Residues formulas for the push-forward in K-theory, the case of $$\mathbf{G}_2/P$$

Author:

Weber AndrzejORCID,Zielenkiewicz Magdalena

Funder

NCN

Publisher

Springer Science and Business Media LLC

Subject

Discrete Mathematics and Combinatorics,Algebra and Number Theory

Reference26 articles.

1. Allman, J.: Grothendieck classes of quiver cycles as iterated residues. Michigan Math. J. 63(4), 865–888 (2014)

2. Allman, J., Rimányi, R.: An iterated residue perspective on stable Grothendieck polynomials (2014). arXiv:1408.1911

3. Anderson, D.: Degeneracy loci and $$G_2$$ flags (2009). Ph.D. dissertation

4. Anderson, D.: Chern class formulas for $$G_{2}$$ Schubert loci. Trans. Amer. Math. Soc. 363(12), 6615–6646 (2011)

5. Atiyah, M., Bott, R.: On the Woods Hole fixed point theorem. In: Lecture notes prepared in connection with the seminars held at the Summer Institute on Algebraic Geometry, Whitney Estate, Woods Hole, Massachusetts, pp. 57–60. AMS (1964). http://www.jmilne.org/math/Documents/woodshole.pdf

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