The cluster basis of .

Skandera, Mark

Displaying similar documents to “The cluster basis of $ℤ [x_{1, 1}, \dots, x_{3, 3}]$ .”

Schur functions and alternating sums.

van Leeuwen, Marc A.A. (2006)

The Electronic Journal of Combinatorics [electronic only]

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A conjectured formula for fully packed loop configurations in a triangle.

Zinn-Justin, Paul (2010)

The Electronic Journal of Combinatorics [electronic only]

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Indecomposable (1,3)-groups and a matrix problem

David M. Arnold, Adolf Mader, Otto Mutzbauer, Ebru Solak (2013)

Czechoslovak Mathematical Journal

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Almost completely decomposable groups with a critical typeset of type $(1, 3)$ and a $p$ -primary regulator quotient are studied. It is shown that there are, depending on the exponent of the regulator quotient $p^{k}$ , either no indecomposables if $k \leq 2$ ; only six near isomorphism types of indecomposables if $k = 3$ ; and indecomposables of arbitrary large rank if $k \geq 4$ .