Author

Carptopus

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Recent research

  • AI & ComputingOpen access

    Classification of central graphical zonotopal algebras

    Let G be a finite connected loopless multigraph, and let A(G) be its central graphical zonotopal algebra over the real numbers. We prove that A(G) determines, and is determined by, the graphical matroid obtained by deleting all bridges of G. The algebra isomorphisms need not pres...

    Zenodo (CERN European Organization for Nuclear Research)2026-09-300 citationsDOI
  • AI & ComputingOpen access

    Classification of central graphical zonotopal algebras

    Let G be a finite connected loopless multigraph, and let A(G) be its central graphical zonotopal algebra over the real numbers. We prove that A(G) determines, and is determined by, the graphical matroid obtained by deleting all bridges of G. The algebra isomorphisms need not pres...

    Zenodo (CERN European Organization for Nuclear Research)2026-09-060 citationsDOI
  • AI & ComputingOpen access

    Positive Jacobi realizations for complete-bipartite symmetric edge polytopes

    This preprint constructs explicit positive Jacobi realizations for the centered Ehrhart polynomials of type-A symmetric edge polytopes of K(4,n) and K(5,n). Together with the known smaller families and symmetry, it proves the canonical-line property whenever min(m,n) is at most 5...

    Zenodo (CERN European Organization for Nuclear Research)2026-09-060 citationsDOI
  • AI & ComputingOpen access

    Positive Jacobi realizations for complete-bipartite symmetric edge polytopes

    This preprint constructs explicit positive Jacobi realizations for the centered Ehrhart polynomials of type-A symmetric edge polytopes of K(4,n) and K(5,n). Together with the known smaller families and symmetry, it proves the canonical-line property whenever min(m,n) is at most 5...

    Zenodo (CERN European Organization for Nuclear Research)2026-09-060 citationsDOI