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oai:null:10339/571082026-09-18T12:43:41Zcom_10339_14934col_10339_38132

Schreiber, Amelie 2015-06-23T08:35:38Z 2015-06-23T08:35:38Z 2015 https://wakespace.lib.wfu.edu/handle/10339/57108 Using Schofield semi-invariants, and showing a correspondence between weight spaces of semi-invariant rings for a special class of quivers, and the Littlewood-Richardson coefficients, we show that the space of Littlewood-Richardson numbers is saturated, i.e. if $c_{N \lambda, N \mu}^{N \nu} \neq 0$ then $c_{\lambda, \mu}^{\nu} \neq 0$, by showing that weights $\sigma \in \Sigma(Q, \beta)$ are saturated. en Wake Forest University Algebraic Combinatorics Algebraic Geometry Littlewood-Richardson Coefficients Quiver Representations Representation Theory Schofield Semi-invariants Semi-invariants of Quivers and Saturation of Littlewood-Richardson Coefficients Thesis Kirkman, Ellen Moore, Frank Rouse, Jeremy Mathematics open.access