Theodore Faust

collaborators

2 papers

math.NA2021

On the $ℓ^{\infty}$ -norms of the Singular Vectors of Arbitrary Powers of a Difference Matrix with Applications to Sigma-Delta Quantization

Theodore Faust, Mark Iwen, Rayan Saab +1

Let $∥ A ∥_{m a x} := max_{i, j} ∣ A_{i, j} ∣$ denote the maximum magnitude of entries of a given matrix $A$ . In this paper we show that $$\max \left\{ \|U_r \|_{\max},\|V_r\|_{\max}…

math.AG2016

The Gorenstein property for projective coordinate rings of the moduli of parabolic $SL_{2}$ -principal bundles on a smooth curve

Theodore Faust, Christopher Manon

Using combinatorial methods, we determine that a projective coordinate ring of the moduli of parabolic principal $SL_{2}$ -bundles on a marked projective curve is not Gorenst…

On the ℓ∞-norms of the Singular Vectors of Arbitrary Powers of a Difference Matrix with Applications to Sigma-Delta Quantization

The Gorenstein property for projective coordinate rings of the moduli of parabolic SL2​-principal bundles on a smooth curve

On the $ℓ^{\infty}$ -norms of the Singular Vectors of Arbitrary Powers of a Difference Matrix with Applications to Sigma-Delta Quantization

The Gorenstein property for projective coordinate rings of the moduli of parabolic $SL_{2}$ -principal bundles on a smooth curve