John Yin

most citedEmpirical properties of optima in free semidefinite programs

2 citations · 2 across the 2 of their papers we have counts for

collaborators

2 papers

math.NT2021

Linear Relations Among Galois Conjugates Over $F_{q} (t)$

Will Hardt, John Yin

We classify the coefficients $(a_{1}, ..., a_{n}) \in F_{q} [t]^{n}$ that can appear in a linear relation $\sum_{i = 1}^{n} a_{i} γ_{i} = 0$ among Galois conjugates $γ_i \in \overline{\mathbb…

math.FA2020★ 2 cited

Empirical properties of optima in free semidefinite programs

Eric Evert, Yi Fu, J. William Helton +1

Semidefinite programming is based on optimization of linear functionals over convex sets defined by linear matrix inequalities, namely, inequalities of the form $$L_A(X)=I-A_1X_1-\…

Linear Relations Among Galois Conjugates Over Fq​(t)

Empirical properties of optima in free semidefinite programs

Linear Relations Among Galois Conjugates Over $F_{q} (t)$