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| Ito K. — Encyclopedic Dictionary of Mathematics |
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| Предметный указатель |
Bundle(s) vector, tangent 108.H 147.F
Bundle(s), reduced 147.J
Bundle(s), trivial 147.E
Bunimovich, Leonid Abramovich 136.G
Bunyakovskii inequality 211.C App. Table
Bunyakovskii, Viktor Yakovlevich(1804-1889) 211.C App.A Table
Burali — Forti paradox 319.B
Burali—Forti, Cesare(1861-1931) 319.B
Burchnall, Joseph Langley(1892-1975) 387.C
Burckhardt, Johann Jakob 92.F
Burd, Vladimir Shepselevich(1938-) 290.r
Burgess, David Albert(1935-) 295.E
Burghelea, Dan(1943-) 105.r 183
Burgoyne, N. 150.D App.B Table
Burkholder, Donald L.(1927-) 168.B 262.B
Burkill, John Charles(1900-) 100.A
Burns, Daniel Matthew, Jr.(1946-) 344.C—E
Burnside conjecture 151.D
Burnside problem 161.C
Burnside problem, restricted 16 1.C
Burnside ring 431.F
Burnside theorem 151.D
Burnside, William Snow(1852-1927) 151.D 151.H 151.J 151.r 161.C 190.Q 190.r 267 431.F
Burst error 63.E
Busemann, Herbert(1905-) 178.F 178.H 178.r
Bush — Mosteller model 346.G
Bush, Robert R. 96.r 346.G
Bush, Vannevar(1890-1974) 19.E
Bustab, A. 4.A 4.C 123.E
Butkovskii, A.G. 86.r
Butzer, Paul L.(1928-) 224.E 224.r 378.r
Byrne, George D. 3O3.r
c (cardinal number of R) 49.A
C*-algebra 36.G
C*-algebra liminal 36.E
C*-algebra of type I 308.L
C*-algebra postliminal 36.E
C*-cross norm 36.H
C*-dynamical system 36.K
C*-group algebra (of a locally compact Hausdorff space) 36.L
C*-tensor product, projective 36.H
C-analytic hierarchy 356.H
C-analytic space 23.E
C-arithmetical hierarchy 356.H
C-covering space 23.E
C-equivalent almost complex manifolds 114.H
CA set 22.A
CA set (in set theory) 22.A
Cabannes, Henri(1923-) 259.r
Caflisch, Russel E. 41.D 41.E
Caianiello differential equation 291.F
Caianiello, Eduardo R.(1921-) 291.F 291.r
Cairns, Stewart Scott(1904-1982) 114.A 114.C 426
Calabi, Eugenio(1923-) 122.F 232.C 275.H 365.G 365.L
Calculable function, effective 356.C
Calculable number 22.G
Calculation, graphical 19.B
Calculator 75.A
Calculus differential 106
Calculus fundamental theorem of the infinitesimal 216.C
Calculus Heaviside 306.A
Calculus holomorphic functional 36.M
Calculus infinitesimal (in nonstandard analysis) 273.D
Calculus Kirby 114.L
Calculus of residue 198.F
Calculus of variations 46
Calculus of variations, classical theory of 46.C
Calculus of variations, conditional problems in 46.A
Calculus of variations, fundamental lemma in 46.B
Calculus predicate 411.J
Calculus predicate, with equality 411.J
Calculus prepositional 411.F
Calculus stochastic 406.A
Calculus tensor 417.A App. Table
Calderon — Zygmund singular integral operator 217.J 251.O
Calderon — Zygmund type, kernel of 217.J
Calderon, Alberto-Pedro(1920-) 36.M 217.J 217.r 224.A 224.F 251.O 274.B 274.I 321.F 323.J 345.A
Calkin algebra 36.J
Calkin, John Williams(1909-) 36.J 390.I
Callan — Symanzik equation 361.B
Callan, Curtis G.(1942-) 132.C 361.B 361.r
Callen, Herbert Bernard(1919-) 419.r
Campanato, Sergio(1930-) 168.B
Campbell — Hausdorff formula 249.R
Campbell, George Ashley(1870-?) 220.r 249.R
Camus, Jacques(1942-) 323.N
CAN estimator 399.K
Canceling 138.B
Cancellation law in a commutative semigroup 190.P
