Björk J.-E. — Rings of differential operators :: Электронная библиотека попечительского совета мехмата МГУ

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Björk J.-E. — Rings of differential operators

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Название: Rings of differential operators

Автор: Björk J.-E.

Язык:

Рубрика: Математика/Алгебра/Дифференциальная алгебра/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1979

Количество страниц: 374

Добавлена в каталог: 23.03.2005

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Предметный указатель

Artin. Rees' Lemma      2 5.5;
Bernstein's inequality      1 4.1;
Cartan's Theorem B      5 2.9;
Cech cohomology of sheaves      6 A.2;
Coherent sheaves of modules      2 9.8;
Coherent sheaves of rings      2 9.4;
Connections      3 2.9;
Contact transformations      4 6;
De Rham complexes of -modules      1 6.1;
De Rham complexes of abelian groups      2 4.13;
De Rham complexes of algebraic varieties      3 2.8;
De Rham complexes, relative de Rham complex      6 2.11.2;
Dimensions, $\Sigma$ -dimension of -modules      3 A.2.1;
Dimensions, $\Sigma$ -dimensions of modules over filtered rings      2 6.4;
Dimensions, Bernstein dimension of -modules      1 3.5;
Dimensions, Dimensions of $\mathscr{E}_p$ -modules      4 7.12;
Dimensions, Dimensions of algebraic varieties      3 2;
Dimensions, Dimensions of graded R[y]-modules      3 A.2.9;
Dimensions, Dimensions of modules over local rings      2 5.7;
Dimensions, Weak homological dimensions      2 3.1;
Direct image sheaves      6 A.9;
Edge of the wedge theorem      7 5.14;
Exponential solutions      8 1.2;
Filtrations, $\mathscr{F}$ -filtration on modules      2 7.7;
Filtrations, $\mathscr{F}$ -filtration on sheaves of $\mathscr{D}$ -modules      5 6;
Filtrations, $\Sigma$ -filtration on $\mathscr{D}_n$       5 1;p.
Filtrations, $\Sigma$ -filtration on $\mathscr{E}_p$       4 1.3;
Filtrations, Bernstein filtration on -modules      1 2.3;
Filtrations, Good filtrations on -modules      1 2.5;
Filtrations, Good filtrations on $\mathscr{E}_p$ -modules      4 7.6;
Filtrations, Good noetherian filtrations      2 8.1;
Filtrations, Rings with discrete filtrations      2 3.6;
Fourier transform      7 1;
Frisch (Theorem of)      5 2.9;
Functional. Equations of distributions $\mathscr{P}(\lambda)$       7 1.1;
Functional. Equations of holonomic $\hat{\mathscr{D}}_n(K)$ -modules      3 3.4;
Functional. Equations of holonomic $\mathscr{D}_n$ -modules      5 9.3;
Functional. Equations of modules in $\mathscr{B}_n$       1 5.9;
Functional. Equations of polynomials      1 5.7;

Fundamental solution      7 1;
Hilbert polynomials of graded $\mathbb{R}[y]$ -modules      3 A.2.10;
Hilbert polynomials of graded K[x]-modules      1 3.2;
Hilbert polynomials of modules over local rings      2 5.7;
Holonomic modules      3 3;
Homological algebra, Bidualising complex      2 4.15;
Homological algebra, Ext-functor      2 1.5;
Homological algebra, Flat resolutions      2 2.7;
Homological algebra, Projective resolutions      2 1.4:
Homological algebra, Syzygies      2 1.3;
Homological algebra, Tor-functor      2. 1.7; p. 37
Hypercohomology of sheaves      6 A.4;
Hyperfunctions      7 5.22;
Krull's intersection theorem      2 5.2;
Leray covering      6 A.3;
Microfunctions      7 5.24;
Multi-valued analytic functions      6 4.1;
Multiplicities of -modules      1 3.2;
Multiplicities of $\mathscr{D}_n$ -modules      4 7.12;
Multiplicities of $\mathscr{E}_p$ -modules      4 7.12;
Multiplicities of irreducible algebraic varieties      3 A.1.9;
Multiplicities of modules over local rings      2 5.7;
Noetherian operators      8 3.2;
Normalisation Theorem of algebraic varieties      3 A.I;
Normalisation Theorem of prime ideals in $\hat{\mathscr{O}_n}(K)$       3 3.22;
Ore domains      1 8.1;
Resolution of singularities      6 A.10;
Rings and modules, Flat modules, Primary modules      2. 5.2; p. 62
Rings and modules, Flat modules, Projectire modules      2 1:
Rings and modules, Regular filtered rings      2 7;
Rings and modules, Regular global noetherian rings      2 5.22;
Rings and modules, Regular local rings      2. 5.10; p. 65
Symplectic geometry, Canonical transformation      4 5.5;
Symplectic geometry, Hamiltonian vector field      4 5.3;
Symplectic geometry, Involutive variety      4 5.4.4;
Symplectic geometry, Isotropic variety      4 5.4.2;
Symplectic geometry, Lagrangian manifold      4 5.4.8:
Symplectic geometry, Poisson product      4 5.3:
Symplectic geometry, Symplectic form on T*(X)      4 5.2:

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