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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

Oka’ s principle      147.O
Oka’ s theorem      72.E
Okonek, C      16.r
Okubo, Kenjiro      253.C
Okugawa, Kotaro      113
Okumura, Masafumi      110.E
Okuyama, Akihiro      273.K 425.Y
Oleinik, Ol’ga Arsen’evna      112.D 323.r 325.H 327.r
Olive, David Ian      146.r 386.C r
Olivieri, E.      402.G
Olkin, Ingram      280.r
Olmsted, John M.H.      106.r 216.r
Olum, Paul      91.r305.A r
Olver, Frank W.J.      30.r
Omnes, Roland Lucian      150.r
Omori, Hideki      178.E 183 286.r
Omura, JimK.      213.E
One cycle      16.R
One-dimensional diffusion processes      115.A
One-dimensional lattice      287.A
One-dimensional probability distribution (of random variables)      342.C
One-dimensional statistic      396.B
One-parameter group local (of local transformations)      105.N
One-parameter group of transformations      105.N 126.B
One-parameter semigroup of class       378.B
One-parameter subgroup (of a Lie group)      249.Q
One-parameter variation      178.A
One-point compactification      425.T
One-point union      202.F
One-sided (surface)      410.B
One-sided stable for exponent 1/2      App. A Table
One-sided stable process (of the exponent $\alpha$ )      5.F
One-step-two-half-steps errors estimate      303.D
One-to-one correspondence      358.B
One-to-one mapping      381.C
Only normal crossings      16.L
Ono, Harumi      301.F
Ono, Katuzi      156.E r
Ono, Takashi      13.P
Onsager reciprocity relation      402.K
Onsager, Lars      340.B 402.K
Onto mapping      381.C
Oono, Yosiro      282.r
Oort, Frans      9.J
Open (Riemann surface)      367.A
Open (system)      419.A
Open (topological manifold)      105.B
Open arc      93.B
Open ball      140
Open base      425.F
Open circle      140
Open continuous homomorphism      423.J
Open covering (of a set)      425.R
Open disk      140
Open finely      261.D
Open formulas      199.A
Open interval      140 355.C
Open mapping      425.G
Open mapping theorem (in Banach space)      37.I
Open mapping theorem (in topological linear spaces)      424.X
Open n-ball      140
Open n-cell      140
Open n-disk      140
Open n-sphere      140
Open neighborhood      425.E
Open parallelotope (in an affine space)      7.D
Open set      425.B
Open set basic      425.F
Open set relative      425.J
Open set system of      425.B
Open simplex      7.D 70.C
Open sphere      140
Open star (in a complex)      70.B C
Open subgroup (of a topological group)      423.D
Open surface      410.B
Open system entropy      402.G
Open tubular neighborhood      105.L 114.B
Open Zariski      16.A
Opening      186.E
Operate (in a function algebra)      192.N
Operate from the left (on a set)      362.B
Operate from the right (on a set)      362.B
Operating characteristic      404.C
Operating function      192.N
Operating systems      75.C
Operation (on a set)      409.A
Operation A(in set theory)      22.B
Operation Adams      237.E
Operation Bokshteln      64.B
Operation Boolean      42.A
Operation cohomology      64
Operation compatible with      211.C
Operation four arithmetic      294.A
Operation functional $\Phi$ -      202.S
Operation functional cohomology      202.S
Operation glide      92.E
Operation homotopy      202.O
Operation left      409.A
Operation Pontryagin (pth) power      64.B
Operation primary cohomology      64.B
Operation primitive (of a group)      362.B
Operation rational      294.A
Operation reduced square      64.B
Operation right      409.A
Operation ring      368.A
Operation stable cohomology      64.B
Operation stable primary cohomology      64.B
Operation stable secondary cohomology      64.C
Operation Steenrod (pth) power      64.B
Operation Steenrod square      64.B
Operation transitive (of a group)      362.B
Operation(s) (of an operator domain on a module)      211.C
Operational calculus      251.G 306 App. Table
Operator (in functional analysis)      162 251.A
Operator (on a set)      409.A
Operator 4-momentum      258.D
Operator Abelian      308.E
Operator accretive (in a Hilbert space)      286.C
Operator additive      251.A
Operator adjoint (in Banach spaces)      37.D 251.D
Operator adjoint (in Hilbert spaces)      251.E
Operator adjoint (of a linear partial differential operator)      322.E
Operator adjoint (of a microdifferential operator)      274.F
Operator adjoint (of a microlocal operator)      274.F
Operator algebra      308.A
Operator amplification (of the scheme)      304.F
Operator angular momentum      258.D
Operator annihilation      377.A
Operator Beltrami differential, of the first kind      App. A Table
Operator Beltrami differential, of the second kind      App. A Table
Operator boundary      200.C 201.B
Operator bounded linear      37.C
Operator Calderon — Zygmund singular integral      217.J 251.O
Operator Cartier      9.E
Operator channel wave      375.F
Operator closable      251.D
Operator closed      39.I 251.D
Operator closure      425.B
Operator coboundary      200.F
Operator compact      68
Operator completely continuous      68.B
Operator conjugate (in Banach spaces)      37.D
Operator conjugate (of a differential operator)      125.F
Operator conjugate (of a linear operator)      251.D
Operator conjugation (in function algebras)      164.K
Operator convex      212.C
Operator creation      377.A
Operator decomposable (on a Hilbert space)      308.G
Operator degeneracy (in a semisimplicial complex)      70.E
Operator diagonalizable (in an Abelian von Neumann algebra)      308.G

