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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
Goldstein method, Ince —      268.C
Goldstein, Sheldon(1947-)      136.G
Goldstein, Sydney(1903-)      205.r 268.C
Goldstine, Herman Heine(1913-)      75.r 138.r
Goldstone boson, Nambu —      132.C
Goldstone theorem      132.C
Goldstone, Jeffrey(1933-)      132.C
Golod, Evgenii Solomonovich(1934-)      59.F 161.C
Golub, Gene Howard(1932-)      302.r
Goluzin, Gennadil Mikhailovich(1906-52)      48.r 77.r 438.B 438.C 438.r
Gol’dberg, Anatolil Asirovich(1930-)      17.C 272.K 272.r
Gol’dsheid(Goldseid), I.J.      340.r
Gomory cut      215.B
Gomory, Ralph E.(1929-)      215.B 215.C 215.r
Gonzalez—Acuna, Francisco      235.E
Good reduction (of an Abelian variety)      3.N
Good reduction potential (of an Abelian variety)      3.N
Good resolution      418.C
Good, Irving John(1916 )      403.G 403.r
Goodier, James Norman(1905-)      271.r
Goodman, Timothy N.T.(1947-)      126.K 136.H
Goodner — Kelley theorem, Nachbin —      37.M
Goodner, Dwight Benjamin(1913—)      37.M
Goodness of fit      397.Q
Goodness of fit test      401.E
Goodwyn, L.Wayne      126.K 136.H
Goppa code      63.E
Goppa, V.D.      63.E
Gordan coefficients, Clebsch —      258.B 353.B
Gordan equation, Klein —      351.G 377.C
Gordan, Paul Albert(1837-1912)      11.B 226.G 255.E 353.B
Gordon equation, Sine —      387.A
Gordon, Marilyn K.      303.r
Gordon, Walter(1893-1940)      351.G 377.C 387.A
Gorenstein ring      200.K
Gorenstein, Daniel(1923—)      151.J 151.r 200.K
Gorny, A.      58.D
Gorry, G.Anthony      215.r
Gor’kov, Lev Petrovich(1929-)      402.r
Gottschalk, W.D.      126.r
Goulaouic, Charles(?-1983)      323.N
Goursat kernel, Pincherle —      217.F
Goursat theorem      198.B
Goursat, Edouard Jean-Baptiste(1858-1936)      11.r 20.r 46.r 92.F 94.F 193.O 198.B 217.F 217.r 278.r 320.r 321.r 322.r 324.r 428.r
Govorov, Nikolai Vasil’evich(1928-)      272.K
Grad (gradient)      442.D
Grad, Harold(1923-)      41.B
Graded A-module      200.B
Graded algebra      203.B
Graded coalgebra      203.B
Graded Hopf algebra      203.C
Graded ideal      369.B
Graded module connected      203.B
Graded module dual      203.B
Graded object      200.B
Graded ring      369.B
Graded ring associated      284.D
Gradient      442.D App. Table
Gradient method      292.E
Gradient method Arrow — Hurwicz — Uzawa      292.E
Gradient method conjugate (CG)      302.D
Gradient projection method, Rosen      292.E
Graeffe method      301.N
Graeffe, Carl Heinrich(1799-1873)      301.N
Graeub, Werner      256.r
Graev, Mark Iosifovich(1922-)      125.r 162.r 183.r 218.r 437.r
Graff, Karl F.      446.r
Gragg, William Bryant(1936)      303.F
Graham, Ronald Lewis(1935-)      376.r
Gram theorem      226.E
Gram — Schmidt orthogonalization      317.A
Gram, Jorgan Pedersen(1850-1916)      103.G 208.E 226.E 302.E 317.A
Gramian (determinant)      103.G 208.E
Grammar Chomsky      31.D
Grammar context-free      31.D
Grammar context-sensitive      31.D
Grammar regular      31.D
Grammel, Richard(1889-)      19.r
grand canonical ensemble      402.D
Grand partition function      402.D
Granoff Barry(1938-)      325.L
Grant, J.A.      301.L
Graph      186.B
Graph (= linear graph)      282.A
Graph (of a knot)      App. A Table
Graph (of a mapping)      381.C
Graph (of a meromorphic mapping)      23.D
Graph (of a relation)      358.A
Graph (of an operator)      251.B
Graph bipartite      186.C
Graph complete      186.C
Graph complete bipartite      186.C
Graph direct      186.B
Graph Euler      186.F
Graph Feynman      146.A 146.B 386.C
Graph labeled      186.B
Graph linear      282.A
Graph norm      251.D
Graph oriented      186.B
Graph partial      186.C
Graph planar      186.H
Graph regular      186.C
Graph reoriented      186.B
Graph section      186.C
Graph sub-      186.D
Graph theorem, closed      37.I 251.D 424.X
Graph theory      186
Graph undirected      186.B
Graph unicursal, theorem (Euler’s)      186.F
