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| Ito K. — Encyclopedic Dictionary of Mathematics |
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| Предметный указатель |
Regular conditional probability 342.E
Regular cone 384.A
Regular cone self-dual 384.E
Regular covering (space) 91.A
Regular element (of a ring) 368.B
Regular element p-(of a finite group) 362.I
Regular embedding 105.K
Regular extension (of a field) 149.K
Regular factorization 251.N
Regular first integral 126.H
Regular form 16.O
Regular function(s) 198.A
Regular function(s) at a subvariety 16.B
Regular function(s) on an open set (of a variety) 16.B
Regular function(s), sheaf of germs of 16.B
Regular grammar 31.D
Regular graph 186.C
Regular homogeneously 275.C
Regular integral element 191.I 428.E
Regular integral manifold (of a differential ideal) 428.E
Regular knot projection 235.A
Regular local equation (at an integral point) 428.E
Regular local ring 284.D
Regular mapping (between prealgebraic varieties) 16.C
Regular mapping of class  208.B
Regular matrix 269.B
Regular measure 270.F
Regular measure  - 270.F
Regular measure K- 270.F
Regular n-gon 357.A
Regular neighborhood 65.C
Regular neighborhood system 65.C
Regular of the hth species 343.E
Regular outer measure 270.E
Regular perturbation 331.D
Regular point (for a Hunt process) 261.D
Regular point (in catastrophe theory) 51.F
Regular point (of a differentiable mapping) 105.J
Regular point (of a diffusion process) 115.B
Regular point (of a polyhedron or cell complex) 65.B
Regular point (of a surface in $E^3%) 111.J
Regular point semi- (of a surface in  ) 111.J
Regular polygon 357.A
Regular polyhedra 357.B
Regular polyhedral angle 357.B
Regular polyhedral group 151.G
Regular positive Radon measure 270.H
Regular process, positively 44.C
Regular projective transformation 343.D
Regular representation (of a group) 362.B
Regular representation (of a locally compact group) 69.B
Regular representation (of a topological transformation group) 437.A
Regular representation left (of a group) 362.C
Regular representation left (of an algebra) 362.C
Regular representation right (of a group) 362.E
Regular representation right (of an algebra) 362.E
Regular ring 284.D
Regular ring (continuous geometry) 85.B
Regular sequence (of Lebesgue measurable sets) 380.D
Regular singular point 254.B
Regular singularity (of a coherent  -module) 274.H
Regular solution (of a differential ideal) 428.E
Regular space 425.Q
Regular space completely 425.Q
Regular submanifold (of a  -manifold) 105.L
Regular system of algebraic equations 10.A
Regular system of parameters (of a local ring) 284.D
Regular transformation (of a linear space) 256.B
Regular transformation (of a sequence) 379.L
Regular transformation totally (of a sequence) 379.L
Regular tube 193.K
Regular value 105.J
Regularity abscissa of (of a Dirichlet series) 121.B
Regularity up to a boundary 112.F
Regularity, axiom of (in axiomatic set theory) 33.B
Regularity, parameter of (of a Lebesgue measurable set) 380.D
Regularization (of a distribution) 125.M
Regularizing (kernel) 125.L
Regularly convex set 89.G
Regularly homotopic (immersion) 114.D
Regularly hyperbolic (partial differential equation) 325.A 325.F
Regulator (of an algebraic number field) 14.D
Regulator (of an algebraic number field) p-adic 450.J
Regulator problem, optimal 80.F
Reich, Edgar(1927-) 352.C
Reid, Constance 196.r
Reid, Miles A.(1948-) 16.r
Reid,JohnKer(1938-) 302.r
Reidemeister, Kurt Werner Friedrich(1893-1971) 91.r 155.r 235.A 235.r
Reif, Frederick(1927-) 402.r
Reifenberg, E.R. 275.A 275.G 334.F
Reilly, Robert C. 365.H
Reiner, Irving(1924-) 29.r 92.r 151.r 277.r 362.r
Reinhardt domain 21.B
Reinhardt domain complete 21.B
Reinhardt, Hans 59.F
Reinhardt, Karl 21.B 21.Q
Reinsch, C(1934-) 298.r 300.r
Reiteration theorem 224.D
