activity
20142021
most citedSymmetric tensors: rank and Strassen's conjecture

5 citations · 11 across the 5 of their papers we have counts for

collaborators

5 papers

quant-ph2021

On the application of matrix congruence to QUBO formulations for systems of linear equations

Sun Woo Park, Hyunju Lee, Byung Chun Kim +2

Recent studies on quantum computing algorithms focus on excavating features of quantum computers which have potential for contributing to computational model enhancements. Among va…

math.AC2015★ 4 cited

Symmetric tensors: rank, Strassen's conjecture and e-computability

E. Carlini, M. V. Catalisano, L. Chiantini +2

In this paper we introduce a new method to produce lower bounds for the Waring rank of symmetric tensors. We also introduce the notion of -computability and we use it to prove t…

math.AC2015★ 1 cited

-computable forms and the Strassen conjecture

Enrico Carlini, Maria Virginia Catalisano, Luca Chiantini +2

In this paper we introduce the notion of -computability as a method of finding the Waring rank of forms. We use this notion to find infinitely many new examples which satisfy St…

math.AC2014★ 5 cited

Symmetric tensors: rank and Strassen's conjecture

Enrico Carlini, Maria Virginia Catalisano, Luca Chiantini +2

In this paper we introduce the notion of linear computability as a method of finding the Waring rank of forms. We use this notion to find infinitely many new examples which satisfy…

math.AG2014★ 1 cited

Some cases on Strassen additive conjecture

Youngho Woo

In this article, we verify the additivity for rank of a sum of coprime monomials and bivariate polynomials generalizing the result in (\cite{CCG}). We also show similar results hol…