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| Ito K. — Encyclopedic Dictionary of Mathematics. Vol. 2 |
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| Предметный указатель |
BDI, type (symmetric Riemannian spaces) 412.G
BDII, type (symmetric Riemannian spaces) 412.G
Beale, E. M. L. 292.r 349.r
Beals, Richard William 320.r 345.A B
Beardon, Alan Frank 234.r
Beatley, Ralph 139.r
Beauville, Arnaud 15.r
Bebutov, M. 126.E
Becchi, C. M. 150.G
Beck, James V. 200.Q r
Beckenbach, Edwin Ford 21.I.r
Becker, Oskar Joachim 156.r 187.r
Beckmann, Petr 332
Bede Venerabilis 372
Beer, Stafford 95.r
Beeson, H. 275.C
Beez, R. 365.E
Behavior strategy 173.B
Behavior, Regge 386.C
Behind-the-moon argument 351.K
Behnke — Stein theorem 21.H
Behnke — Stein, analytic space in the sense of 23.E
Behnke, Heinrich 21.H Q G I r
Behrends, Ralph Eugene 132.r
Behrens — Fisher problem 400.G
Behrens, W. V. 400.G
Belardinelli, Giuseppe 206.r
Belavin, A. A. 80.r
Belinfante, Frederik J. 150.B
Bell inequality 351.L
Bell number 177.D
Bell, Eric Temple 177.D
Bell, James Frederick 33.r
Bell, John Stewart 351.L
Bell, Steve 344.D
Bellissard, Jean Vincent 351.L
Bellman equation 405.B
Bellman function 127.G
Bellman principle 405.B
Bellman, Richard 86.A F D E G r r
Belong (to a set) 381.A
Belong to the lower class with respect to local continuity 45.F
Belong to the lower class with respect to uniform continuity 45.F
Belong to the upper class with respect to local continuity 45.F
Belong to the upper class with respect to uniform continuity 45.F
Belov, Nikolai Vasil’evich 92.r
Beltrami differential equation 352.B
Beltrami differential operator of the first kind App. A Table
Beltrami differential operator of the second kind App. A Table
Beltrami operator, Laplace- 194.B
Beltrami, Eugenio 109 194.B 285.A 352. B App. A Table
Belyaev, Yurii Konstantinovich 176.G
Bendat, Julius S. 212.r
Bender, Helmut 151.J
Benders, J. F. 215.r
Bendikson (Bendixson), Ivar Otto 107.A 126.I
Bengel, Gunter 112.D
Benilan, Philippe 162
Bensoussan, Alain 405.r
Berard-Bergery, Lionel 364.r
Berens, Hubert 224.E r
Berezin, Feliks Aleksandrovich 377.r
Berg, Christian 338.r
Berg, Ira David 331.E 390.I
Berge, Claude 186.r 281.r 282.r
Berger, Charles A. 251 L
Berger, James Orvis 398.r
Berger, M. 109.* r 178.A C C r
Berger, Melvyn 286.r
Berger, Toby 213. E
Bergh, Joran 224.r
Bergman kernel function 188.G
Bergman metric 188.G
Bergman, Stefan 21.Q 77.r 188.G r
Berkovitz, Leonard D. 86.F 108.A B
Berlekamp, Elwyn R. 63.r
Bernays — Godel set theory 33.A
Bernays, Paul Isaak 33.A C r r
Bernoulli differential equation App. A Table
Bernoulli family 38
Bernoulli lemniscate 93.H
Bernoulli loosely 136.F
Bernoulli method 301.J
Bernoulli monotonely very weak 136.F
Bernoulli number 177.B
Bernoulli polynomial 177.B
Bernoulli process 136.E
Bernoulli process very weak 136.E
Bernoulli process weak 136.E
Bernoulli sample 396.B
Bernoulli shift 136.D
Bernoulli shift generalized 136.D
Bernoulli spiral 93.H
Bernoulli theorem 205.B
Bernoulli trials, sequence of 396.B
Bernoulli, Daniel 20 38 205.B 301.J 342.A 396.B
Bernoulli, Jakob 38 46.A 93.H 136.D-F 177.B 250.A 342.A 379.I App. A Table Table
Bernoulli, Johann 38 46.A 93.H 163.B 165.A
Bernoulli, Nikolaus 38
Bernshtein polynomial 366.A 418.H
Bernshtein polynomial Sato- 125.EE
Bernshtein problem 275.F
Bernshtein problem generalized 275.F
