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| Ito K. — Encyclopedic Dictionary of Mathematics. Vol. 2 |
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| Предметный указатель |
Magnetic induction 130.A
Magnetic permeability 130.B
Magnetic polarization 130.A
Magnetic quantum number, orbital 351.E
Magnetic Reynolds number 259
magnetic susceptibility 130.B
Magnetic wave 130.B
Magnetic wave transverse 130.B
Magnetofluid dynamics 259
Magnetohydrodynamics 259
Magnetostatics 130.B
Magnitude (of a vector) 442.B
Magnus, Wilhelm 161.B r Table
Mahalanobis generalized distance 280.E
Mahalanobis, Prasanta Chandra 280.E
Mahler, Kurt 182.r 430.B C
Mahlo, p. 33.r
Main classes 241.A
Main effect 102.H
Main theorem (in class field theory) 59.C
Main theorem Zariski’s 16.I
Mainardi equations, Codazzi- 111.H App. Table
Mainardi, Gaspare 111.H App. A Table
Maitra, Ashok P. 22.E 396.r
Majima, Hideyuki 428.H
Major arc 4.B
Major axis (of an ellipse) 78.C
Major function 100.F
Majorant (of a sequence of functions) 435.A
Majorant harmonic (of a subharmonic function) 193.S
Majorant method of 316.G
Majorant series 316.G 435.A
Majorizing function, right 316.E
Makarov, Vitalii Sergeevich 122.G
Malcolm, Donald G. 376.r
Malfatti problem (in geometric construction) 179.A
Malfatti. Gian Francesco 179.A
Malgrange theorem, Ehrenpreis- 112.B
Malgrange, Bernard 58.C E C R
Malliavin, Paul 115.D r r
Malmquist, Johannes 254.D 288.B C r
Malus theorem 180.A
Malus, Etienne Louis 180.A
Mal’tsev theorem, Wedderburn- (on algebras) 29.F
Mal’tsev — Iwasawa theorem, Cartan- (on maximal compact subgroups) 249.S
Mal’tsev, Anatolii Ivanovich 29.F 249.S 276.D
Mandelbaum, Richard 114.r
Mandelbrojt, Szolem 58.F 134.C r r
Mandelbrot, Benoit B. 246.K 433.r
Mandelstam representation 132.C
Mandelstam, Stanley 132.C
Mane, Ricardo 126.J
Mangasarian, Olvi L. 292.D r
Mangoldt function 123.B
Mangoldt, Hans Carl Friedrich von 123.B 450.B
Manifold  - 105.D
Manifold -, with boundary 105.E
Manifold -, without boundary 105.E
Manifold  - 178.G
Manifold  - 114.I
Manifold almost contact 110.E
Manifold almost parallelizable 114.I
Manifold at a point 178.G
Manifold Banach 105.Z 286.K
Manifold Blaschke manifold 178.G
Manifold center, theorem 286.V
Manifold characteristic (of a partial differential equation) 320.B
Manifold characteristic classes of 56.F
Manifold closed 105.B
Manifold coherently oriented pseudo- 65.B
Manifold combinatorial 65.C
Manifold compact C- 105.D
Manifold complex analytic 72.A
Manifold conic Lagrange 345.B
Manifold conic Lagrangian 274.C
Manifold contact 110.E
Manifold covering 91.A
Manifold covering differentiable 91.A
Manifold differentiable, of class 105.D
Manifold differentiable, with boundary of class 105.E
Manifold fibered 428.F
Manifold Finsler 286.L
Manifold flag 199.B
Manifold Frechet 286.K
Manifold G- 431.C
Manifold group (of a Lie transformation) 110.A
Manifold h-cobordant oriented 114.I
Manifold Hilbert 105.Z 286.K
Manifold Hodge 232.D
Manifold homology 65.B
Manifold Hopf 232.E
Manifold hyperbolic 21.O 235.E
Manifold integral 428.A B D
Manifold irreducible 3- 65.E
Manifold k-dimensional integral 191.I
