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| Ito K. — Encyclopedic Dictionary of Mathematics |
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| Предметный указатель |
Analytic mapping 21.J
Analytic measurable space 270.C
Analytic micro- (hyperfunction) 125.CC
Analytic neighborhood of a function element in the wider sense 198.O
Analytic neighborhood of a Riemann surface 367.A
Analytic number theory 296.B
Analytic operation 22.B
Analytic operation function 37.K
Analytic perturbation 331.D
Analytic polyhedron 21.G
Analytic prolongation 198.G
Analytic pseudo- (function) 352.B
Analytic quasi- (function) 352.B
Analytic quasi- (in the generalized sense) 58.F
Analytic real 106.K 198.H
Analytic relations, invariance theorem of 198.K
Analytic representation (of GL(V)) 60.D
Analytic set (in set theory) 22
Analytic set (in the theory of analytic spaces) 23.B
Analytic set co- 22.A
Analytic set complementary (in set theory) 22.A
Analytic set germ of 23.B
Analytic set irreducible (at a point) 23.B
Analytic set principal 23.B
Analytic set purely d-dimensional 23.B
Analytic set purely d-dimensional (at a point) 23.B
Analytic sheaf 72.E
Analytic sheaf coherent 72.E
Analytic spaces 23
Analytic spaces Banach 23.G
Analytic spaces C- 23.E
Analytic spaces general 23.G
Analytic spaces in the sense of Behnke — Stein 23.E
Analytic spaces K-complete 23.F
Analytic spaces normal 23.D
Analytic structure complex 72.A
Analytic structure on a Riemann surface 367.A
Analytic structure real 105.D
Analytic submanifold, complex 72.A
Analytic subset (of a complex manifold) 72.E
Analytic subspace 23.C 23.G
Analytic torsion 391.M
Analytic vector (with respect to a unitary representation of a Lie group) 437.S
Analytic wave front set 274.D
Analytical dynamics 271.F
Analytically continuable 198.I
Analytically hypoelliptic 112.D 323.I
Analytically independent elements 370.A
Analytically normal local ring 284.D
Analytically thin set 23.D
Analytically uniform spaces 125.S
Analytically unramified semilocal ring 284.D
Analyticity, set of 192.N
Analyzer differential 19.E
Analyzer harmonic 19.E
Ananda—Rau, K. 121.D
Anchor ring 410.B
Ancient mathematics 24
Ancillary statistic 396.H 401.C
Andersen, Erik Sparre(1919-) 260.J
Anderson, Brian D.O. 86.r
Anderson, Joel H.(1935-) 36.J
Anderson, Richard Louis(1915—) 19.r
Anderson, Robert Murdoch(1951-) 293.D 293.r
Anderson, Theodore Wilbur(1918-) 280.r 374.r 421.D
Andersson, Karl Gustav(1943-) 274.I
Ando, Tsuyoshi(1932-) 310.H
Ando, Y. 304.r
Andreotti, Aldo(1924-1980) 32.F 72.r
Andrews, David F. 371.H
Andrews, Frank C. 419.r
Andrianov, Anatolii N.(1936-) 32.F
Andronov, Aleksandr Aleksandrovich(1901-1952) 126.A 126.I 126.r 290.r 318.r
Anger function 39.G App. Table
Anger, Carl Theodor(1803-1958) 39.G App.A Table
angle 139.D 155.B
Angle (of a geodesic triangle) 178.A 178.H
Angle (of a spherical triangle) 432.B
Angle (of hyperspheres) 76.A
Angle acute 139.D
Angle alternate 139.D
Angle corresponding 139.D
Angle eccentric (of a point on a hyperbola) 78.E
Angle eccentric (of a point on an ellipse) 78.D
Angle Euler 90.C
Angle general 139.D
Angle non-Euclidean (in a Klein model) 285.C
Angle obtuse 139.D
Angle regular polyhedral 357.B
Angle right 139.D
Angle straight 139.D
Angle straightening of 114.F
Angle supplementary 139.D
Angle trisection of 179.A
Angle vertical 139.D
Angular derivative (of a holomorphic function) 43.K
Angular domain 333.A
Angular frequency (of a sine wave) 446
