(Log) twisted curves
By Martin Olsson. Compositio Mathematica, 2007
140 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Geometry and Topology, Sociology and Political Science
View Paper: https://www.semanticscholar.org/paper/ea0ca553d6687d6c724219e644c92cf2e4ba0e87
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Theory and Mathematics
- Bumsig Kim
- Christopher Woodward
- D. Abramovich
- Qile Chen
- Jonathan Wise
- Chiu-Chu Melissa Liu
- Barbara Fantechi
- D. Gillam
In Geometry and Topology
- D. Abramovich
- Qile Chen
- Jonathan Wise
- Christopher Woodward
- Barbara Fantechi
- Dhruv Ranganathan
- Bumsig Kim
- Charles Cadman
In Sociology and Political Science
- Bumsig Kim
- Christopher Woodward
- D. Abramovich
- Qile Chen
- Chiu-Chu Melissa Liu
- Jonathan Wise
- Barbara Fantechi
- D. Gillam
Citations in the corpus
- LOCALIZATION IN GROMOV-WITTEN THEORY AND ORBIFOLD GROMOV-WITTEN THEORY (2011, background): “Then M tw g,n is a smooth algebraic stack, locally of finite type [49].”
- Logarithmic Geometry and Moduli (2010, methodology): “The more recent approach of [1] relies on a method introduced in [51], which uses a construction with logarithmic structures.”
- QUANTUM KIRWAN MORPHISM AND GROMOV-WITTEN INVARIANTS OF QUOTIENTS I (2012, methodology): “We recall the definitions of twisted curve and twisted stable map to a DeligneMumford stack from Abramovich-Graber-Vistoli [1], Abramovich-Olsson-Vistoli [2], and Olsson [40].”
- Expanded Degenerations and Pairs (2011, background): “According to [7, 24] there is an equivalence of categories between logarithmic twisted curves and twisted curves.”
- Stable logarithmic maps to Deligne-Faltings pairs I (2010, unknown): “See [Ols07], and [Ols03b, 2.”
- Logarithmic Stable Maps (2008, methodology): “As a generalization of log twisted curves ([30]) to a FM type space W/S we define the following.”
- Stable logarithmic maps to Deligne-Faltings pairs II (2014, methodology): “We refer to [Kat00], [Moc95], and [Ols07] for more details of log structures on curves.”