Link.springer.com (publisher PDF).pdf

10.1007s10801-012-0414-9.pdf
Preview of link.springer.com (publisher PDF)
🔗 Source: link.springer.com
📊 Size: 757 KB
📄 Pages: 24 pages
⬇️ Downloads: 109

Summary

Researchers generalized an identity on generating functions of symmetrically constrained compositions of integers to a family of convex polyhedral cones invariant under a finite reflection group, obtaining general expressions for multivariate generating functions and applying them to symmetry groups of types A, B, and D.

Description

Researchers generalized an identity on generating functions of symmetrically constrained compositions of integers to a family of convex polyhedral cones...

Technical Information

  • File Format: PDF
  • File Size: 757 KB
  • Pages: 24
  • Language: EN
  • Total Downloads: 109
  • Last Updated: 1 week ago

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