7 citations · 23 across the 8 of their papers we have counts for
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math.OC2018
Primal-dual interior-point Methods for Semidefinite Programming from an algebraic point of view, or: Using Noncommutativity for Optimization
Konrad Schrempf
Since more than three decades, interior-point methods proved very useful for optimization, from linear over semidefinite to conic (and partly beyond non-convex) programming; despit…
math.RA2018★ 5 cited
Free Fractions: An Invitation to (applied) Free Fields
Konrad Schrempf
Long before we learn to construct the field of rational numbers (out of the ring of integers) at university, we learn how to calculate with fractions at school. When it comes to "n…
math.RA2018★ 1 cited
A Standard Form in (some) Free Fields: How to construct Minimal Linear Representations
Konrad Schrempf
We describe a standard form for the elements in the universal field of fractions of free associative algebras (over a commutative field). It is a special version of the normal form…