Cancellation law on the addition of natural numbers 294.B
Cancellation law on the multiplication of natural numbers 294.B
Cannon, James W.(1943-) 65.A 65.C 65.F
Cannonito, Frank Benjamin(1926—) 97.r
Canonical 1-form (of the bundle of tangent n-frames) 80.H
Canonical affine connection (on  ) 80.J
Canonical anticommutation relation 277.A
Canonical backward moving average representation 395.D
Canonical basis (of a chain group of a finite simplicial complex) 201.B
Canonical basis Chevalley (of a complex semisimple Lie algebra) 248.Q
Canonical basis Weyl (of a semisimple Lie algebra) 248.P
Canonical bilinear mapping (on tensor products of linear spaces) 256.I
Canonical bundle (of a differentiable manifold) 147.F
Canonical class (of an algebraic curve) 9.C
Canonical cohomology class (in Galois cohomology in class field theory) 59.H
Canonical commutation relations 351.C 377.A 377.C
Canonical coordinate system (for a conic section) 78.C
Canonical coordinates (of a Lie group) of the first kind 249.Q
Canonical coordinates (of a Lie group) of the second kind 249.Q
Canonical correlation coefficient 280.E 374.C
Canonical decomposition (of a closed operator) 251.E
Canonical decomposition theorem 86.C
Canonical divisor (of a Jacobian variety) 9.E
Canonical divisor (of a Riemann surface) 11.D
Canonical divisor (of an algebraic curve) 9.C
Canonical divisor (of an algebraic variety) 16.O
Canonical element (in the representation of a functor) 52.L
canonical ensemble 402.D
Canonical ensemble grand 402.D
Canonical equation 324.E
Canonical equation, Hamilton 271.F
Canonical field 377.C
Canonical form (of a linear hypothesis) 400.H
Canonical form (of a regular submanifold of F(M)) 191.A
Canonical form (of F(M)) 191.A
Canonical form Khinchin (of an infinitely divisible probability distribution) 341.G
Canonical form Kolmogorov (of an infinitely divisible probability distribution) 341.G
Canonical form Levy (of an infinitely divisible probability distribution) 341.G
Canonical form of the equation (of a quadric surface) 350.B
Canonical form Weierstrass (for an elliptic curve) 9.D
Canonical form Weierstrass (of the gamma function) 174.A
Canonical function (on a nonsingular curve) 9.E
Canonical homology basis 11.C
Canonical homomorphism (on direct products of rings) 368.E
Canonical homomorphism (on tensor products of algebras) 29.A
Canonical injection (from a direct summand) 381.E
Canonical injection (from a subgroup) 190.D
Canonical injection (from a subset) 381.C
Canonical injection (in direct sums of modules) 277.F
Canonical injection (in free products of groups) 190.M
Canonical measure (in a birth and death chain) 260.G
Canonical measure (in a diffusion process) 115.B
Canonical measure (in a Markov chain) 260.I
Canonical model 251.N
Canonical parameter local (for power series) 339.A
Canonical parameter of an arc 111.D
Canonical product, Weierstrass 429.B
Canonical projection (on direct products of modules) 277.F
Canonical projection (onto a quotient set) 135.B
Canonical representation (of a Gaussian process) 176.E
Canonical representation, generalized 176.E
| Canonical scale 115.B
Canonical scores 397.M
Canonical surjection (on direct products of groups) 190.L
Canonical surjection (onto a quotient set) 135.B
