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| Ito K. — Encyclopedic Dictionary of Mathematics |
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| Предметный указатель |
Axiom of determinacy 22.H
Axiom of determinateness 33.F
Axiom of e-induction 33.B
Axiom of extensionality 33.B
Axiom of foundation 33.B
Axiom of free mobility (in Euclidean geometry) 139.B
Axiom of infinity 33.B 381.G
Axiom of linear completeness (in geometry) 155.B
Axiom of mathematical induction 294.B
Axiom of pairing 381.G
Axiom of parallels (in Euclidean geometry) 139. A 155.B
Axiom of reducibility (in symbolic logic) 156.B 411.K
Axiom of regularity 33.B
Axiom of replacement 33.B 381.G
Axiom of separation 33.B
Axiom of strong infinity 33.E
Axiom of subsets 33.B 381.G
Axiom of substitution 381.G
Axiom of the empty set 33.B
Axiom of the power set 33.B 381.G
Axiom of the sum set 33.B
Axiom of the unordered pair 33.B
Axiom of union 381.G
Axiom system(s) 35
Axiom system(s) of a structure 409.B
Axiom system(s) of a theory 411.I
Axiom(s) 35.A 411.I
Axiom(s) Archimedes (for real numbers) 355.B
Axiom(s) Archimedes (in geometry) 155.B
Axiom(s) congruence (in geometry) 155.B
Axiom(s) Eilenberg — Steenrod 201.Q
Axiom(s) Euclid 139.A
Axiom(s) first countability 425.P
Axiom(s) Frechet 425.Q
Axiom(s) Haag — Araki 150.E
Axiom(s) Haag — Keslev 150.E
Axiom(s) Hausdorff 425.Q
Axiom(s) Kolmogorov 425.Q
Axiom(s) logical 337.C 411.I
Axiom(s) Martin 33.F
Axiom(s) mathematical 337.C 411.I
Axiom(s) Osterwalder — Schrader 150.F
Axiom(s) Pasch 155.B
Axiom(s) second countability 425.P
Axiom(s) system of 35.B
Axiom(s) the first separation 42S.Q
Axiom(s) the fourth separation 425.Q
Axiom(s) the second separation 425.Q
Axiom(s) the third separation 425.Q
Axiom(s) Tietze’s first 425.Q
Axiom(s) Tietze’s second 425.Q
Axiom(s) Tikhonov’s separation 425.Q
Axiom(s) Vietoris 425.Q
Axiom(s) Wightman 150.D
Axiomatic quantum field theory 150.D
Axiomatic set theory 36 156.E
Axiomatization 35.A
Axiomatize (by specifying a system of axioms) 35.B
Axioms of continuity Dedekind’s 355.A
Axis (axes)  - (of a Euclidean space) 140
Axis (axes) conjugate (of a hyperbola) 78.C
Axis (axes) coordinate (of a Euclidean space) 140
Axis (axes) coordinate (of an affine frame) 7.C
Axis (axes) imaginary 74.C
Axis (axes) major (of an ellipse) 78.C
Axis (axes) minor (of an ellipse) 78.C
Axis (axes) of a circular cone 78.A
Axis (axes) of a parabola 78.C
Axis (axes) of convergence 240.B
Axis (axes) of rotation (of a surface of revolution) 111.I
Axis (axes) optical 180.B
Axis (axes) principal (of a central conic) 78.C
Axis (axes) principal (of a parabola) 78.C
Axis (axes) principal (of a quadric surface) 350.B
Axis (axes) principal, of inertia 271.E
Axis (axes) principal, transformation to 390.B
Axis (axes) real 74.C
Axis (axes) transverse (of a hyperbola) 78.C
Ayoub, Raymond George(1923-) 4.r 123.r 295.r 328.r
Azencott, Robert Guy(1943-) 136.G
Azima, Naonobu(1739-1798) 230
Azimuth App. A Table
Azimuthal quantum number 315.E
Aziz, Abdul Kadir 3O3.r
Azra, Jean-Pierre(1935-) 171.r
Azumaya algebra 29.K
Azumaya Goro(1920-) 8.* 8.r 29.I 29.K 29.r 67.D 172.r 200.L 362.r 368.r
Azumaya lemma, Krull — 67.D
b-function 125.EE 418.H
BA 102.L
Babbage, Charles(1792-1871) 75.A
Bachelier, Louis(1870-1946) 45.A
Bachet de Meziriac, Claude Gaspar(1581-1638) 296.A
Bachmann, Paul Gustav Heinrich(1837-1920) 297.I
Back substitution 302.B
Backward analysis 138.C
Backward difference 223.C App.