Angular momentum density 150.B
Angular momentum integrals of 420.A
Angular momentum intrinsic 415.G
Angular momentum orbital 315.E
Angular momentum, theorem of 271.E
Angular transformation 374.D
Anharmonic ratio 343.D
Anikin, S.A. 146.A
Anisotropic (quadratic form) 13.G
Anisotropic k-(algebraic group) 13.G
Annihilation operator 377.A
Annihilator 422.D
Annihilator reciprocity of (in topological Abelian groups) 422.E
Annihilator right 29.H
Annihilatorleft 29.H
Annual aberration 392
Annual parallax 392
Annuity contract 214.B
Annular domain 333.A
Annulator 422.D
Annulus conjecture 65.C
Anomaly eccentric 309.B
Anomaly mean 309.B
Anomaly true 309.B
Anosov diffeomorphism 126.J 136.G
Anosov flow 126.J 136.G
Anosov foliations 126.J
Anosov vector field 126.J
Anosov, Dmitrii Viktorovich(1936-) 126.A 126.J 136.G
ANR (absolute neighborhood retract) 202.D 202.E
Anti-Hermitian form 256.Q
Anti-Hermitian matrix 269.I
Anti-isomorphic lattices 243.C
Anti-isomorphism of groups 190.D
Anti-isomorphism of lattices 243.C
Anti-isomorphism of ordered sets 311.E
Anti-isomorphism of rings 368.D
Anti-self-dual (G-connection) 80.Q
Antiautomorphism (of a group) 190.D
Antiautomorphism (of a ring) 368.D
Antiautomorphism principal (of a Clifford algebra) 61.B
Antiendomorphism (of a group) 190.D
Antiendomorphism (of a ring) 368.D
Antiequivalence (between categories) 52.H
Antiholomorphic 195.B275.B
Antihomomorphism of groups 190.D
Antihomomorphism of lattices 243.C
Antihomomorphism of rings 368.D
Antinomy 319.A
Antiparticle 132.A 386.B
Antiphon(fl.430 B.C.) 187
Antipodal points (on a sphere) 140
| Antipode 203.H
Antisymmetric (Fock space) 377.A
Antisymmetric (multilinear form) 256.H
Antisymmetric (multilinear mapping) 256.H
Antisymmetric (relation) 358.A
Antisymmetric (tensor) 256.N
Antisymmetric law 311.A
Antisymmetric matrix 269.B
Antisymmetry, set of 164.E
Antoine, Louis August(1888-1971) 65.G
Antoine’s necklace 65.G
Anzai, Hirotada(1919-55) 136.E
Apartment 13.R
Aperiodic 136.E 260.B
Apery, Roger(1916-) 182.G
Apollonius problem (in geometric construction) 179.A
Apollonius(of Perga)(262-c.200 B.C.) 179.A 181 187 App.A Table
Apostol, T.M. 106.r 216.r
Apparent force 271.D
Apparent singular point 254.L
Appel, Kenneth I.(1932-) 157.A 186.r
Appell hypergeometric functions of two variables 206.D App. Table
Appell, Paul-Emile(1855-1930) 11.r 206.D 206.r 393.E 206.r 428.r App.A Table App.A Table
Application 31.B
Approach Bayesian 401.B
Approach group-theoretic 215.C
Approach non-Bayesian 401.B
Approach S-matrix 132.C
Approach state-space 86.A
Approximate derivative (of a measurable function) 100.B
Approximate functional equation (for zeta function) 450.B
Approximately derivable (measurable function) 100.B
Approximately finite (von Neumann algebra) 308.I
Approximately finite algebra 36.H
Approximately finite-dimensional 308.I
Approximation method in physics 25
Approximation method, projective 304.B
Approximation property (of a Banach space) 37.L
Approximation property bounded 37.L
Approximation theorem (on functions on a compact group) 69.B
Approximation theorem (on valuations) 439.G
Approximation theorem cellular 70.D
Approximation theorem Eichler’s 27.D
Approximation theorem Kronecker’s 422.K
Approximation theorem polynomial (for  -functions) 58.E
Approximation theorem simplicial 70.C
Approximation theorem Weierstrass 336.A
Approximation(s) best (in evaluation of functions) 142.B
Approximation(s) best (of a continuous function) 336.B
