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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
Normalized (into an orthonormal set)      197.C
Normalized (vector)      139.G
Normalized contrast      102.C
Normalized valuation      439.E
normalizer      136.F 190.C
Normally cobordant      114.J
Normally distributed, asymptotically      399.K
Normally flat along a subscheme (a scheme)      16.L
Normed linear space      37.B
Normed ring      36.A
Normed space, countably      424.W
Normed vector lattice      310.F
Normic form      118.F
North pole      74.D 140
Northcott, Douglas Geoffrey      67.I 200.r 277.r 284.r
Northern hemisphere      140
Norton, Richard E.(1928-)      146.C
Norton, Simon Phillips(1952-)      151.I
Noshiro, Kiyoshi(1906-1976)      62.B 62.C 62.E
Notation full international      92.E
Notation Kendall      260.H
Notation Schoenflies (for crystal classes)      92.E App. Table
Notation short international      92.E
Notation, system of (for ordinal numbers)      81
Notion, common      35.A
Nourein, Abdel Wahab M.      301.F
Novikov closed leaf theorem      154.D
Novikov, Petr Sergeevich(1901-1975)      22.D 22.F 22.H 97.* 97.r 161.B
Novikov, Sergei Petrovich(1937-)      56.F 114.J 126.N 154.B 154.D 387.C 387.r
Nowhere dense set      425.N
Nozaki, Akihiro(1936-)      31.r 75.D 75.r
nth approximation (of an n-times differentiable function)      106.E
nth convergent (of an infinite continued fraction)      83.A
nth derivative (of a differentiable function)      106.D
nth derived function      106.D
nth differential (of a differentiable function)      106.D
nth order partial derivatives      106.H
nth order, differential of      106.D
nth partial quotient      83.A
nth term      165.D
Nuclear (C*-algebra)      36.H
Nuclear class      68.I
Nuclear norm      68.K.
Nuclear operator      68.I 68.K
Nuclear space      424.S
Nucleolus      173.D
Null (vector in the Minkowski space-time)      359.B
Null boundary, open Riemann surface of      367.E
Null cobordant      235.G
Null function      310.I
Null geodesic      399.D
Null homotopic (continuous mapping)      202.B
Null hypothesis      400.A
Null recurrent (point)      260.D
Null sequence (in a-adic topology)      284.B
Null set      270.D 310.I 381.A
Null set function-theoretic      169
Null set of class $N_{\mathfrak{F}}$      169.E
Null space      251.D
Null system      343.E
Null-bicharacteristic      320.B
Nullity (of a critical point)      279.B
Nullity (of a graph)      186.G
Nullity (of a linear mapping)      256.F
Nullity (of a linear operator)      251.D
Nullity (of a matrix)      269.D
Nullity column (of a matrix)      269.D
Nullity of relative      365.D
Nullity row (of a matrix)      269.D
Number field      149.C
Number field algebraic      14.B
Number field p-adic      257.A 439.F
Number field relative algebraic      14.I
Number operator      377.A
Number system, point range of      343.C
Number theory      296
Number theory analytic      296.B
Number theory, consistency proof for pure      156.E
Number theory, elementary      297
Number theory, fundamental theorem of elementary      297.C
Number theory, geometric      296.B
Number theory, pure      156.E
Number(s)      294
Number(s) A-      430.C
Number(s) abundant      297.D
Number(s) algebraic      14.A
Number(s) amicable      297.D
Number(s) average sample      404.C
Number(s) azimuthal quantum      315.E
Number(s) Bell      177.D
Number(s) Bernoulli      177.B
Number(s) Betti      200.K 201.B
Number(s) Brill — Noether      9.E
Number(s) calculable      22.G
Number(s) cardinal      49.A 312.D
Number(s) Cayley      54
Number(s) characteristic (of a compact operator)      68.I
Number(s) characteristic (of a manifold)      56.F
