Schubert calculus via fermionic variables
Author:
Affiliation:
1. Department of General Education National Institute of Technology, Kagawa College Chokushi, Takamatsu, 761-8058, Japan kuwata-k@t.kagawa-nct.ac.jp
Publisher
Hiroshima University - Department of Mathematics
Reference11 articles.
1. [1] R. Bott and L. W. Tu. Differential Forms in Algebraic Topology. Graduate Texts in Mathematics. Springer New York, NY, 1982.
2. [2] N. Chair. Intersection numbers on Grassmannians, and on the space of holomorphic maps from CP1 into GrCn. J. Geom. Phys., 38(2):170–182, 2001. DOI:, URL:https://doi.org/10.1016/S0393-0440(00)00059-0. .
3. [3] W. Fulton. Intersection Theory. Springer-Verlag Berlin Hidelberg, 1998.
4. [5] D. T. Hiep. Identities involving (doubly) symmetric polynomials and integrals over Grassmannians, 2016. arXiv, DOI: URL: https://arxiv.org/abs/1607.04850.
5. [6] T. Ikeda and H. Naruse. Modern Schubert calculus, from the special polynomial theory’s point of view (in Japanese). Sugaku, 63(3):313–337, 2011. DOI:, URL:https://doi.org/10.11429/sugaku.0633313.
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