Canonical surjection (to a factor group) 190.D
Canonical transformation 271.F
Canonical transformation (concerning contact transformations) 82.B
Canonical transformation, group of 271.F
Canonical transformation, homogeneous 82.B
Canonical variables (in analytical dynamics) 271.F
Canonical variates 280.E
Canonical vectorial form 417.C
Canonically bounded 200.J
Canonically polarized Jacobian variety 3.G 9.E
Cantelli lemma, Borel — 342.B
Cantelli theorem, Glivenko — 374.E
Cantelli, Francesco Paolo(1875-) 342.B 374.E
Cantor discontinuum 79.D
Cantor intersection theorem 273.F
Cantor normal form (for an ordinal number) 312.C
Cantor set 79.D
Cantor set general 79.D
Cantor — Lebesgue theorem 159.J
Cantor, G. 47
Cantor, Georg(1845-1918) 20 33.A 34.r 47.r 49.D 49.r 79.D 93.D 98.r 117.A 156.A 159.J 267 273.F 294.A 294.E 294.r 312.A 312.C 355.r 381.F 381.r 426
Cantor, Moritz Benedikt(1829-1920) 20.r 26.r 38.r 187.r 209.r 265.r 266.r 296.r 360.r 372.r
Cantor’s theory of real numbers 244.E
Cantwell, John C. 154.H
Cap product (of a cochain and a chain) 200.K
Cap product (of a cohomology class and a homology class) 201.K
Capability, error-correcting 63.B
Capacitable set 48.H
Capacitary dimension 48.G
Capacitary mass distribution 338.K
Capacitated network 281.C
Capacity  - 169.C
Capacity (of a prime ideal) 27.A
Capacity (of a set) 48 260.D
Capacity (of discrete memeoryless channel) 213.F
Capacity (transportation and scheduling) 281.D
Capacity constraint 281.D
Capacity Newtonian 48.B
Capacity Newtonian exterior 48.H
Capacity Newtonian inner 48.F
Capacity Newtonian interior 48.F
Capacity Newtonian outer 48.H
Capacity of order 169.C
Capacity, analytic 169.F
Capacity, continuous analytic 164.J
Capacity, ergodic 213.F
Capacity, logarithmic 48.B
Capacity, stationary 213.F
Capillary wave 205.F
Cappell, Sylvain E.(1946-) 65.D 114.K 114.r
Capture, complete 420.D
Capture, partial 420.D
CAR 377.A
Caratheodory measure 270.E
Caratheodory outer measure 270.E
Caratheodory pseudodistance 21.D
Caratheodory, Constantin(e)(1873-1950) 20.r 21.O 21.Q 43.J 43.K 43.r 46.r 74.r 77.C 77.r 82.r 136.A 136.C 180.r 198.r 246.G 255.D 255.E 270.E 316.F 320.r 321.r 324.r 333.B 333.C 333.r 334.E 438.B
Cardano formula (on a cubic equation) 10.D App. Table
Cardano, Girolamo(1501-1576) 8 10.D 294.A 294.r 360.* 360.r 444 App.A Table
Cardinal number(s) 49.A 312.D
Cardinal number(s) corresponding to an ordinal number 49.E
Cardinal number(s) of  49.A
Cardinal number(s) of  49.A
Cardinal number(s) of a set 49.A 312.D
Cardinal number(s) of all real-valued functions on [0, ] 49.A
Cardinal number(s) of continuum 49. A
Cardinal number(s) strongly compact 33.E
Cardinal number(s) strongly inaccessible 33.E
Cardinal number(s) weakly compact 33.E
Cardinal number(s) weakly inaccessible 33.E
Cardinal number(s), comparability theorem for 49.B
Cardinal number(s), finite 49.A
Cardinal number(s), infinite 49.A
Cardinal number(s), measurable 33.E
Cardinal number(s), transfinite 49.A
Cardinal product (of a family of ordered sets) 311.F
Cardinal sum (of a family of ordered sets) 311.F
Cardinality 33.F
Cardinality (of a set) 49.A 312.D
Cardinality (of an ordinal number) 49.E
Carding, Lars(1919-) 112.G 112.N 189.B 189.r 321.G 323.H 325.F 325.J 325.r 345.A