Number(s) Chern      56.F
Number(s) chromatic      157.E 186.I
Number(s) class (of a Dedekind domain)      67.K
Number(s) class (of a simple algebra)      27.D
Number(s) class (of an algebraic number field)      14.E
Number(s) Clifford      61.A
Number(s) coincidence (of a mapping)      153.B
Number(s) completeness of real      294.E
Number(s) complex      74.A 294.F
Number(s) composite      297.B
Number(s) condition      302.A
Number(s) continuity of real      294.E
Number(s) cyclomatic      186.G
Number(s) decomposition (of a finite group)      362.I
Number(s) Dedekind’s theory of real      294.E
Number(s) deficient      297.D
Number(s) Euler      177.C 201.B App. Table
Number(s) Fermat      297.F
Number(s) Froude      116.B
Number(s) generalized decomposition (of a finite group)      362.I
Number(s) Goedel      185 356.C 356.E
Number(s) Grashoff      116.B
Number(s) imaginary      74.A
Number(s) incidence      146.B 201.B
Number(s) initial      312.D
Number(s) intersection (of divisors)      15.C
Number(s) intersection (of homology classes)      65.B 201.O
Number(s) intersection (of sheaves)      16.E
Number(s) irrational      294.E 355.A
Number(s) irrational real      294.E
Number(s) Kullback — Leibler information      398.G
Number(s) Lebesgue      273.F
Number(s) Lefschetz      153.B
Number(s) Lefschetz (of a variety)      16.P
Number(s) linking      99.C
Number(s) Liouville      430.B
Number(s) Lyapunov characteristic      314.A
Number(s) Mach      116.B 205.B
Number(s) magnetic Reynolds      259
Number(s) mean (of sheets)      272.J
Number(s) Mersenne      297.E App. Table
Number(s) Milnor      418.D
Number(s) modulus      418.E
Number(s) mole      419.A
Number(s) n-gonal      296.A
Number(s) Napier      131.D
Number(s) natural      294.A 294.B
Number(s) negative      355.A
Number(s) negative rational      294.D
Number(s) normal      354.F
Number(s) Nusselt      116.B
Number(s) of colors      92.D
Number(s) of denominator      186.I
Number(s) of independence      186.I
Number(s) of irregularity (of an algebraic variety)      16.P
Number(s) of partitions      177.D 328
Number(s) of replications      102.B
Number(s) of sheets (of an analytic covering space)      23.E
Number(s) of sheets (of covering surface)      367. B
Number(s) of treatment combinations      102.L
Number(s) orbital magnetic quantum      315.E
Number(s) ordinal      312.B
Number(s) p-adic      439.F
Number(s) Peclet      116.B
Number(s) pentagonal      4.D
Number(s) perfect      297.D
Number(s) perfect, of the second kind      297.D
Number(s) Picard (of a variety)      15.D 16.P
Number(s) Poisson      271.G
Number(s) polygonal, of order k      4 5
Number(s) Pontryagin      56.F
Number(s) positive      355.A
Number(s) positive rational      294.D
Number(s) Prandtl      116.B
Number(s) prime      297.B
Number(s) principal quantum      315.E
Number(s) pseudorandom      354.B
Number(s) Pythagorean      145
Number(s) ramification      14.K
Number(s) random      354
Number(s) rational      294.D 294.E
Number(s) rational real      294.E
Number(s) real      294.E 355.A 355.D
Number(s) real, mod 1      355.O
Number(s) relatively prime      297.A
Number(s) Reynolds      116.B 205.C
Number(s) rotation      99.D 111.E 126.I
Number(s) S*-      430.C
Number(s) S-      430.C
Number(s) self-intersection      15.C
Number(s) Stiefel — Whitney      56.F
Number(s) Stirling, of the second kind      66.D
Number(s) T*-      430.C
Number(s) T-      430.C
Number(s) Tamagawa      13.P
Number(s) transcendental      430.A
Number(s) translation      18.B 18.D
Number(s) type      314.A
Number(s) U*-      430.C
Number(s) U-      430.C
Number(s) wave (of a sine wave)      446
Number(s) wave, vector (of a sine wave)      205.F
