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Ito K. — Encyclopedic Dictionary of Mathematics. Vol. 2

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Название: Encyclopedic Dictionary of Mathematics. Vol. 2

Автор: Ito K.

Аннотация:

This second edition of the widely acclaimed Encyclopedic Dictionary of Mathematice includes 70 new articles, with an increased emphasis on applied mathematics, expanded explanations and appendices, and a reorganization of topics.

Язык:

Рубрика: Математика/Энциклопедии/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Издание: Second Edition

Год издания: 1993

Количество страниц: 999

Добавлена в каталог: 23.04.2005

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID

Предметный указатель

Periodic function uniformly almost      18.B
Periodic group      2.A
Periodic group maximally almost      18.I
Periodic group minimally almost      18.I
Periodic inequality, Riemann      3.L
Periodic solution (of Hill’ s equation)      268.E
periodicity      390.J
Periodicity modulus (of an elliptic integral)      134.A
Periodicity theorem, Bott      202.V 237.D App. Table
Peripheral devices      75.B
Peripheral system      235.B
Perko, Kenneth A., Jr.      235.E
Perlman, Michael David      280.r
Permeability, magnetic      130.B
Permutation      190.B
Permutation (in a symmetric group)      151.G
Permutation even      151.G
Permutation group      190.B
Permutation group imprimitive      151.G
Permutation group intransitive      151.H
Permutation group K-ply transitive      151.H
Permutation group K-transitive      151.H
Permutation group multiply transitive      151.H
Permutation group of degree n      151.G
Permutation group primitive      151.H
Permutation group regular      151.H
Permutation group transitive      151.H
Permutation k-      330
Permutation odd      151.G
Permutation representation (of a group)      362.B
Permutation representation (of a group)degree of      362.B
Permutation representation (of a group)faithful      362.B
Permutation representation (of a group)primitive      362.B
Permutation representation (of a group)reciprocal      362.B
Permutation representation (of a group)similar      362.B
Perpendicular (to a hyperplane)      139.E
Perpendicular foot of the      139.E
Perpetual motion      402.G
Perron integrable (function)      100.F
Perron method (in Dirichlet problem)      120.C
Perron theorem (on linear transformations of sequences)      379.L
Perron theorem (on ordinary differential equations)      316.E
Perron theorem (on positive matrices)      269.N
Perron — Brelot solution (of Dirichlet problem)      120.C
Perron — Frobenius theorem      310.H
Perron — Wiener — Brelot solution (of Dirichlet problem)      120.C
Perron, Oskar      83.r 100.A F r
persistent      260.J
Perspective      343.B
Perspective mapping (in projective geometry)      343.B
PERT      307.C 376
Perturbation asymptotic      331.D
Perturbation general theory of      420.E
Perturbation Kato      351.D
Perturbation method      25.A
Perturbation of linear operators      331
Perturbation regular      331.D
Perturbation secular      55.B
Perturbation singular      289.E
Perturbation special theory of      420.E
Perturbation(s) analytic      331.D
Pesin, Ya.B.      136.G
