Nantilus
Fundamental factorization of a GLSM : Part I construction
We define enumerative invariants associated to a hybrid Gauged Linear Sigma Model. We prove that in the relevant special cases these invariants recover both the Gromov-Witten type invariants defined by Chang-Li and Fan-Jarvis-Ruan using cosection localization as well as the FJRW type invariants cons...
Enregistré dans:
| Auteurs principaux : | , , , , |
|---|---|
| Format : | Livre |
| Langue : | anglais |
| Titre complet : | Fundamental factorization of a GLSM. Part I : construction / Ionut Ciocan-Fontanine, David Favero, Jérémy Guéré, Bumsig Kim, Mark Shoemaker |
| Publié : |
Providence :
American Mathematical Society
, 2023 C 2023 |
| Description matérielle : | 1 volume (V-96 p.) |
| Collection : | Memoirs of the American Mathematical Society ; 1435 |
| Sujets : | |
| Documents associés : | Autre format:
Fundamental factorization of a GLSM:part I:construction |
| LEADER | 02891cam a2200565 4500 | ||
|---|---|---|---|
| 001 | PPN27300462X | ||
| 003 | http://www.sudoc.fr/27300462X | ||
| 005 | 20231207060700.0 | ||
| 010 | |a 978-1-4704-6543-8 | ||
| 010 | |a 1-4704-6543-4 | ||
| 035 | |a (OCoLC)1402288406 | ||
| 035 | |a on1402288406 | ||
| 073 | 1 | |a 9781470465438 | |
| 100 | |a 20231107h20232023k y0frey0103 ba | ||
| 101 | 0 | |a eng |2 639-2 | |
| 102 | |a US | ||
| 105 | |a a a 000yy | ||
| 106 | |a r | ||
| 181 | |6 z01 |c txt |2 rdacontent | ||
| 181 | 1 | |6 z01 |a i# |b xxxe## | |
| 182 | |6 z01 |c n |2 rdamedia | ||
| 182 | 1 | |6 z01 |a n | |
| 183 | |6 z01 |a nga |2 RDAfrCarrier | ||
| 200 | 1 | |a Fundamental factorization of a GLSM |h Part I |e construction |f Ionut Ciocan-Fontanine, David Favero, Jérémy Guéré, Bumsig Kim, Mark Shoemaker | |
| 214 | 0 | |a Providence |c American Mathematical Society |d 2023 | |
| 214 | 4 | |d C 2023 | |
| 215 | |a 1 volume (V-96 p.) |c ill. |d 26 cm | ||
| 225 | 0 | |a Memoirs of the American Mathematical Society |v 1435 | |
| 320 | |a Bibliogr. p. 93-96 | ||
| 330 | |a We define enumerative invariants associated to a hybrid Gauged Linear Sigma Model. We prove that in the relevant special cases these invariants recover both the Gromov-Witten type invariants defined by Chang-Li and Fan-Jarvis-Ruan using cosection localization as well as the FJRW type invariants constructed by Polishchuk-Vaintrob. The invariants are defined by constructing a "fundamental factorization" supported on the moduli space of Landau-Ginzburg maps to a convex hybrid model. This gives the kernel of a Fourier-Mukai transform; the associated map on Hochschild homology defines our theory | ||
| 359 | 2 | |b Chapter 1. Introduction |b Chapter 2. Overview of the construction |b Chapter 3. Factorizations |b Chapter 4. Admissible resolutions of GLSMs |b Chapter 5. Construction of a projective embedding |b Chapter 6. The GLMS theory for convex hybrid models |b Chapter 7. Comparisons with other constructions |b Bibliography | |
| 410 | | | |0 013293931 |t Memoirs of the American Mathematical Society |x 0065-9266 |v 1435 | |
| 452 | | | |t Fundamental factorization of a GLSM:part I:construction |y 978-1-4704-7590-1 | |
| 517 | | | |a Fundamental factorization of a GLSM Part 1 | |
| 606 | |3 PPN113932103 |a Invariants de Gromov-Witten |2 rameau | ||
| 606 | |3 PPN027228002 |a Géométrie algébrique |2 rameau | ||
| 680 | |a QA3 |b .A57 no. 1435 | ||
| 686 | |a 14N35 |c 2020 |2 msc | ||
| 686 | |a 14F08 |c 2020 |2 msc | ||
| 686 | |a 53D45 |c 2020 |2 msc | ||
| 700 | 1 | |3 PPN273005863 |a Ciocan-Fontanine |b Ionut |f 19XX- |4 070 | |
| 701 | 1 | |3 PPN273502549 |a Favero |b David Rudy |f 19..-.... |4 070 | |
| 701 | 1 | |3 PPN187831556 |a Guéré |b Jérémy |f 1988-.... |4 070 | |
| 701 | 1 | |3 PPN273502840 |a Kim |b Bumsig |f 19..-.... |4 070 | |
| 701 | 1 | |3 PPN079252966 |a Shoemaker |b Martin L. |4 070 | |
| 801 | 3 | |a FR |b Abes |c 20231206 |g AFNOR | |
| 801 | 0 | |b EAU |g AACR2 | |
| 930 | |5 441092208:804933839 |b 441092208 |j u | ||
| 979 | |a CCFA | ||
| 998 | |a 954293 | ||