Bernshtein theorem (on cardinal numbers) 49.B
Bernshtein theorem (on minimal surfaces) 275.F
Bernshtein theorem (on the Laplace transform) 240.E
Bernshtein, I. N. 125.EE 154.G 418.H r
Bernshtein, Sergei Natanovich 49.B 58.E 196 240.E 255.D 261.A 275.A F C F
Bernshtein, Vladimir 12l.r
Bernshteln inequality (for trigonometric polynomials) 336.C
Bernstein, Allen R. 276.E r
Bernstein, Felix 228.A
Berry, G. G. 319.B
Berry, L. Gerard 40.D
Bers area theorem 234.D
Bers, Lipman 21.r 23.r 111.r 122.I r r r r
Berstel, Jean 31.r
Berthelot, Pierre 16.r 366.r 450.Q
Bertini theorems 15.C
Bertini, Eugenio 15.C
Bertrand conjecture 123.A
Bertrand curve 111.F
Bertrand, Joseph Louis Francois 111.F 123.A
Berwald, L. 152.C
Berztiss, Alfs T. 96.r
Besikovich (Besicovitch), Abram Samoilovich 18.A 246.K
Besov embedding theorem, Sobolev- 168.B
Besov space 168.B
Besov, Oleg Vladimirovich 168.B r
Bessaga — Pelczynski theorem 443.D
Bessaga, Czeslaw 286.D 443.D
Besse, Arthur L. 109.r 178.r
Besse, J. 198.N
Bessel differential equation 39.B App. Table
Bessel formula, Hansen- App. A Table
Bessel function half 39.B
Bessel function modified 39.G
Bessel function spherical 39.B
Bessel function(s) 39 App. Table
Bessel inequality 197.C
Bessel integral 39.B
Bessel interpolation formula App. A Table
Bessel series, Fourier- 39.D
Bessel transform, Fourier- 39.D
Bessel, Friedrich Wilhelm 39. A B D G Tables 19.III IV 21.III IV
Besson, Gerard 391.F
Best (statistical decision function) 398.B
Best approximation (in evaluation of functions) 142.B
Best approximation (of a continuous function) 336.B
Best approximation (of an irrational number) 83.B
| Best approximation in the sense of Chebyshev 336.H
Best asymptotically normal estimator 399.K
Best invariant estimator 399.I
Best linear unbiased estimator (b.l.u.e.) 403.E
Best polynomial approximation (in the sense of Chebyshev) 336.H
Beta density 397.D
Beta distribution 341.D App. Table
beta function 174.C App. Table
Beta function incomplete 174.C App. Table
Beta-model, Luce 346.G
Better, uniformly (statistical decision function) 398.B
Betti group (of a complex) 201 B
Betti number of a commutative Noetherian ring 200.K
Betti number of a complex 201.B
Betti, Enrico 105.A 200.K 201.A B
Between (two points in an ordered set) 311.B
Between-group variance 397.L
Beurling generalized distribution 125.U
Beurling — Kunugui, theorem, Iversen- 62.B
Beurling, Arne 62.B E U I r
Bezout theorem 12.B
Bezout, Etienne 9.B 12.B
BG(= Bernays — Goedel set theory) 33.A
Bhaskara 209 296.A
Bhatia, Nam Parshad 86.r 126.r
Bhattacharya, Rabindra Nath 374.F r
Bhattacharyya inequality 399.D
Bhattacharyya, A. 399.D r
Biadditive mapping 277.J
Bialgebra 203.G
Bialgebra homomorphism 203.G
Bialgebra quotient 203.G
Bialgebra semigroup 203.G
Bialgebra universal enveloping 203.G
Bianchi identities 80.J 417.B App. Table
Bianchi, Luigi 80.J 365.J 417.B
Bias 399.C
Biaxial spherical harmonics 393.D
BIBD(balanced incomplete block design) 102.E
Bicharacteristic curve 325.A
Bicharacteristic strip 320.B
Bickel, Peter John 371
Bicompact 425.S
Bicomplex 200.H
Bidal, Pierre 194.F
Bieberbach conjecture 438.C
Bieberbach, Ludwig 43.r 77.E 89.C 92.F r r C
Biedenharn, Lawrence C. 353.r
Biehler equality, Jacobi- 328
Biequicontinuous convergence, topology of 424.R
Biezeno, Cornelis Benjamin 19.r
Bifurcation equation 286.V
Bifurcation method 290.D
