Changeset 2fa80a in git for Singular/LIB/ellipticcovers.lib
- Timestamp:
- Nov 6, 2013, 6:07:39 PM (9 years ago)
- Branches:
- (u'jengelh-datetime', 'ceac47cbc86fe4a15902392bdbb9bd2ae0ea02c6')(u'spielwiese', 'f875bbaccd0831e36aaed09ff6adeb3eb45aeb94')
- Children:
- 823679a657c538153cba3a477bf92e2c9102c451
- Parents:
- 2ea781ea236dc6d65399e46b262e9954538749a1d600e1863951bfc5135d0138b61badb20b1ec70a
- File:
-
- 1 edited
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Singular/LIB/ellipticcovers.lib
rd600e18 r2fa80a 23 23 over a rational function. The path integral is computed as a residue. 24 24 25 The sum of N_(G,b) over all branch types b of sum d gives the25 The sum of N_(G,b) over all branch types b of sum d gives N_(G,d)*|Aut(G)|, with the 26 26 Gromov-Witten invariant N_(G,d) of degree d stable maps from a genus g curve 27 27 of topological type G to the elliptic curve. … … 380 380 THEORY: Computes @* 381 381 382 - the Gromov-Witten of a given propagator P, or @*383 384 - the invariant N_(G,d) where d is the degree of the covering, or @*382 - the Gromov-Witten invariant of a given propagator P, or @* 383 384 - the invariant N_(G,d)*|Aut(G)| where d is the degree of the covering, or @* 385 385 386 386 - the number N_(G,b) of coverings with source G and target an elliptic curves with branch type a over a
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