Manifold Kaehler 232
Manifold nontrivial 3- 65.E
Manifold ordinary integral (of a differential ideal) 428.E
Manifold orientable (-manifold) 105.F
Manifold orientation 201.N
Manifold oriented 105.F 201.N
Manifold oriented G- 431.E
Manifold paracompact - 105.D
Manifold parallelizable 114.I
Manifold PL- 65.C
Manifold Poincare 105.A
Manifold prime 3- 65.E
Manifold proper flag 199.B
Manifold pseudo- 65.B
Manifold pseudo-Hermitian 344.F
Manifold Q- 382.D
Manifold real analytic 105.D
Manifold regular integral (of a differential ideal) 428.E
Manifold s-parallelizable 114.I
Manifold singular integral (of a differential ideal) 428.E
Manifold smooth 105.D 114.B
Manifold space-time 359.D
Manifold stable 126.G J
Manifold stably almost complex 114.H
Manifold stably parallelizable 114.I
Manifold Stein 21.L
Manifold symplectic 219.C
Manifold topological 105.B
Manifold triangulated 65.B
Manifold unstable 126.G.J
Manifold visibility 178.F
Manifold weakly 1-complete 21.L
Manifold weakly almost complex 114.H
Manifold with a handle attached by f 114.F
Manifold with boundary 105.B
Manifold with Euclidean connection 109
Manifold without boundary 105.B
Manifold(s) almost complex 72.B
Manin connection, Gauss- (of a variety) 16.V
Manin, V. G. 80.r
Manin, Yuril Ivanovich 16.J V M
Mann — Whitney L’-test 371.C
Mann, Henry Berthold 4.A 371.A C421.r
Mann, Larry N. 364.F
Manna, Zohar 75.r
Mannheim curve 111.F
Mannheim, Amedee 111.F
Manning, Anthony Kevin 51.r 126.J K
MANOVA (multtvariate analysis of variance) 280.B
Mansfield, Richard B. 22.F
Mantissa (of the common logarithm) 131.C
Many body problem 402.F 420.A
Many-valued (analytic function) 198.J
Many-valued function 165.B
Many-valued logic 411.L
| MAP 381.C
Map bundle 147.B
Map covering 91.A
Map cubic 157.B
Map equivariant 431.A
Map first-return 126.C
Map G- 431.A
Map Gauss 111.G
Map Kodaira — Spencer 72.G
Map linear fiber 114.D
Map normal 114.J
Map PL 65.A
Map Poincare 126.C
Map time-one 126.C
Map trivalent 157.B
Mapping 381.C
Mapping - 105.J
Mapping  - 237.G
Mapping A-balanced 277.J
Mapping affine 7.E
Mapping alternating multilinear 256.H
Mapping analytic 21.J
Mapping antiholomorphic 195.B
Mapping antisymmetric multilinear 256.H
Mapping biadditive 277.J
Mapping biholomorphic 21.J
Mapping bijective 381.C
Mapping bilinear 256.H 277.J
Mapping birational 16.I
Mapping biregular (between prealgebraic varieties) 16.C
Mapping Borel isomorphic 270.C
Mapping bundle 147.B
Mapping CE 382.D
Mapping cellular (between cell complexes) 70.D
Mapping chain 200.C
Mapping chain (between chain complexes) 201.B
Mapping characteristic (in the classification theorem of fiber bundles) 147.G
Mapping class 202.B
Mapping classifying 147.G
Mapping closed 425.G
Mapping cochain 200.F 201.H
Mapping complete 241.C
Mapping cone 202.E
Mapping cone reduced 202.F
Mapping conformal 198.A
Mapping conjugation (of a Hopf algebra) 203.E
Mapping constant 381.C
Mapping continuous 425.G
Mapping covering 91.A
Mapping cylinder 202.E
Mapping degenerate 208.B
Mapping degree 99.A
Mapping degree of 99.A
Mapping diagonal (of a graded coalgebra) 203.B F
Mapping differentiable, of class 105.J
Mapping dual (of a linear mapping) 256.G
