%0 Generic %1 ohara2018algorithm %A Ohara, Katsuyoshi %A Tajima, Shinichi %D 2018 %K Grothendieck local residues %T An algorithm for computing Grothendieck local residues II --- general case --- %U http://arxiv.org/abs/1811.08054 %X Grothendieck local residue is considered in the context of symbolic computation. Based on the theory of holonomic D-modules, an effective method is proposed for computing Grothendieck local residues. The key is the notion of Noether operator associated to a local cohomology class. The resulting algorithm and an implementation are described with illustrations.

@misc{ohara2018algorithm, abstract = {Grothendieck local residue is considered in the context of symbolic computation. Based on the theory of holonomic D-modules, an effective method is proposed for computing Grothendieck local residues. The key is the notion of Noether operator associated to a local cohomology class. The resulting algorithm and an implementation are described with illustrations.}, added-at = {2018-11-21T04:46:55.000+0100}, author = {Ohara, Katsuyoshi and Tajima, Shinichi}, biburl = {https://www.bibsonomy.org/bibtex/28b40f8cd2d182e5bb4d264f71ff10739/taka3617}, description = {An algorithm for computing Grothendieck local residues II --- general case ---}, interhash = {8107178421d57c3468c16b3ed3b3bc37}, intrahash = {8b40f8cd2d182e5bb4d264f71ff10739}, keywords = {Grothendieck local residues}, note = {cite arxiv:1811.08054}, timestamp = {2018-11-21T04:46:55.000+0100}, title = {An algorithm for computing Grothendieck local residues II --- general case ---}, url = {http://arxiv.org/abs/1811.08054}, year = 2018 }