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Mixed twistor D-modules[electronic r...
~
Mochizuki, Takuro.
Mixed twistor D-modules[electronic resource] /
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
杜威分類號:
516.36
書名/作者:
Mixed twistor D-modules/ by Takuro Mochizuki.
作者:
Mochizuki, Takuro.
出版者:
Cham : : Springer International Publishing :, 2015.
面頁冊數:
xx, 487 p. : : ill., digital ;; 24 cm.
Contained By:
Springer eBooks
標題:
D-modules.
標題:
Mathematics.
標題:
Several Complex Variables and Analytic Spaces.
標題:
Algebraic Geometry.
ISBN:
9783319100883
ISBN:
9783319100876
內容註:
Introduction -- Preliminary -- Canonical prolongations -- Gluing and specialization of r-triples -- Gluing of good-KMS r-triples -- Preliminary for relative monodromy filtrations -- Mixed twistor D-modules -- Infinitesimal mixed twistor modules -- Admissible mixed twistor structure and variants -- Good mixed twistor D-modules -- Some basic property -- Dual and real structure of mixed twistor D-modules -- Derived category of algebraic mixed twistor D-modules -- Good systems of ramified irregular values.
摘要、提要註:
We introduce mixed twistor D-modules and establish their fundamental functorial properties. We also prove that they can be described as the gluing of admissible variations of mixed twistor structures. In a sense, mixed twistor D-modules can be regarded as a twistor version of M. Saito's mixed Hodge modules. Alternatively, they can be viewed as a mixed version of the pure twistor D-modules studied by C. Sabbah and the author. The theory of mixed twistor D-modules is one of the ultimate goals in the study suggested by Simpson's Meta Theorem, and it would form a foundation for the Hodge theory of holonomic D-modules which are not necessarily regular singular.
電子資源:
http://dx.doi.org/10.1007/978-3-319-10088-3
Mixed twistor D-modules[electronic resource] /
Mochizuki, Takuro.
Mixed twistor D-modules
[electronic resource] /by Takuro Mochizuki. - Cham :Springer International Publishing :2015. - xx, 487 p. :ill., digital ;24 cm. - Lecture notes in mathematics,21250075-8434 ;. - Lecture notes in mathematics ;2035..
Introduction -- Preliminary -- Canonical prolongations -- Gluing and specialization of r-triples -- Gluing of good-KMS r-triples -- Preliminary for relative monodromy filtrations -- Mixed twistor D-modules -- Infinitesimal mixed twistor modules -- Admissible mixed twistor structure and variants -- Good mixed twistor D-modules -- Some basic property -- Dual and real structure of mixed twistor D-modules -- Derived category of algebraic mixed twistor D-modules -- Good systems of ramified irregular values.
We introduce mixed twistor D-modules and establish their fundamental functorial properties. We also prove that they can be described as the gluing of admissible variations of mixed twistor structures. In a sense, mixed twistor D-modules can be regarded as a twistor version of M. Saito's mixed Hodge modules. Alternatively, they can be viewed as a mixed version of the pure twistor D-modules studied by C. Sabbah and the author. The theory of mixed twistor D-modules is one of the ultimate goals in the study suggested by Simpson's Meta Theorem, and it would form a foundation for the Hodge theory of holonomic D-modules which are not necessarily regular singular.
ISBN: 9783319100883
Standard No.: 10.1007/978-3-319-10088-3doiSubjects--Topical Terms:
634238
D-modules.
LC Class. No.: QA614.3 / .M63 2015
Dewey Class. No.: 516.36
Mixed twistor D-modules[electronic resource] /
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Introduction -- Preliminary -- Canonical prolongations -- Gluing and specialization of r-triples -- Gluing of good-KMS r-triples -- Preliminary for relative monodromy filtrations -- Mixed twistor D-modules -- Infinitesimal mixed twistor modules -- Admissible mixed twistor structure and variants -- Good mixed twistor D-modules -- Some basic property -- Dual and real structure of mixed twistor D-modules -- Derived category of algebraic mixed twistor D-modules -- Good systems of ramified irregular values.
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We introduce mixed twistor D-modules and establish their fundamental functorial properties. We also prove that they can be described as the gluing of admissible variations of mixed twistor structures. In a sense, mixed twistor D-modules can be regarded as a twistor version of M. Saito's mixed Hodge modules. Alternatively, they can be viewed as a mixed version of the pure twistor D-modules studied by C. Sabbah and the author. The theory of mixed twistor D-modules is one of the ultimate goals in the study suggested by Simpson's Meta Theorem, and it would form a foundation for the Hodge theory of holonomic D-modules which are not necessarily regular singular.
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