (of a set) 425.R
Covering(s) mesh of (in a metric space) 273.B
Covering(s) n-fold (space) 91.A
Covering(s) normal (of a set) 425.R
Covering(s) open (of a set) 425.R
Covering(s) point-finite (of a set) 425.R
Covering(s) regular (space) 91.A
Covering(s) star-finite (of a set) 425.R
Covering(s) unramified (of a nonsingular curve) 9.I
Cowen, Michael J.(1945-) 124.r
Cowling, Thomas George(1906-) 259.r 402.r
Cox, David Roxbee(1924-) 40.r 403.r
Cox, Gertrude Mary(1900-1978) 102.r
Coxetcr complex 13.R
Coxeter diagram (of a complex semisimple Lie algebra) 248.S
Coxeter group 13.R
Coxeter, Harold Scott Macdonald(1907-) 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(1704-1752) 179.A 269.M 302.A
Cramer, Harald(1893-1985) 123.r 214.C 242.A 250.r 341.E 341.r 374.r 395.r 399.D 399.M 399.r 400.r
Crandall, Michael G.(1940-) 162 286.T 286.X 286.r
Crandall, Stephen Harry(I920-) 298.r
Crapper, Gordon David(1935-) 205.F
Crash duration 281.D
Crawford, Frank Stevens(1923-) 446.r
Creation operator 377.A
Crelle, August Leopold(1780-1855) 1 NTR
Cremona transformation 16.I
Cremona, Antonio Luigi Gaudcnzio Giuseppe(1830-1903) 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 App. 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 279.E
Critical path 376
Critical percolation probability 340.D
Critical point (of a  -function on a manifold) 279.B
Critical point (of a -mapping  ) 105.J
Critical point (of a flow) 126.D
Critical point (of a function on  ) 106.L
Critical point (of a harmonic function) 193.J
Critical point (of a mapping  ) 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 -function on a manifold) 279.B
Critical value (of a -mapping ) 105.J
Critical value (of a contact process) 340.C
Critical value (of a mapping ) 208.B
Critical value (of an external magnetic field) 340.B
Crittenden, Richard J.(1930-) 413.r
Crofton formula (in integral geometry) 218.B
Crofton, Morgan William(1826-1915) 218.B
Cronin, Jane(Smiley)(1922-) 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(s) (of a plane domain) 333.A
Crosscut(s) fundamental sequence of (in a simply connected domain) 333.B
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(1916-) 115.D 263.r
Crowell, Richard Henry(1928-) 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, lmre 213.r
cube 357.B
Cube Hilbert 382.B
Cube unit 139.F 140
Cube unit n- 140
Cube, duplication of 179.A
Cubic equation 10.D App. Table
Cubic map 157.B
Cubic P 92.E
Cubic resolvent App. A Table
Cuda, Karel(1947-) 293.E 293.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 Whittlesey(1926-) 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 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 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 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) 80.J 80.L 417.B
Curvature tensor projective App. A Table
Curvature tensor Weyl conformal 80.P App. Table
Curvature total (of a surface) 111.F 111.H App. Table
Curvature total (of an immersion) 365.O
Curvature total Gaussian (of a surface) 111.H
Curvature total mean 365.O
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