The generalized Frobenius-Perron dimension of the polynomial representation ring of U(k), defined as the limit over Verlinde algebra truncations, is exactly the ordinary representation dimension, and the paper proves a new lower bound for Schubert classes in Grassmannian quantum cohomology.
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On Frobenius-Perron Dimension
The generalized Frobenius-Perron dimension of the polynomial representation ring of U(k), defined as the limit over Verlinde algebra truncations, is exactly the ordinary representation dimension, and the paper proves a new lower bound for Schubert classes in Grassmannian quantum cohomology.