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Alternating formulas for K-theoretic quiver polynomials

Publication ,  Journal Article
Miller, E
Published in: Duke Mathematical Journal
May 15, 2005

The main theorem here is the K-theoretic analogue of the cohomological "stable double component formula" for quiver polynomials in [KMS]. This K-theoretic version is still in terms of lacing diagrams, but nonminimal diagrams contribute terms of higher degree. The motivating consequence is a conjecture of Buch [B1] on the sign alternation of the coefficients appearing in his expansion of quiver K-polynomials in terms of stable Grothendieck polynomials for partitions.

Duke Scholars

Published In

Duke Mathematical Journal

DOI

ISSN

0012-7094

Publication Date

May 15, 2005

Volume

128

Issue

1

Start / End Page

1 / 17

Related Subject Headings

  • General Mathematics
  • 4904 Pure mathematics
  • 0101 Pure Mathematics
 

Citation

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Miller, E. (2005). Alternating formulas for K-theoretic quiver polynomials. Duke Mathematical Journal, 128(1), 1–17. https://doi.org/10.1215/S0012-7094-04-12811-8
Miller, E. “Alternating formulas for K-theoretic quiver polynomials.” Duke Mathematical Journal 128, no. 1 (May 15, 2005): 1–17. https://doi.org/10.1215/S0012-7094-04-12811-8.
Miller E. Alternating formulas for K-theoretic quiver polynomials. Duke Mathematical Journal. 2005 May 15;128(1):1–17.
Miller, E. “Alternating formulas for K-theoretic quiver polynomials.” Duke Mathematical Journal, vol. 128, no. 1, May 2005, pp. 1–17. Scopus, doi:10.1215/S0012-7094-04-12811-8.
Miller E. Alternating formulas for K-theoretic quiver polynomials. Duke Mathematical Journal. 2005 May 15;128(1):1–17.
Journal cover image

Published In

Duke Mathematical Journal

DOI

ISSN

0012-7094

Publication Date

May 15, 2005

Volume

128

Issue

1

Start / End Page

1 / 17

Related Subject Headings

  • General Mathematics
  • 4904 Pure mathematics
  • 0101 Pure Mathematics