Approximation(s) best (of an irrational number) 83.B
Approximation(s) best polynomial, in the sense of Chebyshev 336.H
Approximation(s) Diophantine 182.F
Approximation(s) full discrete 304.B
Approximation(s) least square 336.D
Approximation(s) method of successive (for an elliptic partial differential equation) 323.D
Approximation(s) method of successive (for Fredholm integral equations of the second kind) 217.D
Approximation(s) method of successive (for ordinary differential equations) 316.D
Approximation(s) nth (of a differentiable function) 106.E
Approximation(s) of linear type 142.B
Approximation(s) Oseen 205.C
Approximation(s) overall, formula 303.C
Approximation(s) Pade 142.E
Approximation(s) Pauli 415.G
Approximation(s) polynomial 336
Approximation(s) Prandtl — Glauert 205.B
Approximation(s) semidiscrete 304.B
Approximation(s) simplicial (to a continuous mapping) 70.C
Approximation(s) Stokes 205.C
Approximation(s) Wilson — Hilferty 374.F
Approximation(s) Yosida 286.X
AR (absolute retract) 202.D
Arab mathematics 26
Arabic numerals 26
Arakelov, S.Yu. 9.r 118.E
Arakelyan, Norair Unanovich 164.J
Araki axioms, Haag — 150.E
Araki — Sewell inequality, Roepstorff — 402.G
Araki, Huzihiro(1932-) 150.D 150.E 212.B 212.r 308.I 308.r 351.L 377.r 402.G
Araki, Shoro(1930-) 427.B
Aramata, Hideo(1905-1947) 450.D
Aramovich, I. 198.r
Arbib, Michael Anthony(1940-) 75.r 95.r
Arbitrary constant 313.A
Arbitrary set 381.G
Arbuthnot, John(1667-1735) 371.A
Arc length 111.D
arc length, affine 110.C
arc length, representation in terms of (for a continuous arc) 246.A
Arc(s) 93.B 186.B
arc(s) continuous 93.B
arc(s) Farey 4.B
arc(s) geodesic 178.H 364.B
arc(s) joined by an 79.B
arc(s) Jordan 81.D 93.B
arc(s) major 4.B
arc(s) minor 4.B
arc(s) open 93.B
arc(s) pseudo- 79.B
arc(s) simple 93.B
ArcCos 131.E
arccos (arccosine) 131.E
Arcelement affine 110.C
Arcelement conformal 110.D
Archibald, Raymond Clare(1875-1955) 187.r
Archimedean lattice-ordered group 243.G
Archimedean ordered field 149.N
Archimedean unit (of a vector lattice) 310.B
Archimedean valuation 14.F 439.C
Archimedean vector lattice 310.C
Archimedes axiom for real numbers 355.B
Archimedes axiom in geometry 155. B
Archimedes spiral 93.H
Archimedes(c.287-212 B.C.) 20 78.F 93.H 149.N 155.B 155.D 187 243.G 310.C 332 355.B 439.C
Archytas (of Taras)(c.430-c.365 B.C.) 187
arcsin 131.E
arcsin (arcsine) 131.E
Arcsine law for Brownian motion 45.E
Arcsine law for distribution function 250.D
Arcsine law for random walk 260.E
Arcsine transformation 374.D
arctan 131.E
arctan (arctangent) 131.E
Arcwise connected component 79.B
Arcwise connected space, locally 79.B
Area 246
Area (Euclidean) 139.F
Area (of a polygon) 155.F
Area (of a set in  ) 216.F
Area Banach (of a surface) 246.G
Area definite, set of 216.F
Area Geocze (of a surface) 246.E
Area Gross (of a Borel set) 246.G
Area inner 216.F 270.G
Area Janzen (of a Borel set) 246.G
Area Lebesgue (of a surface) 246.C
Area mixed (of two ovals) 89.D
Area of concentration 397.E
Area outer 216.F 270.G
Area Peano (of a surface) 246.F
Area surface, of unit hypersphere App. A Table
Area theorem 438.B
Area theorem Bers 234.D
Areal element (in a Cartan space) 152.C
Areal functional 334.B
Areally mean p-valent 438.E
Arens theorem, Mackey — 424.N
Arens — Royden theorem 36.M
Arens, Richard Friedrich(1919-) 36.M 424.N
Arf — Kervaire invariant 114.J
Arf,Cahit(1910-) 114.J
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