Operator differential      112 223.C 306.B
Operator differential, of the kth order      237.H
Operator differentiation      223.C
Operator dissipative      286.C
Operator domain      277.C
Operator domain (of an $\Omega$ -group)      190.E
Operator domain module with      277.C
Operator domain of      409.A
Operator down-ladder      206.B
Operator dual (in Banach spaces)      37.D
Operator dual (of a differential operator)      125.F
Operator dual (of a linear operator)      251.D
Operator elliptic      112.A
Operator energy-momentum      258.D
Operator evolution      378.G
Operator exponential function of      306.C
Operator face (in a semisimplicial complex)      70.E
Operator formal adjoint      322.E
Operator Fourier integral      274.C
Operator Fredholm      68.F 251.D
Operator fundamental      163.E
Operator generalized wave      375.B
Operator Green’ s      189.A B
Operator Hamiltonian      351.D
Operator Hecke      32.D
Operator Hermitian      251.E
Operator Hilbert’ s $\varepsilon$       411.J
Operator holomorphic evolution      378.I
Operator homomorphism (of $\Omega$ -groups)      190.E
Operator homomorphism (of A-modules)      277.E
Operator identity (on a Banach space)      37.C
Operator incoming wave      375.B
Operator integral      68.N 100.E 251.O 306.B
Operator integral, of Hilbert — Schmidt type      68.C
Operator interior      425.B
Operator inverse      37.C 251.B
Operator isometric      251.E
Operator isomorphism      190.E
Operator Laplace      323.A 442.D
Operator Laplace — Beltrami      194.B
Operator linear      251
Operator linear (in Banach spaces)      37.C
Operator linear (in linear spaces)      256.B
Operator linear boundary      315.B
Operator linearized      286.E
Operator local      125.DD
Operator logical      411.E
Operator Markov      136.B
Operator maximal (of a differential operator)      112.E
Operator maximal dissipative      251.J
Operator microdifferential      274.F
Operator microlocal      274.F
Operator microlocally elliptic      345.A
Operator Mikusinski’ s      306.B
Operator minimal (of a differential operator)      112.E
Operator modified wave      375.B
Operator modular      308.H
Operator monotone      212.C
Operator monotone (in a Hilbert space)      286.C
Operator nonlinear semigroups of      286.X
Operator nonnegative      251.E
Operator normal      390.E
Operator normal (of Sario)      367.G
Operator normal linear      251.E
Operator nuclear      68.I K
Operator number      377.A
Operator of summable pth power      68.K
Operator ordinary differential      112.A
Operator outgoing wave      375.B
Operator partial differential      112.A
Operator positive (in vector lattices)      310.E
Operator positive semidefinite      251.E
Operator projection (in a Hilbert space)      197.E
Operator pseudodifferential      251.O 345
Operator pseudodifferential (in microlocal analysis)      274.F
Operator resolvent (of a Markov process)      261.D
Operator ring of      308.C
Operator S-      150.D
Operator scalar      390.K
Operator scattering      375.F H
Operator Schrodinger      351.D
Operator self-adjoint      251.E 390.E
Operator shift      223.C 251.O 306.C
Operator spectral      390.K
Operator Steenrod      App. A Table
Operator step-down      206.B
Operator step-up      206.B
Operator strongly elliptic      112.G 323.H
Operator Sturm — Liouville      112.I
Operator symmetric      251.E
Operator system of differential      112.R
Operator T-      375.C
Operator TCP      150.D
Operator Toeplitz operator      251.O
Operator topology strong      251.C
Operator topology uniform      251.C
Operator topology weak      251.C
Operator total boundary      200.E
Operator trace      168.B
Operator translation      306.C
Operator transposed      112.E 189.C 322.E
Operator unilateral shift      390.I
Operator unitary      390.E
Operator up-ladder      206.B
Operator Volterra      68.J
Operator wave      375.B H
Operator with a boundary condition      112.F
Operator with index      68.F
Operator-valued distribution      150.D
Oppenheim, Alexander      220.B 242.A
Opposite (simplex)      201.C
Opposite orientation      105.F
Opposite root      13.R
Optical axis      180.B
Optical direction cosines      180.A
Optical distance      180.A
Optical theorem      386.B
Optics, geometric      180
Optimal (design)      102.E
Optimal asymptotically      354.O
Optimal control      46.D 86.B C
Optimal control problem, time      86.E
Optimal policy      127.A
Optimal regular problem      86.F
Optimal solution      255.A 264.B 292.A
Optimal solution basic      255.A
Optimal stopping      405.E
Optimality A-      102.E
Optimality D-      102.E
Optimality E-      102.E
Optimality principle of      127.A
Optimization model      307.C
Optimum allocation      373.E
Optimum predictor, linear      395.D
Optional $\sigma$ -algebra      407.B
Optional (stochastic process)      407.B
Optional sampling      262.C
Optional sampling theorem      262.A
Orbit (= system of transitivity)      362.B
Orbit (of a dynamical system)      126.B
Orbit (of a permutation group)      151.H
Orbit (of a topological transformation group)      110.A 431.A
Orbit closed      126.D
Orbit determination      309.A
Orbit exceptional      431.C
Orbit principal      431.C
Orbit pseudo-, $\alpha$ -      126.J
Orbit pseudo-, tracing property      126.J
Orbit singular      431.C
Orbit space (of a topological group)      431.A

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