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006 m     o  d        
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008 160712s2015    sz a    ob    001 0 eng d
020   $a9783319100883
035   $ab14258067-39ule_inst
040   $aBibl. Dip.le Aggr. Matematica e Fisica - Sez. Matematica$beng
082 04$a516.36$223
084   $aAMS 32C38
084   $aAMS 14F10
100 1 $aMochizuki, Takuro$0319920
245 10$aMixed twistor D-modules$h[e-book] /$cTakuro Mochizuki
260   $aCham [Switzerland] :$bSpringer,$c[2015]
300   $a1 online resource (xx, 487 pages) :$billustrations
440  0$aLecture notes in mathematics,$x1617-9692 ;$v2125
504   $aIncludes bibliographical references and index
505 0 $aIntroduction -- 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
520   $aWe introduce mixed twistor D-modules and establish their fundamental functorial properties. We also prove that they can be described as the gluing of admissible variations of mixed twistor structures. In a sense, mixed twistor D-modules can be regarded as a twistor version of M. Saito's mixed Hodge modules. Alternatively, they can be viewed as a mixed version of the pure twistor D-modules studied by C. Sabbah and the author. The theory of mixed twistor D-modules is one of the ultimate goals in the study suggested by Simpson's Meta Theorem, and it would form a foundation for the Hodge theory of holonomic D-modules which are not necessarily regular singular. ??
650  0$aD-modules
856 40$uhttp://link.springer.com/book/10.1007/978-3-319-10088-3$zAn electronic book accessible through the World Wide Web
907   $a.b14258067$b03-03-22$c12-07-16
912   $a991002944109707536
996   $aMixed twistor D-modules$91387912
997   $aUNISALENTO
998   $ale013$b12-07-16$cm$d@  $e-$feng$gsz $h0$i0