Graph unlabeled      186.B
Graph unoriented      186.B
Graphic      66.H
Graphical calculation      19.B
Graphical differentiation      19.B
Graphical integration      19.B
Graphical mechanics      19.D
Graphical method of statistical inference      19.B
Grashof, Franz(1826-1893)      116.B
Grashoff number      116.B
Grassmann algebra (of a linear space)      256.O
Grassmann coordinates (in a Grassmann manifold)      90.B
Grassmann manifold      119.B 427.D
Grassmann manifold complex      199.B
Grassmann manifold formed by oriented subspaces      199.B
Grassmann manifold infinite      147.I
Grassmann manifold real      199.B
Grassmann, Hermann Gunther(1809-1877)      90.B 105.A 147.I 199.B 256.O 267
Grau, Albert A.(1918-)      301.E
Grauert theorem (on proper holomorphic mappings)      23.E 72.E
Grauert, Hans(1930-)      20 21.I 21.L 21.Q 21.r 23.E—G 23.r 32.F 72.E 72.G 72.H 72.J 72.r 118.E 147.r 178.F 194.F 232.r 418.B
Graunt, John(1620-74)      40.A 401.E
Gravitation, law of universal      271.B
Gravitational units, system of      414.B
Gravity wave      205.F
Gravity wave long      205.F
Gravity, center of      271.E
Gray, Andrew      39.r
Gray, John Walker(1931-)      110.E
Gray, Robert M.(1943-)      213.E 213.F
Graybill, Franklin Arno(1921-)      403.r
Grazing ray      325.L
Great circle (of a sphere)      140
Greater than (another compactification)      207.B
Greatest common divisor      67.H 297.A
Greatest element (in an ordered set)      311.B
Greatest lower bound (of an ordered set)      310.C 311.B
Greedy algorithm      66.G
Greek mathematics      187
Greek quadratrix      187
Greek quadrivium      187
Greek three big problems      187
Green (for ordinary differential equations)      252.K
Green formula (for differential operators)      App. A Table
Green formula (for harmonic functions)      193.D
Green formula (for Laplace operator)      App. A Tables 4.II
Green formula (for ordinary differential equations)      252.K
Green formula (for partial differential equations of parabolic type)      327.D
Green formula (on the plane)      94.F
Green function method      402.J
Green functions      188 189.B
Green functions ($\alpha$-order)      45.D
Green functions (of a boundary value problem)      315.B
Green line      193.J
Green measure      193.J
Green operator      189.A 189.B 194.C
Green space      193.N
Green tensor      188.E
Green theorem      105.W
Green — Stokes formula      94.F
Green, Albert E.      271.r
Green, George(1793-1841)      45.D 94.F 105.W 120.A 188.A 189.A 189.B 193.D 193.J 193.N 252.K 315.B 327.D App.A Tables 4.II 15.VI
Green, H.E.      291.F
Green, Herbert Sydney(1920-)      402.J 402.r
Green, James Alexander(1926-)      App.B Table
Green, Leon W.(1925-)      136.G 178.G
Green, Mark L.(1947-)      21.N
Green, Melville S.      361.r 402.r
Greenberg, Bernand G.(1919-85)      374.r
Greenberg, Leon(1931-)      234.D 234.r
Greenberg, Marvin Jay(1935-)      93.r 118.r 201.r
Greene, John M.(1928-)      387.B
Greene, Robert Everist(1943-)      178.r 365.B
Greenwood, J.Arthur      STR
Gregory, James(1638-75)      332
Gregory, R.T.      301.r
Grenander, Ulf(1923-)      395.r 421.r
Griess, Robert Louis, Jr.(1945-)      151.I
Griffith first inequality      212.A
Griffith second inequality      212.A
GrifTiths, Phillip A.(1938-)      9.E 9.r 16.J 16.r 21.N 72.G 124.r 218.E 272.L
GrifTiths, Robert Budington(1937-)      212.A
Grigelionis, Bronyus Igno(1935-)      262.r
Grillenberger, Christian(1941-)      136.r
Grisvard, Pierre(1940-)      224.E
Grobman, David Matveevich(1922-)      126.G
Groetschel, Martin      215.C
Groetzsch, Herbert(1902-)      352.A 352.C 438.B
Gromoll, Detlef(1938-)      109.r 178.r 279.G
Gromov, Mikhael L.      154.F 178.r 364.H
Gross area (of a Borel set)      246.G
Gross theorem      272.I
Gross, Oliver Alfred(1919-)      86.r
Gross, W.(?-1918)      62.E 246.G 272.I 429.D
Grossencharakter      6.D
Grossencharakter, Hecke L-function with      450.F
Grothendieck category      200.I