Peter — Weyl theory (on compact groups)      69.B
Peter — Weyl theory (on compact Lie groups)      249.U
Peter, F.      69.B 249.U r
Peter, Rozsa      356.B r
Petermann, Abdreas      361.r
Peterson, Elmor Lee      264.r
Peterson, William Wesley      63.r
Petersson conjecture, Ramanujan-      32.D
Petersson metric      32.B
Petersson, Hans      32.B-D 328.r 450.Q
Petezynski, Aleksander      37.L r
Petkov, Vessclin Mihailev      325.H
Petrenko, Viktor Pavlovich      272.K r
Petrie, Ted E.      431.D
Petrov, Valentin Vladimirovich      250.r
Petrovskii theorem      112.D
Petrovskil, hyperbolic in the sense of      325.F
Petrovskil, Ivan Georgievich      107.r 112.D 196 320.r 321.E r G J r
Pettis completely additivity theorem      443.G
Pettis integrable      443.F
Pettis integrable Gel’fand-      443.F
Pettis integral      443.F
Pettis integral Gel’fand-      443.F
Pettis measurability theorem      443.B
Pettis theorem Dunford-      68.M
Pettis theorem Orlicz-      443.D
Pettis, Billy James      68.M 443.A B D F-H
Petty, Sir William      40.A 401.E
Petvyashvili equation, Kadomtsev-      387.F
Petvyashvili, V.I.      387.F
Peyret, Roger      304.r
Pfaff problem      428.A
Pfaff problem generalized      428.B
Pfaff, Johann Friedrich      103.G 105.Q 107.B 428.A B
Pfaffian      103.G
Pfaffian equation system of      428.A
Pfaffian equation(s)      428.A
Pfaffian form      428.A
Pfanzagl, Johann      399.M O
Pfliiger, Albert      143.A 272.K 367.E r
Pfluger extremal length, Hersch-      143.A
Pham, Frederic      146.A C
Phase average      402.C
Phase constant (of a sine wave)      446
Phase function (of a Fourier integral operator)      274.C 345.B
Phase initial (of a simple harmonic motion)      318.B
Phase portrait      126.B
Phase pure      402.G
Phase shift      375.E 386.B
Phase space (for functional-differential equation)      163.C
Phase space (in statistical mechanics)      402.C
Phase space (of a dynamical system)      126.C 290.C
Phase space momentum      126.L
Phase space velocity      126.L
Phase transition      340.B
Phase velocity (of a sine wave)      446
Phelps, Robert Ralph      443.H
Phenomenon Gibbs      159.D
Phenomenon Runge      223.A
Phenomenon Stokes      254.D
Phillips, Aris      154.F 279.C
Phillips, E.      136.r
Phillips, Melba N.      130.r
Phillips, Ralph Saul      68.M 112.P S F r H
Photon      132.B 377.B
Phragmen — Lindelof theorem      43.C
Phragmen, Lars Edvard      43.C
Physical Hilbert space      150.G
Physically contains      351.K
PI-algebra (algebra with polynomial identities)      29.J
Picard exceptional value      272.E
Picard group (of a commutative ring)      237.J
Picard number (of a variety)      16.P
Picard scheme      16.P
Picard theorem (on transcendental entire functions)      429.B
Picard theorem (on transcendental meromorphic functions)      272.E
Picard variety      16.P
Picard variety (of a compact Kahler manifold)      232.C
Picard — Lefschetz formula      418.F
Picard — Lefschetz transformation      16.U
Picard — Vessiot extension field      113
Picard — Vessiot theory      113
Picard, Charles Emile      3.A 11.r 12.B r D r U r r
Pick, Georg      21.O
Picture Heisenberg      351.D
Picture Schrodinger      351.D
Piecewise affine mapping      192.Q
Piecewise continuous function      84.B

