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Ito K. — Encyclopedic Dictionary of Mathematics
Ito K. — Encyclopedic Dictionary of Mathematics



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Название: Encyclopedic Dictionary of Mathematics

Автор: Ito K.

Аннотация:

When the first edition of the Encyclopedic Dictionary of Mathematics appeared in 1977, it was immediately hailed as a landmark contribution to mathematics: "The standard reference for anyone who wants to get acquainted with any part of the mathematics of our time" (Jean Dieudonné, American Mathematical Monthly).


Язык: en

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Издание: 2nd edition

Год издания: 1987

Количество страниц: 2120

Добавлена в каталог: 18.03.2009

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Birkhoff fixed-point theorem, Poincare —      153.B
Birkhoff integrable (function)      443.E
Birkhoff integral      443.E
Birkhoff — Witt theorem, Poincare- (on Lie algebras)      248.J
Birkhoff, Garrett(1911-)      8.r 87.r 103.r 183.r 243.r 248.J 310.A 311.r 343.r 443.A 443.E 443.H
Birkhoff, George David(1884-1944)      30.r 107.A 109 111.I 126.A 126.E 136.A 136.B 139.r 153.B 153.D 157.A 162 253.C 254.D 279.A 286.D 420.F
Birman, Joan S.(1922-)      235.r
Birman, Mikhail Shlemovich(1928-)      331.E
Birnbaum theorem      399.C
Birnbaum, Allan(1923-76)      399.C 399.r 400.r
Birtel, Frank Thomas(1932-)      164.r
Birth and death process      260.G
Birth process      260.G
Birth rate, infinitesimal      260.G
Bisconcini, Giulio      420.C
Bishop, Errett A.(1928-83)      164.D—F 164.J 164.K 367.r
Bishop, Richard L.(1931-)      105.r 178.r 417.r
Bishop, Yvonne M.M.      280.r 403.r
Bispectral density function      421.C
Bispinor of rank (k,n)      258.B
Bit      75.B 213.B
Bit check      63.C
Bit, information      63.C
Bitsadze, Andrei Vasil’evich(1916-)      326.r
Bivariate data      397.H
Bivariate distribution      397.H
Bivariate moments      397.H
Bivariate normal density      397.I
Bjerknes, Carl Anton(1825-1903)      1.r
Bjoerck, Ake(1934-)      302.r
Bjoerck, Goran(1930-)      125.r
Bjoerk, Jan-Erik      112.r 125.EE 274.r
Bjorken, James Daniel(1934-)      132.r 146.A 146.C 150.r
Blackman, R.B.      42l.r
Blackwell — Rao theorem      399.C
Blackwell, David(Harold)(1919-)      22.H 398.r 399.C
Blahut, Richard E.(1937-)      213.r
Blair, David E.(1940-)      110.E 364.G
Blakers — Massey theorem      202.M
Blakers, Albert Laurence(1917-)      202.M
Blanchard, Andre(1928-)      72.r
Blanc—Lapierre, Andre Joseph(1915-)      395.r
Bland, Robert G.(1948-)      255.C
Blaschke manifold      178.G
Blaschke manifold at a point p      178.G
Blaschke product      43.F
Blaschke sequence      43.F
Blaschke, Wilhelm(1885-1962)      43.F 76.r 89.C 89.r 109.* 109.r 110.C 110.r 111.r 178.G 218.A 218.C 218.H 228.r
Blatt, John Markus      353.r
Blattner, Robert James(1931-)      437.W 437.EE
Bleaney, B.I.      130.r
Bleuler formalism, Gupta —      105.G
Bleuler, Konrad(1912-)      150.G
Bloch constant      77.F
Bloch constant schlicht      77.F
Bloch theorem      77.F
Bloch, Andre(1893-1948)      21.N 21.O 77.F 272.L 429.D
Bloch, Felix(1905-)      353.r 402.H
Bloch, Spencer      16.R
Block (bundle)      147.Q
Block (of a permutation group)      151.H
Block (of irreducible modular representations)      362.I
Block (of plots)      102.B
Block bundle      147.Q
Block bundle normal      147.Q
Block bundle q-      147.Q
Block code      63.A 213.F
Block code, sliding      213.E