Backward emission 320.A
Backward equation, Kolmogorov 115.A 260.F
Backward error analysis 302.B
Backward interpolation formula Gauss 223.C
Backward interpolation formula Newton 223.C
Backward moving average representation 395.D
Backward moving average representation, canonical 395.D
Backward type 304.D 304.F
Bacon, Francis(1561-1626) 401.E
Badly approximable 83.B
Baer sum (of extensions) 200.K
Baer, Reinhold(1902-79) 2.F 122.B 200.I 200.K
Bagemihl, Frederick(1920-) 62.C—E
Bahadur efficiency 400.K
Bahadur, Raghu Raj(1924-) 396.r 398.r 399.N 399.r 400.K 400.r
Bahmann, H. 97.B
Bailey, Norman T.J. 40.r
Baillon, Jean-Bernard(1951-) 286.Y
Baily, Walter Lewis Jr.(1930-) 16.Z 32.F 32.H 122.r 194.r
Baiocchi, Claudio 440.r
Baire condition 425.L
Baire function 84.D
Baire measurable 270.L
Baire property 425.L
Baire property Lebesgue measurability and 33.F
Baire set 126.H 270.C
Baire space 425.L
Baire zero-dimensional space 273.B
Baire — Hausdorff theorem 273.J 425.N
Baire, Rene Louis(1874-1932) 20 21 21.L 84.D 84.r 126.H 273.B 273.J 425.N
Bairstow method 301.E
Bairstow, L. 301.E
Baker, Alan(1939-) 118.D 182.G 182.r 196 347.E 430.D 430.r
Baker, George Allen Jr.(1932-) 142.r
Baker, Henry Frederick(1866-1956) 9.r 15.r 78.r 350.r
Baker, Kenneth R. 376.r
Bakhshali(c.3rd century) 209
Balaban, Tadeusz 325.K
Balakrishnan, A.V.(1922-) 378.D
Balanced array 102.L
Balanced fractional factorial design 102.I
Balanced incomplete block design 102.E
Balanced incomplete block design partially 102.J
Balanced mapping, A — 277.J
Balas, Egon 215.C 215r
Balayage 338.L
Balayage principle 338.L
Baldwin, John T.(1944-) 276.F
Balian, Roger 386.r
Ball 140
Ball knot, (p,q)- 235.G
Ball pair 235.G
Ball spin 351.L
| Ball unit 140
Ball, n- 140
Ball, open 140
Ball, open n- 140
Ball, unit (of a Banach space) 37.B
Ball, W.W.Rouse 157.r
BAN (best asymptotically normal) 399.K
Banach (extension) theorem, Hahn- (in a normed space) 37.F
Banach (extension) theorem, Hahn- (in a topological linear space) 424.C
Banach algebra(s) 36.A
Banach analytic space 23.G
Banach area (of a surface) 246.G
Banach integral 310.I
Banach lattice 310.F
Banach Lie group 286.K
Banach limit 37.F
Banach manifold 105.Z
Banach space(s) 37.A 37.B
Banach space(s) reflexive 37.G
Banach space(s) regular 37.G
Banach star algebra 36.F
Banach theorem 37.I
Banach — Alaoglu theorem (in a Banach space) 37.E
Banach — Alaoglu theorem (in a topological linear space) 424.H
Banach — Steinhaus theorem (in a Banach space) 37.H
Banach — Steinhaus theorem (in a topological linear space) 424 J
Banach, Stefan(1892-1945) 20 23.G 36.A 36.F 37.A 37.B 37.E 37.F 37.H 37.I 37.O 37.r 105.Z 162 168.r 246.G 286.K 286.Z 310.F 310.I 424.C 424.H 424.J 424.X 442.r
Band, Moebius 410.B
Banerjee, Kali S.(1914 ) 102.r
Bang, Thoger Sophus Vilhelm(1917-) 58.F
Bang-bang control 405.C
Banica, Constantin(1942-) 23.r
Baouendi, M.Salah(1937-) 323.N 345.A
Bar construction (of an Eilenberg — MacLane complex) 70.F
Barankin theorem 399.D
Barankin, Edward William(1920-) 396.r 399.D 399.r
Barban, Mark Borisovich(1935-) 123.E
Barbey, Klaus 164.r
Barbosa, Joao Lucas Marques 275.B
Barbu, Viorel(1941 -) 88.r 440.r
Barden, Dennis 65.C
Bardos, Claude Williams(1940-) 204.E
Bargaining set 173.D
Bargaining solution, Nash 173.C
Bargmann, Valentine(1908-) 258.r 437.EE
Bari, Nina Karlovna(1901-1961) 159.J
Barlow, Peter(1776-1862) NTR