Piecewise linear mapping      65.A 70.C
Piecewise smooth curve      364.A
Pielou, Evelyn C.      263.r
Pietsch, Albrecht      68.N r
Pillai, K. C Sreedharan      280.B
Pincherle — Goursat kernel      217.F
Pincherle, Salvatore      217.F 240.B
Pinching problem (differentiable)      178.E
Pinchuk, S.I.      344.D F
Pinsker partition      136.E
Pinsker, Mark Shlemovich      136.E 213.E
Piper, Christopher J.      215.E
Pitcher, Tom Stephen      396.r
Pitman estimator      399.G
Pitman, Edwin James George      371.A E r
Pitt, Harry Raymond      160.G 192.r 339.r 379.r
Pitt, LorenD.      176.F
Pitts, Jon T.      275.G
Pivot      302.B
Pivoting complete      302.B
Pivoting partial      302.B
PL (k - l)-sphere      65.C
PL (n, m)-ballknot      65.D
PL (n, m)-knot      65.D
PL category      65.A
PL embedding      65.D
PL homeomorphism      65.A
PL isomorphism      65.A
PL k-ball      65.C
PL mapping (map)      65.A
PL microbundle      147.P
PL normal      147.P
PL structure      65.C
PL tangent      147.P
PL topology      65.A
Place (of a field)      439.J
Placement problem      235.A
Planar      367.G
Planar character      367.G
Planar curvilinear coordinates      App. A Table
Planar graph      186.H
Planarity (of a graph)      186.H
Plancherel formula (on a unimodular locally compact group)      437.L
Plancherel measure (of a locally compact group)      437.L
Plancherel theorem      160.H 192.A K
Plancherel theorem (with respect to the Radon transform)      218.G
Plancherel, Michel      192.M 218.G 437.L
Planck (partial differential) equation, Fokker-      115.A 402.I
Planck constant      351.A
Planck, Max Karl Ernst Ludwig      115.A 351.A 402.I 419.r
Plane (as an affine space)      7.A
Plane (in a projective space)      343.B
Plane algebraic coordinates (of a plane)      343.C
Plane algebraic curve      9.B
Plane Cayley projective      54
Plane complex      74.C
Plane conjugate (with respect to a quadric surface)      350.C
Plane coordinates (of a plane)      343.C
Plane curve      App. A Table
Plane curve continuous      93.B
Plane domains      333
Plane domains closed      333.A
Plane domains multiply connected      333.A
Plane domains n-ply connected      333.A
Plane finite projective      241.B
Plane Gauss — Argand      74.C
Plane Gaussian      74.C
Plane geometry      181
Plane half-      155.B 333.A
Plane hodograph      205.B
Plane hyperbolic      122.C
Plane normal      111.F
Plane osculating      111.F
Plane pencil of (in a 3-dimensional projective space)      343.B
Plane polar (with respect to a quadric surface)      350.C
Plane polygon      155.F
Plane principal (of a quadric surface)      350.B
Plane projective      343.B
Plane rectifying      111.F
Plane tangent      111.H App. Table
Plane triangle      App. A Table
Plane trigonometry      432.A
Plane w-      74.D
Plane wave      446
Plane wave decomposition      125.CC
Plane z-      74.D
Plane(s)      155.B
Planimeter      19.A
Planning production      376
Planning statistical      102.A
Plante, Joseph F.      154.H
Plasticity, theory of      271.G
Plateau problem      334
Plateau, Joseph Antoine Ferdinand      109 275.C 334.A B
Platek, Richard A.      356.G
Plato      187 357.B
Platonov, Vladimir Petrovich      13.Q
Playable      108.B
Pleijel asymptotic expansion, Minakshisundaram-      391.B
Pleijel, Ake Vilhelm Carl      391.B C r
Plemelj, Josip      253.r
Plis, Andrzej      321.F 323.J
Pliss, Viktor Aleksandrovich      126.J
PLK(Poincare — Lighthill — Kuo) method      25.B
Plotkin bound      63.B
Plotkin, Morris      63.B
plots      102.B
Plucker coordinates (in a Grassman manifold)      90.B
Plucker formulas (on plane algebraic curves)      9.B
Plucker relations (on Plucker coordinates)      90.B
Plucker, Julius      9.B 12.B 90.B 137 267
Plurigenera      15.E
Pluriharmonic distribution      21.C
Plurisubharmonic function      21.G
Plus infinity      87.D
Pochhammer differential equation, Tissot-      206.C
Pochhammer, Leo      206.C
Pogorelov, Aleksel Vasil’evich      365.J
Pohlmann, Henry      450.S
Poincare characteristic, Euler-      16.E 201.B
Poincare class Euler-      56.B F
Poincare class universal Euler-      56.B
Poincare complete reducibility theorem      3.C
Poincare complex      114.J
Poincare condition (in Dirichlet problem)      120.A
Poincare conjecture      65.C
Poincare conjecture generalized      65.C
Poincare differential invariant      74.G
Poincare duality      201.0450.Q
Poincare formula (in integral geometry)      218.C
Poincare formula, Euler-      201.B F
Poincare group      170258.A
Poincare manifold      105.A
Poincare mapping (map)      126.C G
Poincare method      25.B
Poincare method, Lindstedt-      290.E
Poincare metric      74.G
Poincare model (of geometry)      285.D
Poincare pair (of formal dimension n)      114.J
Poincare polynomial (of a finite simplicial complex)      201.B
Poincare series      32.B
Poincare series, Eisenstein-      32.F
Poincare theorem      383.E
Poincare theorem (on Abelian varieties)      3.D
Poincare — Birkhoff fixed-point theorem      153.B
Poincare — Birkhoff — Witt theorem (on Lie algebras)      248.J
Poincare — Bruns theorem      420.A
Poincare — Lefschetz duality theorem      201.O
Poincare — Lighthill — Kuo (PLK) method      25.B
Poincare — Volterra theorem      198.J

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