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Morimoto M. — Introduction to Sato's hyperfunctions
Morimoto M. — Introduction to Sato's hyperfunctions



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Название: Introduction to Sato's hyperfunctions

Автор: Morimoto M.

Аннотация:

This is the English version of the original Japanese edition written in 1976. Since then the theory of hyperfunctions has evolved into a flourishing field of Algebraic Analysis and many papers and monographs have been written on this subject. By request of the American Mathematical Society, I translated my book which, I hope, still serves as an introduction to the theory of hyperfunctions. The English edition is a mathematically faithful translation of the original Japanese edition, but all the footnotes have been incorporated in the main text and many errors have been corrected. The bibliographical notes are assembled as Appendix С and the bibliography is rearranged to reflect the more recent related publications.


Язык: en

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1993

Количество страниц: 273

Добавлена в каталог: 06.12.2009

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Principal symbol      232
Projection of cone      167
Projection of sheaf      72
Projective limit      245 246
Properly convex set      184
Pseudoconvex set      114
Purely m-codimensional      101
Purely m-codimensional, with respect to $\mathscr F$ on ${S}_{0}$      106
Pyramid      183
Quotient sheaf      73
Real-analytic, function      12
Real-analytic, hyperfunction      47
Real-compact set      31
Real-expression      6
Real-neighborhood      11
Real-valued hyperfunction      49
Reflexive      244
Regular inductive limit      251
Regular point      113
Reinhardt set      6
Relative covering      90
Represent      9
Representative      12
Resolution of sheaf      83
Restriction mapping      47
Restriction mapping, for hyperfunctions      47
Restriction of section      74
Restriction of sheaf      72
Riemann Theorem      29
Riesz theorem      2
Runge, open set      13
Runge, property      13
Runge, theorem      30 31
S.e. Silva-Koethe-Grothendieck theorem      25
S.S.g      58 220
Sato's fundamental theorem      232
Schwartz lemma      151
Section of sheaf      73
Semi-montel space      244
Seminorm      241
Semireflexive      243
Serre lemma      151
Serre theorem      152
Set of convergence      7
Sheaf      71
Sheaf, associated with presheaf      79
Sheaf, homomorphism      72
Sheaf, of $\mathscr{G}$-modules      72
Sheaf, of germs of hyperfunctions      158
Sheaf, of germs of micro-analytic hyperfunctions      223
Sheaf, of germs of microfunctions      198 215
Sheaf, of germs of presheaf      79
Sheaf, of rings      72
Sign function      55
Singular point      113
Singular point, of differential operator      68
Singular spectrum      220
Singular spectrum, of hyperfunction      58
Singular support      48 220
Soft resolution      96
Soft sheaf      95
sp      183 215
Sp g      200
Spacelike      236
Special polyhedron      24 132
Spectral mapping      183 200 215
Spectre      183
Spectre of hyperfunction      200
Stalk of sheaf      72
Standard denning function      167
Standard denning function, of analytic functional      28
Stein-open covering      117
Stein-open set      115
Stein-relative open covering      117
Strict inductive limit      252
Strong topology      243
Strongly plurisubharmonic function      114
Subpresheaf      78
Subsheaf      72
Supp g      48
Supp s      74
Support of hyperfunction      48
Support of section      74
Supporting function of compact set      16
Surface of special polyhedron      132
T(A)      167
Tangent, sphere bundle      168 214
Tangent, vector bundle      214
Timelike      236
Topology $\pi$      14
Topology of uniform convergence on compact sets      1
Tubular set      167
Vanish at infinity      137
Weak topology      243
Weak* topology      243
Weyl lemma      234
xth cohomology group      90
xth cohomology group of the relative covering      90
xth derivative      50
xth relative cohomology group      87
Zero hyperfunction      45
Zero section      73
Zorn's lemma      81
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