Grothendieck construction      237.B
Grothendieck criterion of completeness      424.L
Grothendieck group (of a compact Hausdorff space)      237.B
Grothendieck group (of a ring)      237.J
Grothendieck theorem of Riemann — Roch type      366.D
Grothendieck topology      16.AA
Grothendieck, Alexander(1928-)      3.N 3.r 12.B 12.r 13.B 13.r 16.E 16.U 16.Y 16.AA 16.r 29.K 52.r 68.A 68.K 68.M 68.N 68.r 125.r 168.B 168.r 200.I 200.r 203.H 210.r 237.A 237.B 237.J 325.J 366.A 366.D 366.r 383.E 383.r 424.L 424.S 424.X 424.r 426 443.A 443.D 450
Ground field (of a linear space)      256.A
Ground form      226.D
Ground form, covariant with      226.E
Ground ring (of a module)      277.D
Group algebra      29.C 36.L
Group algebra C*-      36.L
Group code      63.C
Group extension      200.M
Group manifold (of a Lie transformation group)      110.A
Group measure space construction      136.F
Group minimization problem      215.C
Group object (in a category)      52.M
Group pair (of topological Abelian groups)      422.I
Group pair orthogonal      422.I
Group ring (of a compact group)      69.A
Group scheme      16.H
Group system      235.B
Group theorem (on fractional ideals)      67.J
Group variety      13.B 16.H
Group variety algebraic      13.B
Group velocity      446
Group(s)      190.A
Group(s) $T_2$-topological      423.B
Group(s) $\mathscr{C}$      52.M
Group(s) $\Omega$      190.E
Group(s) $\pi$-      151.F
Group(s) $\pi$-solvable      151.F
Group(s) *-automorphism      36.K
Group(s) Abelian      2 190.
Group(s) Abelian linear      60.L
Group(s) absolute homology      201.L
Group(s) additive      2.E 190.
Group(s) adele (of a linear algebraic group)      6.C
Group(s) adele (of an algebraic group)      13.P
Group(s) adjoint (isogenous to an algebraic group)      13.N
Group(s) adjoint (of a Lie algebra)      248.H
Group(s) adjoint (of a Lie group)      249.P
Group(s) affine Weyl (of a symmetric Riemann space)      413.G
Group(s) algebra      192.H
Group(s) algebra class      29.E
Group(s) algebraic      13
Group(s) algebraic fundamental      16.U
Group(s) algebraic homotopy      16.U
Group(s) alternating, of degree n      151.G
Group(s) automorphism (of a Lie algebra)      248.A
Group(s) Betti (of a complex)      201.B
Group(s) black and white      92.D
Group(s) black and white point      92.D
Group(s) boundary      234.B
Group(s) braid      235.F
Group(s) Brauer (of a commutative ring)      29.K
Group(s) Brauer (of algebra classes)      29.E
Group(s) Bravais      92.B
Group(s) bundle (of a fiber bundle)      147.B
Group(s) cellular homology      201.F 201.G
Group(s) character (of a topological Abelian group)      422.B
Group(s) character (of an Abelian group)      2.G
Group(s) Chevalley      151.I
Group(s) classical      60.A
Group(s) Clifford      61.D
Group(s) closed      362.J
Group(s) coefficient (of a homology group)      201.Q
Group(s) cohomology (of a complex)      200.O
Group(s) cohomology (of a group)      200.M
Group(s) cohomology (of a Lie algebra)      200.O
Group(s) cohomology, with coefficient sheaf $\mathscr{F}      283.E
Group(s) cohomotopy      202.I
Group(s) color point      92.D
Group(s) color symmetry (colored symmetry)      92.D
Group(s) commutative      2.A 190.A
Group(s) commutator (of two elements)      190.H
Group(s) commutator (of two subsets of a group)      190.H
Group(s) compact      69.A
Group(s) completely reducible      190.L
Group(s) complex      60.L
Group(s) complex cobordism      114.H
Group(s) complex orthogonal      60.I
Group(s) complex special orthogonal      60.I
Group(s) complex symplectic      60.L
Group(s) covering      91.A 423.O
Group(s) covering transformation      91.A
Group(s) Coxeter      13.R
Group(s) crystallographic      92.A
Group(s) crystallographic space      92.A
Group(s) cyclic      190.C
Group(s) decomposition (of a prime ideal)      14.K
Group(s) defect (of a block of representations)      362.I
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