Block complete      102.B
Block design      102.B
Block design, balanced incomplete      102.E
Block design, efficiency-balanced      102.E
Block design, optimal      102.E
Block design, randomized      102.B
Block design, variance-balanced      102.E
Block effect      102.B
Block incomplete      102.B
Block initial      102.E
Block size      102.B
Block structure, q-      147.Q
Block, Henry David(1920-1978)      420.C
Blowing up (by an ideal sheaf)      16.K
Blowing up (of a complex manifold)      72.H
Blowing up (of an analytic space)      23.D
Blowing up b.l.u.e (best linear unbiased estimator)      403.E
Bloxham, M.J.D.      386.C
Blum, Julius Rubin(1922-1982)      136.E
Blum, Manuel      71.D 71.r
Blumenthal zero-one law      261.B
Blumenthal, Ludwig Otto(1876-1944)      32.G 122.E
Blumenthal, Robert McCallum(1931-)      5.r 261.B 261.r
BMO (bounded mean oscillation)      168.B
BN-pair      13.R 343.I
Boas, Ralph Philip, Jr.(1912-)      58.r 220.D 240.K 429.r
Bocher, Maxime(1867-1918)      107.A 167.E 193.D
Bochner integrable      443.C
Bochner integral      443.C
Bochner theorem      36.L 192.B
Bochner, Salomon(1899-1982)      5.r 18.A 18.r 21.Q 21.r 36.L 80.r 109.* 109.r 125.A 160.C 160.r 164.G 192.B 192.O 194.G 261.F 327.r 341.C 341.J 341.r 367.F 378.D 443.A 443.C 443.H
Bodewig, Ewald      298.r
Body bounded star      182.C
Body forces      271.G
Body rigid      271.E
Boehme, Reinhold(1944-)      275.C
Boerner, Hermann(1906-1982)      362.r
Boetius, Anicius Manlius Torquatus Severinus(c.480-524)      372
Bogolyubov inequality, Peierls-      212.B
Bogolyubov, Nikolai Nikolaevich(1909-)      125.W 136.H 146.A 150.r 212.B 290.A 290.D 361.r 402.J
Bohnenblust,(Henri) Frederic(1906-)      28 310.A 310.G
Bohr compactification      18.H
Bohr, almost periodic function in the sense of      18.B
Bohr, Harald(1887-1951)      18.A 18.B 18.H 18.r 69.B 121.B 121.C 123.r 450.I
Bohr, Niels Henrik David(1885-1962)      351.A
Bokshtein homomorphism      64.B
Bokshtein operation      64.B
Bokshtein(Bockstein), Meer Feliksovich(1913—)      64.B 117.F
Bol, Gerrit(1906-)      110.r
Boll, Marcel(1886-)      NTR
Bolley, Pierre(1943-)      323.N
Boltyanskii, Vladimir Grigor’evich(1925-)      86.r 89.r 117.F 127.G
Boltzmann constant      402.B
Boltzmann distribution law, Maxwell —      402.B
Boltzmann equation      41.A 402.B
Boltzmann, Ludwig(1844-1906)      41.A 41.B 41.r 136.A 402.B 402.H 402.r 403.B 403.r
Bolyai, Janos(Johann)(1802-60)      35.A 181 267 285.A
Bolza, Oskar(1857-1942)      46.r
Bolzano — Weierstrass theorem      140 273.F
Bolzano, Bernard(1781-1848)      140 273.F
Bombieri, Enrico(1940-)      15.r 72.K 118.B 123.D 123.E 123.r 151.J 275.F 438.C 450.P 450.Q
Bompiani, Enrico(1889-1975)      110.B
Bond percolation process      340.D
Bonnesen, Tommy(1873-)      89.r 228.A
Bonnet formula, Gauss —      111.H 364.D App. Table
Bonnet fundamental theorem      111.H
Bonnet — Sasaki — Nitsche formula, Gauss —      275.C
Bonnet, Ossian Pierre(1819-92)      109 111.H 275.A 275.C 364.D App.A Table
Bonsall, Frank Featherstone(1920-)      310.H
Bony, Jean-Michel(1942-)      274.r
Book, D.L.      304r
Boole, George(1815-64)      33.E 42.A—D 42.r 104.r 156.B 243.E 267 379.J 411.A 411.r
Boolean algebra      243.E
Boolean algebra, generalized      42.B
Boolean lattice      42.A 243.
Boolean lattice of sets      243.E
Boolean operations      42.A
Boolean ring      42.C
Boolean ring, generalized      42.C
Boolean space      42.D
Boolean-valued set theory      33.E
