Generators for the tautological algebra of the moduli space of curves
By Shigeyuki Morita. 2003
57 citations recorded by the source corpus.
Subfields: Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/387c7343f5a7b1f21ad74b7bf8fdfd91334a6e2b
How researchers see this paper
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In Geometry and Topology
- R. Pandharipande
- Carel Faber
- R. Hain
- O. Randal-Williams
- Shigeyuki Morita
- Davesh Maulik
- A. Okounkov
- Richard P. Thomas
In Mathematical Physics
- R. Pandharipande
- R. Hain
- Carel Faber
- O. Randal-Williams
- Shigeyuki Morita
- Davesh Maulik
- A. Okounkov
- Aaron Pixton
Citations in the corpus
- Cohomological structure of the mapping class group and beyond (2005, background): “that the images of the above homomorphisms ρ∗ 2 are precisely the tautological algebras. Here the conceptofthegeneralizedMorita-Mumfordclasses defined byKawazumi [48] played an important role. Then in [82], the effect ofunstable degenerations of Sp-modules appearing in (7) was analized and in particul”
- Resolutions of moduli spaces and homological stability (2009, background): “Morita [19] has shown the classes κ1, .”
- Tautological and non-tautological cohomology of the moduli space of curves (2011, background): “A complete (conjectural) structure of R(Mg) is proposed in [18] with important advances made in [41, 47, 49].”
- Normal Functions and the Geometry of Moduli Spaces of Curves (2011, methodology): “This formula, modulo boundary terms, was proved by Morita [30, (1.7)].”