Rejection 400.A
Related differential equation 254.F
Relation(s) 358
Relation(s) (among elements of a group) 190.C
Relation(s) (among the generators of a group) 161.A
Relation(s) Adem (for Steenrod pth power operations) 64.B
Relation(s) Adem (for Steenrod square operations) 64.B
Relation(s) analytic, invariance theorem of 198.K
Relation(s) antisymmetric 358.A
Relation(s) binary 358.A 411.G
Relation(s) canonical anticommutation 377.A
Relation(s) canonical commutation 351.C 377.A 377.C
Relation(s) coarser 135.C
Relation(s) defining (among the generators of a group) 161.A
Relation(s) dispersion 132.C
Relation(s) equivalence 135.A 358.A
Relation(s) Euler 419.B
Relation(s) finer 135.C
Relation(s) Fuchsian 253.A
Relation(s) functional (among components of a mapping) 208.C
Relation(s) functional, of class  208.C
Relation(s) fundamental (among the generators of a group) 161.A 419.A
Relation(s) Gibbs — Duhem 419.B
Relation(s) Heisenberg uncertainty 351.C
Relation(s) Hurwitz (on homomorphisms of Abelian varieties) 3.K
Relation(s) identity 102.I
Relation(s) incidence 282.A
Relation(s) inverse 358.A
Relation(s) Legendre 134.F App. Table
Relation(s) Maxwell 419.B
Relation(s) n-ary 411.G
Relation(s) normal commutation 150.D
Relation(s) order 311.A
Relation(s) orthogonality (for square integrable unitary representations) 437.M
Relation(s) orthogonality (on irreducible characters) 362.G
Relation(s) period 11.C
Relation(s) Pluecker (on Pluecker coordinates) 90.B
Relation(s) prey-predator 263.B
Relation(s) proper equivalence (in an analytic space) 23.E
Relation(s) Rankine — Hugoniot 204.G 205.B
Relation(s) reciprocity, Onsager’s 402.K
Relation(s) reflexive 358.A
Relation(s) Riemann period 3.L 11.C
Relation(s) Riemann — Hurwitz 367.B
Relation(s) stronger 135.C
Relation(s) symmetric 358.A
Relation(s) transitive 358.A
Relation(s) weaker 135.C
Relationship algebra 102.J
Relative (of a prime ideal over a field) 14.I
Relative Alexander cohomology group 201.M
| Relative algebraic number field 14.I
Relative boundary 367.B
Relative Bruhat decomposition 13.Q
Relative Cech cohomology group 201.M
Relative Cech homology group 201.M
Relative chain complex 200.C
Relative cochain complex 200.F
Relative cohomology group 215.W
Relative complement (at two sets) 381.B
Relative components (of a Lie transformation group) 110.A
Relative consistency 156.D
Relative degree (of a finite extension) 257.D
Relative degree (of a prime ideal over a field) 14.I
Relative derived functor 200.K
Relative different 14.J
Relative discriminant 14.J
Relative entropy 212.B
Relative extremum, conditional 106.L
Relative frequency (of samples) 396.C
Relative homological algebra 200.K
Relative homotopy group 202.K
Relative integral invariant 219.A
Relative integral invariant Cartan’s 219.B
Relative invariant 12.A 226.A
Relative invariant measure 225.H
Relative maximum (of a function) 106.L
Relative Mayer — Vietoris exact sequence 201.L
Relative minimum (of a function) 106.L
Relative neighborhood 425.J
Relative norm (of a fractional ideal) 14.I
Relative nullity, index of 365.D
Relative open set 425.J
Relative ramification index (of a prime ideal over a field) 14.I
Relative singular homology group 201.L
Relative stability 303.G
Relative stability, interval of 303.G
Relative stability, region of 303.G
Relative topology 425.J
Relative uniform star convergence 310.F
Relative uniformity 436.E
Relatively ample sheaf 16.E
Relatively bounded (with respect to a linear operator) 331.B
Relatively closed set 425.J
Relatively compact (maximum likelihood method) 399.M
Relatively compact (set) 425.S
Relatively compact (subset) 273.F
Relatively compact (with respect to a linear operator) 331.B
Relatively dense 126.E
Relatively invariant measure 225.H
Relatively minimal 15.G 16.I
Relatively minimal model 15.G