Boone, William Werner(1920-83)      97.* 97.r 161.B
Boothby, William M.(1918-)      110.E
Borchardt, Carl Wilhelm(1817-1880)      229.r
Borcher theorem      150.E
Borchers, Hans-Jiirgen(1926-)      150.E
Bord (for a G-manifold)      431.E
Bordant      431.E
Border set      425.N
Borel direction (of a meromorphic function)      272.F
Borel embedding, generalized      384.D
Borel exceptional value      272.E
Borel exponential method, summable by      379.O
Borel field      270.B 270.C
Borel integral method, summable by      379.O
Borel isomorphic      270.C
Borel measurable function      270.J
Borel measure      270.G
Borel method of summation      379.O
Borel set(s) (in a Euclidean space)      270.C
Borel set(s) (in a topological space)      270.C
Borel set(s) (in the strict sense)      270.C
Borel set(s) nearly      261.D
Borel space      270.C
Borel space, standard      270.C
Borel subalgebra (of a semisimple Lie algebra)      248.O
Borel subgroup k- (of an algebraic group)      13.G
Borel subgroup of a Lie group      249.J
Borel subgroup of an algebraic group      13.G
Borel subset      270.C
Borel summable, absolute      379.O
Borel theorem (on classifying spaces)      App. A Table
Borel theorem (on meromorphic functions)      272.E
Borel theorem, Heine      273.F
Borel — Cantelli lemma      342.B
Borel — Lebesgue theorem      273.H
Borel — Lebesgue theorem, mapping      270.C
Borel — Weil theorem      437.Q
Borel, Armand(1923-)      12.B 13.A 13.G 13.r 16.Z 32.H 32.r 56.r 73.r 122.F 122.G 122.r 147.K 148.E 148.r 199.r 203.A 248.O 249.J 249.V 249.r 366.D 383.r 384.D 427.B 427.r 431.r 437.Q 450.r App.A Table
Borel, Emile(1871-1956)      20 21.O 22.A 22.G 58.D 83.B 124.B 156.C 198.Q 198.r 261.D 270.B 270.C 270.G 270.J 272.E 272.F 273.F 339.D 342.A 342.B 379.O 429.B
Borevich, Zenon Ivanovich(1922-)      14.r 297.r 347.r
Borges, Carlos J.Rego(1939-)      273.K 425.Y
Borisovich, Yurii Grigor’evich(1930-)      286.r
Born, Max(1882-1970)      402.J 446.r
Bornological locally convex space      424.I
Bornological, ultra- (locally convex space)      424.W
Borovkov, Aleksandr Alekseevich(1931—)      260.H
Borsuk — Ulam theorem      153.B
Borsuk, Karol(1905-82)      79.C 79.r 153.B 202.B 202.I 382.A 382.C
Bortolotti covariant derivative, van der Waerden —      417.E
Bortolotti, Ettore(1866-1947)      417.E
Bose particle      132.A
Bose statistics      377.B 402.E
Bose, Raj Chandra(1901 -)      63.D 241.B STR
Bose, Satyendra Nath(1894-1974)      132.A 132.C 351.H 377.B 402.E
Boson      132.A 351.H
Boson Nambu — Goldstone      132.C
boss, Gerard(1944-)      126.M
Bott fixed point theorem, Atiyah —      153.C
Bott generator      237.D
Bott isomorphism      237.D
Bott periodicity theorem in K-theory      237.D
Bott periodicity theorem on homotopy groups      202.V App. Table
Bott, Raoul(1923-)      105.r 109 153.C 154.F—H 178.G 202.V 202.r 237.D 237.H 237.r 248.r 272.L 279.D 325.J 345.A 366.r 391.N 391.r 413.r 427.E 427.r 437.Q App.A Table
Bouligand, Georges(1889-?)      120.D
Bound Froissart      386.B
Bound greatest lower (of a subset in an ordered set)      311.B
Bound greatest lower (of a subset of a vector lattice)      310.C
Bound Hamming      63.B
Bound least upper (of a subset in an ordered set)      311.B
Bound least upper (of a subset of a vector lattice)      310.C
Bound lower (of a subset in an ordered set)      311.B
Bound Plotkin      63.B
Bound state      351.D
Bound upper (of a subset in an ordered set)      311.B
Bound variable      411.C