Cardioid 93.H
Cardoso da Silva, Fernando Antonio Figueiredo(1939-) 320.r
Carleman condition, Denjoy — 168.B
Carleman inequality App. A Table
Carleman theorem (on asymptotic expansions) 30.A
Carleman theorem (on bounded functions) 43.F
Carleman type, kernel of 217.J
Carleman, Torsten(1892-1949) 20 30.A 41.D 43.H 58.F 68.L 112.N 125.A 160.r 164.J 168.B 217.J 217.r 240.K 321.F 323.J 323.M 336.I App.A Table
Carleson, Fritz(1888-1952) 121.C
Carleson, Lennart A.E.(1928-) 43.F 43.G 43.r 48.r 77.E 124.C 159.H 164.I 168.B 169.r 352.F
Carlson, Bille Chandler(1924-) 389.r
Carlson, James A. 21.N
Carmeli, Moshe(1933-) 359.r
Carnahan, Brice(1933-) 304.r
Carnot, Lazare Nicholas Marguerite(1753-1823) 181 266
Carrell, James Baldwin(1940-) 226.r
Carrier (of a differential form) 108.Q
Carrier (of a distribution) 125.D
Carrier (of a function) 125.B 168.B
Carrier (of a real-valued function) 425.R
Carrol, J.B. 346.E 346.r
Carroll, Robert Wayne(1930-) 378.r
Carson integral App. A Table
Carson, John R. App.A Table
Cartan connection 80.M
Cartan criterion of semisimplicity (on Lie algebras) 248. F
Cartan criterion of solvability (on Lie algebras) 248.F
Cartan formula for Steenrod pth power operations 64.B
Cartan formula for Steenrod square operations 64.B
Cartan integer (of a semisimple Lie algebra) 248.N
Cartan invariant (of a finite group) 362.I
Cartan involution 437.X
Cartan maximum principle 338.L
Cartan pseudoconvex domain 21.I
Cartan pseudoconvex domain, locally 21.I
Cartan relative integral invariant 219.B
Cartan space 152.C
Cartan subalgebra (of a Lie algebra) 248.I
Cartan subalgebra (of a symmetric Riemannian space) 413.F
Cartan subgroup (of a group) 249.I
Cartan subgroup (of an algebraic group) 13.H
Cartan theorem on analytic sheaves (H. Cartan) 72.E
Cartan theorem on representations of Lie algebras (E. Cartan) 248.W
Cartan — Kaehler existence theorem 428.E
Cartan — Mal’tsev — Iwasawa theorem (on maximal compact subgroups) 249.S
Cartan — Thullen theorem 21.H
Cartan — Weyl theorem 248.W
Cartan, differential form of Maurer — 249.R
Cartan, E. 50
Cartan, Elie(1869-1951) 13.H 21.P 50 80.A 80.M 80.N 90.r 105.r 109.* 109.r 110.B 110.r 111.r 137.* 137.r 147.A 152.C 178.A 178.B 183 191.E 191.H 191.I 218.D 218.E 219.B 219.r 248.F 248.I 248.K 248.N 248.W 248.r 249.E 249.I 249.R 249.S 249.V 249.r 285.r 344.A—C 344.F 362.I 364.F 365.B 365.I 384.A 412.* 412.r 413.F 413.r 417.r 427.B 428.E 428.G 434.B 437.X App.A Table
Cartan, Henri(1904-) 3.r 17.C 17.r 20.* 20.r 21.E 21.H 21.I 21.L 21.O 21.Q 21.r 23.B 23.E 23.r 28.r 32.r 36.L 50 52.r 58.D 64.B 70.F 70.r 72.E 80.r 87.r 94.r 105.r 124.B 124.r 192.r 198.r 200.I 200.r 201.J 208.r 210.r 225.r 272.J 277.r 338.E 338.L 338.M 338.P 383.J 383.r 426
Cartan, system of differential equations of Maurer — 249.R
Carter subgroup 151.D
Carter, Roger William(1934-) 151.D 151.r
Cartesian coordinates (in an affine space) 7.C
Cartesian product (of complexes) 70.C 70.E
Cartesian product (of mappings) 381.C
Cartesian product (of sets) 381.B 381.E
Cartesian space 140
Cartier divisor 16.M
Cartier operator 9.E
Cartier, Pierre Emil(1932-) 9.E 12.B 16.E 203.H
Cartwright, Mary L. 62.E
Case complexity, worst 71.A
Case, James H. 108.C
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