Barlow, William(1845-1934) 92.F
Barnes extended hypergeometric function 206.C App. Table
Barnes, Ernest William(1874-1953) 206.C App.A Table
Barr, Michael(1937-) 200.r
Barrel (in a locally convex space) 424.I
Barreled (locally convex space) 424.I
Barreled quasi- 424.I
Barrier 120.D
Barrier absorbing 115.B
Barrier reflecting 115.B 115.C
Barrow, Isaac(1630-1677) 265 283
Barth, Wolf Paul(1942-) 16.r
Bartle — Dunford — Schwartz integral 443.G
Bartle, Robert Gardner(1927-) 68.M 443.A 443.G
Bartlett, Maurice Stevenson(1910-) 40.r 44.r 280.J 407.r 421.C 421.r
Barwise, Jon 356.r
Barycenter (of a rigid body) 271.E
Barycenter (of points of an affine space) 7.C
Barycentric coordinates (in a Euclidean complex) 70.B
Barycentric coordinates (in an affine space) 7.C 90.B
Barycentric coordinates (in the polyhedron of a simplicial complex) 70.C
Barycentric derived neighborhood, second 65.C
Barycentric refinement 425.R
Barycentric subdivision (of a Euclidean complex) 70.B
Barycentric subdivision (of a simplicial complex) 70.C
Baryons 132.B
Bar—Hillel, Yehoshua(1915-1975) 96.r
Base (curve of a roulette) 93.H
Base (in a Banach space) 37.L
Base (of a logarithmic function) 131.B
Base (of a point range) 343.B
Base (of a polymatroid) 66.F 66.G
Base data 96.B
Base filter 87.I
Base for the neighborhood system 425.E
Base for the space 425.E
Base for the topology 425.F
Base for the uniformity 436.B
Base functions 304.B
Base local 425.E
Base point of a linear system 16.N
Base point of a loop 170
Base point of a topological space 202.B
Base space of a fiber bundle 147.B
Base space of a fiber space 148.B
Base space of a Riemann surface 367.A
Base term (of a spectral sequence) 200.J
Base units 414.A
Base, normal 172.E
Base, open 425.F
Bashforth method, Adams — 303.E
Bashforth, F. 3O3.E
Basic  -extension 14.L
Basic components (of an m-dimensional surface) 110.A
Basic concept (of a structure) 409.B
Basic equation 320.E
Basic feasible solution 255.A
Basic field (of linear space) 256.A
Basic form 255.A
Basic interval 4.B
Basic invariant 226.B
Basic limit theorem 260.C
Basic open set 425. F
Basic optimal solution 255.A
Basic property (of a structure) 409.B
Basic ring (of a module) 277.D
Basic set (for an Axiom A flow) 126.J
Basic set (of a structure) 409.B
Basic solution 255.A
Basic solution, feasible 255.A
Basic solution, optimal 255.A
Basic space (of a probability space) 342.B
Basic surface (of a covering surface) 367.B
Basic variable 255.A
Basic vector field 80.H
Basin 126.F
Basis (in a Banach space) 37.L
Basis (of a homogeneous lattice) 182.B
Basis (of a linear space) 256.E
Basis (of a module) 277.G
Basis (of an Abelian group) 2.B
Basis (of an ideal) 67.B
Basis canonical 201.B
Basis canonical homology 11.C
Basis Chevalley canonical 248.Q
Basis of order r in  4.A
Basis theorem Hilbert (on Noetherian rings) 284.A
Basis theorem Ritt (on differential polynomials) 113
Basis transcendence 149.K
Basis, dual 256.G
Basis, minimal 14.B
Basis, normal 172.E
Basis, orthonormal 197.C
Basis, Schauder 37.L
Basis, strongly distinguished 418.F
Basis, Weyl canonical 248. P
Bass, Hyman(1932-) 122.F 200.r 237 237.J 237.r
Bass, Robert Wauchope(1930-) 289.D
Bastin, J. 351.r
Batchelder, Paul M. 104.r
Batchelor, George Keith(1920-) 205.r 433.C 433.r
Bateman, Paul Trevier(1919-) 4.D 348.K
Bath, heat 419.B
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