Number(s) weakly compact cardinal      33.E
Number(s) weakly inaccessible cardinal      33.E
Number(s) Weil      3.C
Number(s), Cantor’s theory of real      294.E
Number(s), connectedness of real      294.E 355.B
Number(s), geometry of      182
Number-theoretic function(s)      295.A 356.A
Number-theoretic function(s) additive      295.B
Number-theoretic function(s) completely additive      295.B
Number-theoretic function(s) completely multiplicative      295.B
Number-theoretic function(s) multiplicative      295.B
Numbering, Goedel      185.A
Numerals, Arabic      26
Numerator, partial (of an infinite continued fraction)      83.A
Numerical analysis      300
Numerical differentiation      299.E
Numerical integration      299
Numerical method      300
Numerical range (of a linear operator)      251.E
Numerical solution of algebraic equations      301
Numerical solution of integral equations      217.N
Numerical solution of linear equations      302
Numerical solution of ordinary differential equations      303
Numerical solution of partial differential equations      304
Numerical tensor      App. A Table
Numerically connected (divisor)      232.D
Numerically equivalent (cycles)      16.Q
Numerically semipositive      15.D
Nusselt number      116.B
Nusselt, Ernst Kraft Wilhelm(1882-1957)      116.B
Nutation      392
Nyikos, Peter J.      273.K
Nyquist criterion      86.A
Nyquist theorem      402.K
Nyquist, Harry(1889-1976)      86.A 402.K
O(n) (orthogonal group)      60.I
O-S positivity      150.F
OA (orthogonal array)      102.L
Ob (object)      52.A
Obata, Morio(1926-)      364.F 364.G 364.r 391.D
Oberhettinger, Fritz(1911 -)      220.r 389.r App.A Table
Object      52.A 411.G
Object cofinal      52.D
Object domain      411.G
Object final      52.D
Object graded      200.B
Object group (in a category)      52.M
Object in predicate logic      411.G
Object initial      52.D
Object injective      200.I
Object isomorphic      52.D
Object mathematical      52.A
Object of type j+1      356.F
Object of type O      356.F
Object projective      200.I
Object quotient      52.D
Object S-, category of      52.G
Object variable      411.G
Object zero      52.N
Objective function      264.B 307.C
Objective probability      401.B
Oblate      App. A Table
Oblique circular cone      350.B
Oblique coordinates (in a Euclidean space)      90.B
Observability      86.C
Observables      351.B
Observation complete      405.C
Observation partial      405.C
Observation process      405.F
Observation vector      102.A
Observation, cost of      398.F
Observer, Luenburger      86.E
Obstacle, Dirichlet problem with      440.B
Obstruction class      56.E
Obstruction cocycle      147.L 305.B
Obstruction(s)      305
Obstruction(s) primary      147.L 305.C
Obstruction(s) secondary      305.D
Obstruction(s) surgery      114. J
Obstruction(s) tertiary      305.D
Obstruction(s) to an (n + l)-dimensional extension      305.B
Obstruction(s) to an n-dimensional homotopy      305.B
Obtuse angle (in Euclidean geometry)      139.D
OC-curve (operative characteristic curve)      404.C
Ochan, Yurii Semenovich(1913—)      100.r
Ochiai, Takushiro(1943-)      21.N 21.O 191.r 384.r
Octahedral group      151.G
octahedron      357.B
Oda, Tadao(1940-)      16.Z 16.r 72.K
Oda, Takayuki(1950-)      450.S
Odd element (of a Clifford algebra)      61.B
Odd function      165.B
Odd half-spin representation      61.E
Odd half-spinor      61.E
Odd permutation (in a symmetric group)      151.G
Odd ratio      397.K
Odd state      315.H
Odqvist, Folke K.G.      188.r
Oenopides(c.5th century B.C.)      187
Of bounded variation      443.G
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