Mapping duality 251.J
Mapping equivariant 431.A
Mapping essential 202.B
Mapping exponential 178.A 249.Q 364.C
Mapping extremal horizontal slit 367.G
Mapping extremal quasiconformal 352.C
Mapping extremal vertical slit 367.G
Mapping first-return 126.C
Mapping Fredholm 286.E
Mapping G- 362.B 431.A
Mapping Gauss (in geometric optics) 180.B
Mapping generalized conformal 246.I
Mapping harmonic 195.B
Mapping hereditarily quotient 425.G
Mapping holomorphic 21.J 72.A
Mapping homological 200.C
Mapping homotopy-associative 203.D
Mapping Hopf 147.E
Mapping identity 381.C
Mapping inclusion 381.C
Mapping inverse 381.C
Mapping inverse, theorem 208.B
Mapping isometric 111.H 273.B
Mapping Kodaira — Spencer 72.G
Mapping linear (between linear spaces) 256.B
Mapping linear (between polyhedrons) 70.C
Mapping linear fiber 114.D
Mapping local degree of 99.B
Mapping meromorphic 23.D
Mapping monotone 311.E
Mapping multilinear 256.H
Mapping nondegenerate holomorphic (between analytic spaces) 23.C
Mapping nonexpansive 286.B
Mapping nonsingular, of class  208.B
Mapping normal 114.J
Mapping normal coordinate 364.C
Mapping of bounded variation 246.H
Mapping of class 208.B
Mapping of group algebra 192.Q
Mapping one-to-one 381.C
Mapping onto 381.C
Mapping open 425.G
Mapping order-preserving 311.E
Mapping orientation-preserving 99.A
Mapping orientation-reversing 99.A
Mapping partial (of a mapping) 381 C
Mapping perfect 425.W
Mapping perspective (in projective geometry) 343.B
Mapping piecewise affine 192.Q
Mapping piecewise linear (between polyhedra) 70.C
Mapping PL 65.A
Mapping Poincare 126.C G
Mapping product 425.K
Mapping projective (in projective geometry) 343.B
Mapping proper 425.W
Mapping purely inseparable rational 16.I
Mapping quasiconformal 352.B
Mapping quasiperfect 425.CC
Mapping quotient 425.G
Mapping rational 16.I
Mapping regular (between prealgebraic varieties) 16.C
Mapping regular, of class 208.B
Mapping s.s.(semisimplicial) (between s.s.complexes) 70.E
Mapping s.s., realization of 70.E
Mapping semicontinuous (in a topological linear space) 153.D
Mapping semilinear 256.P 277.L
Mapping separable (rational) 16.I
Mapping simplicial 70.C
Mapping simplicial (between polyhedra) 70.C
Mapping simplicial (relative to triangulations) 70.C
Mapping skew-symmetric multilinear 256.H
Mapping space 202.C
Mapping space of continuous 435.D
Mapping spin 237.G
Mapping surjective 381.C
Mapping symmetric multilinear 256.H
Mapping Teichmuiler 352.C
Mapping theorem Brouwer 99.A
Mapping theorem open 37.I 424.X
Mapping theorem Riemann 77.B
Mapping theorem spectral 251.G
Mapping time-one 126.C
Mapping topological 425.G
Mapping topology induced by a 425.I
Mapping transposed (of a diffusion kernel) 338.N
Mapping transposed (of a linear mapping) 256.G
Mapping truck 202.G
Mapping uniformly continuous 273.I 436.E
Mapping unit 203.F
Maranda, Jean-Marie A. 362.K
Marchand, Jean-Paul 375.r
Marchenko equation, Gel’fand — Levitan- (for a nonlinear lattice) 287.C
Marchenko equation, Gel’fand — Levitan-(for KdVequations) 387.D
Marchenko, Vladimir Aleksandrovich 287.C 387.D
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