Equivariant quantum cohomology of the odd symplectic Grassmannian

Author:

Mihalcea Leonardo C.,Shifler Ryan M.

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference42 articles.

1. Anderson, D.: Introduction to equivariant cohomology in algebraic geometry. Contributions to algebraic geometry, EMS Ser. Congr. Rep., Eur. Math. Soc., Zürich, pp. 71–92 (2012)

2. Björner, A., Brenti, F.: Combinatorics of Coxeter groups. Graduate texts in mathematics, vol 231. Springer, New York, p. xiv+363 (2005)

3. Brion, M.: Lectures on the geometry of flag varieties. In: Topics in cohomological studies of algebraic varieties. Birkhäuser, Basel, Trends Math, pp. 33–85 (2005)

4. Buch, A., Chaput, P.E., Mihalcea, L.C., Perrin, N.: A Chevalley formula for the equivariant quantum $$K$$ K -theory of cominuscule varieties, to appear in Algebraic Geometry. http://arxiv.org/pdf/1604.07500.pdf

5. Buch, A., Chaput, P.E., Mihalcea, L.C., Perrin, N.: Finiteness of cominuscule quantum K-theory. Annales Sci. de L’École Normale Supérieure, no. 46 (2013)

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1. Positivity determines the quantum cohomology of the odd symplectic Grassmannian of lines;Communications in Algebra;2024-06-11

2. Curve Neighborhoods of Schubert Varieties in the Odd Symplectic Grassmannian;Transformation Groups;2022-05-24

3. Bisymplectic Grassmannians of planes;Journal of Algebraic Combinatorics;2020-09-02

4. Conjecture O holds for the odd symplectic Grassmannian;Bulletin of the London Mathematical Society;2019-06-13

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