Bifurcation point (in bifurcation theory) 126.M 286.R
Bifurcation point (in nonlinear integral equations) 217.M
Bifurcation set 51.F 418.F
Bifurcation theorem, Hopf 286.U
Bifurcation theory 286.R
Bifurcation, Hopf 126.M
Biggeri, Carlos 121.C
Biggs, Norman Linstead 157.r
Biharmonic (function) 193.O
Biholomorphic mapping 21.J
Biideal 203.G
Biilow, Rolf 92.F
Bijection (in a category) 52.D
Bijection (of sets) 381.C
Bijective mapping 381.C
Bilateral network 382.C
Bilinear form (on linear spaces) 256.H
Bilinear form (on modules) 277.J
Bilinear form (on topological linear spaces) 424.G
Bilinear form associated with a quadratic form 256.H
Bilinear form matrix of 256.H
Bilinear form nondegenerate 256.H
Bilinear form symmetric (associated with a quadratic form) 348.A
Bilinear functional 424.G
Bilinear functional integral 424.R
Bilinear Hamiltonian 377.A
Bilinear mapping (of a linear space) 256.H
Bilinear mapping (of a module) 277.J
Bilinear mapping canonical (on tensor products of linear spaces) 256.I
Bilinear programming 264.D
Bilinear relations, Hodge — Riemann 16.V
Billera, Louis J. 173.E
Billingsley, Patrick P. 45.r 136.r 250.r 341.r 374.r
Bimatrix game 173.C
Bimeasurable transformation 136.B
Bimodular germ (of an analytic function) 418.E
Bimodule 277.D
Bimodule A-B- 277.D
Binary quadratic form primitive 348.M
Binary quadratic form properly equivalent 348.M
Binary quadratic form(s) 348.M
Binary relation 358.A 411.G
Binding energy 351.D
Binet formula (on Fibonacci sequence) 295.A
Binet formula (on gamma function) 174.A
Binet, Jacques Philippe Marie 174.A 295.A
Bing, Rudolf H. 65.F G
Binomial coefficient 330 App. Table
Binomial coefficient series 121.E
Binomial distribution 341.D 397.F App. Table
Binomial distribution negative 341.D 397.F App. Table
Binomial equation 10.C
Binomial probability paper 19.B
Binomial series App. A Table
Binomial theorem 330 App. Table
Binormal 111.F
Binormal affine 110.C
Bioassay 40.C
Biology, mathematical models in 263
Biometrics 40
Bipartite graph 186.C
Bipartite graph complete 186.C
Bipolar (relative to a pairing) 424.H
Bipolar coordinates 90.C
Bipolar cylindrical coordinates App. A Table
Bipolar theorem 37.F 424.H
Biprojective space 343.H
Biquadratic equation App. A Table
Birational correspondence 16.I
Birational invariant 12.A
Birational isomorphism between Abelian varieties 3.C
Birational isomorphism between algebraic groups 13.A
Birational mapping 16.I
Birational transformation 16.I
Birch — Swinnerton — Dyer conjecture 118.D 450.S
Birch, Bryan John 4.E 118.C-E 450.S
Biregular mapping (between prealgebraic varieties) 16.C
Birkeland, R. 206.D
Birkhoff fixed-point theorem, Poincare- 153.B
Birkhoff integral 443.E
Birkhoff, Garrett 8.r 87.r 103.r 183.r 243.r 248.J 310.A 311.r 343.r 443.A E H
Birkhoff, George David 30.r 107.A 109 111.I 126.A E B D
Birkhoff-Witt theorem, Poincare- (on Lie algebras) 248.J
Birkhoffintegrable (function) 443.E
Birman, Joan S. 235.r
Birman, Mikhail Shlemovich 331.E
Birnbaum theorem 399.C
Birnbaum, Allan 399.C r
Birtel, Frank Thomas 164.r
Birth and death process 260.G
Birth process 260.G
Birth rate, infinitesimal 260.G
Bisconcini, Giulio 420.C
Bishop, Errett A. 164.D-F J K
Bishop, Richard L. 105.r 178.r 417.r
Bishop, Yvonne M.M. 280.r 403.r
Bispectral density function 421.C
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