Bound Varshamov — Gilbert — Sacks      63.B
Boundary $C^r$-manifold with      105.E
Boundary $C^r$-manifold without      105.E
Boundary (boundaries) (of a convex cell)      7.D
Boundary (cycle)      200.H
Boundary (of a function algebra)      164.C
Boundary (of a manifold)      65.B 105.B
Boundary (of a topological space)      425.N
Boundary Choquet (for a function algebra)      164.C
Boundary closed (for a function algebra)      164.C
Boundary cluster set      62.A
Boundary condition      315.A 323.F
Boundary condition adjoint      315.B
Boundary condition, operator with      112.F
Boundary differential manifold with, of class C      105.E
Boundary domain with regular      105.U
Boundary domain with smooth      105.U
Boundary dual Martin      260.I
Boundary element (in a simply connected domain)      333.B
Boundary entrace (of a diffusion process)      115.B
Boundary exit (of a diffusion process)      115.B
Boundary function      160.E
Boundary group      234.B
Boundary harmonic      207.B
Boundary homomorphism in homotopy exact sequences      202.L
Boundary homomorphism of homology exact sequence      201.L
Boundary ideal      207.A
Boundary layer      205.C
Boundary layer equation, Prandtl      205.C
Boundary Martin      207.C 260.I
Boundary module of      200.C
Boundary natural (of a diffusion process)      115.B
Boundary natural (of an analytic function)      198.N
Boundary Newton, of $\mathfrac{f}$ in the coordinate      418.D
Boundary nondegenerate Newton      418.D
Boundary of null (open Riemann surface)      367.E
Boundary of positive (open Riemann surfacel      367.E
Boundary operator      200.C
Boundary operator between chain groups      201.B
Boundary operator linear      315.B
Boundary operator partial      200.E
Boundary operator total      200.E
Boundary pasting together      114.F
Boundary point dual passive      260.H
Boundary point entrace      260.H
Boundary point exit      260.H
Boundary point irregular      120.D
Boundary point of a subset      425.N
Boundary point passive      260.H
Boundary point regular      120.D
Boundary regular (of a diffusion process)      115.B
Boundary relative      367.B
Boundary set      425.N
Boundary Shilov (for a function algebra)      21.D 164.C
Boundary Shilov (of a Siegel domain)      384.D
Boundary space      112.E
Boundary surface with      410.B
Boundary topological manifold with      105.B
Boundary topological manifold without      105.B
Boundary value (of a conformal mapping)      77.B
Boundary value (of a hyperfunction)      125.V
Boundary value (relative to a differential operator)      112.E
Boundary value problem      315
Boundary value problem (for harmonic functions)      193.F
Boundary value problem (in numerical solution of ordinary differential equations)      303.H
Boundary value problem adjoint      315.B
Boundary value problem first (for elliptic differential equations)      323.C
Boundary value problem first (for harmonic functions)      193.F
Boundary value problem general      323.H
Boundary value problem homogeneous (of ordinary differential equations)      315.B
Boundary value problem inhomogeneous (of ordinary differential equations)      315.B
Boundary value problem of ordinary differential equations      315
Boundary value problem second (elliptic differential equations)      323.F
Boundary value problem second (for harmonic functions)      193.F
Boundary value problem self-adjoint      315.B
Boundary value problem solution of      App. A Table
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