Relatively open set 425.J
Relatively prime (fractional ideals) 14.E
Relatively prime (numbers) 297.A
Relatively stable 303.G
Relativistically covariant 150.D
Relativity, general principle of 359
Relativity, general theory of 359.A
Relativity, special principle of 359
Relativity, Special Theory of 359.A
Relativization (of a definition of primitive recursive functions) 356.B
Relativization (of a topology) 425.J
Relativization (of a uniformity) 436.E
Relativized 356.F
Relaxation 215.A
Relaxation oscillation 318.C
Relaxation with projection 440.E
Relaxed continuity requirements, variational principles with 271.G
Rellich lemma 68.C
Rellich theorem 323.G
Rellich uniqueness theorem 188.D
Rellich — Dixmier theorem 351.C
Rellich — Kato theorem 331.B
Rellich, Franz(1906-1955) 68.C 188.D 323.G 331.A 331.B 351.C
Remainder 297.A 337.C
Remainder (in Taylor’s formula) 106.E
Remainder Cauchy App. A Table
Remainder Lagrange App. A Table
Remainder Roche — Schloemilch App. A Table
Remainder theorem 337.E
Remainder theorem Chinese 297.G
Remainder theorem Remak — Schmidt theorem, Krull- (in group theory) 190.L
Remak, Robert(1888-?) 190.L 277.I
Remes, E. 142.B
Remmert theorem 23.C
Remmert — Stein continuation theorem 23.B
Remmert, Reinhold(1930-) 20 21.M 21.Q 21.r 23.B—E 23.r 199.r
Remoundos, Georgios(1878-1928) 17.A 17.C 17.r
Removable (set for a family of functions) 169.C
Removable singularity (of a complex function) 198.D
Removable singularity (of a harmonic function) 193.L
Renaissance mathematics 360
Renewal equation 260.C
Renewal Theorem 260.C
Rengel, Ewald 77.E
Renormalizable 111.B 132.C 150.C
Renormalizable super 150.C
Renormalization constant 150.C
Renormalization equation 111.B
Renormalization group 111.A
Renormalization method 111. A
Renyi theorem 123.E
Renyi, Alfred(1921-1970) 4.C 123.E
Reoriented graph 186.B
Repeated integral (for the Lebesgue integral) 221.E
Repeated integral (for the Riemann integral) 216.G
Repeated series by columns 379.E
Repeated series by rows 379.E
Replacement, axiom of 33.B 381.G
Replacement, model 307.C
Replica 13.C
Replication 102.A
Replication, number of 102. B
Represent (a functor) 52.L
Represent (an ordinal number) 81.B
Representable (functor) 52.L
Representable linearly (matroid) 66.H
Representation module (of a linear representation) 362.C
Representation module faithful 362.C
Representation problem (on surfaces) 246.I
Representation ring 237.H
Representation space (of a Banach algebra) 36.D
Representation space (of a Lie algebra) 248.B
Representation space (of a Lie group) 249.O
Representation space (of a unitary representation) 437.A
Representation(s) 362.A
Representation(s) (of a Banach algebra) 36.D
Representation(s) (of a Jordan algebra) 231.C
Representation(s) (of a knot group) 235.E
Representation(s) (of a lattice) 243.E
Representation(s) (of a Lie algebra) 248.B
Representation(s) (of a mathematical system) 362.A
Representation(s) (of a vector lattice) 310.D
Representation(s) (of an algebraic system) 409.C
Representation(s) absolutely irreducible 362.F
Representation(s) adjoint (of a Lie algebra) 248.B
Representation(s) adjoint (of a Lie group) 249.P
Representation(s) adjoint (of a representation) 362.E
Representation(s) analytic (of GL(V)) 60.B
Representation(s) canonical (of Gaussian processes) 176.E
Representation(s) completely reducible 362.C
Representation(s) complex (of a Lie group) 249.O
Representation(s) complex conjugate 362.F
Representation(s) conjugate 362.F
Representation(s) contragredient 362.E
Representation(s) coregular (of an algebra) 362.E
Representation(s) cyclic (of a C*-algebra) 36.G
Representation(s) cyclic (of a topological group) 437.A
Representation(s) differential (of a unitary representation of a Lie group) 437.S
Representation(s) direct sum of 362.C
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