Semialgebraic sets and real binary forms decompositions
type: Item
instance of: scholarly article
title: Semialgebraic sets and real binary forms decompositions
zbMATH Open document ID: 1461.14078
author: M. Ansola
author: Antonio Diaz-Cano
author: M. Angeles Zurro
published in: Journal of Symbolic Computation
publication date: 2021-06-03T00:00:00Z
Mathematics Subject Classification ID: 14P10
Mathematics Subject Classification ID: 12D10
Mathematics Subject Classification ID: 14N07
zbMATH DE Number: 7354278
zbMATH Keywords: real binary forms
zbMATH Keywords: Waring decompositions
zbMATH Keywords: semialgebraic sets
MaRDI profile type: Publication
full work available at URL: j.jsc.2021.03.001
OpenAlex ID: W3159947840
cites work: Q4838935
cites work: Real and complex rank for real symmetric tensors with low ranks
cites work: Algorithms in real algebraic geometry
cites work: A Superfast Randomized Algorithm to Decompose Binary Forms
cites work: Typical real ranks of binary forms
cites work: Q3770650
cites work: Monomials as sums of powers: The real binary case
cites work: Symmetric tensor decomposition
cites work: The solution to the Waring problem for monomials and the sum of coprime monomials
cites work: On the maximum rank of a real binary form
cites work: Topology of tensor ranks
cites work: Decomposition of quantics in sums of powers of linear forms
cites work: On the typical rank of real binary forms
cites work: Algebraic stories from one and from the other pockets
cites work: Reconstruction algorithms for sums of affine powers
cites work: Waring's problem for binary forms
cites work: On the arithmetic operational complexity for solving Vandermonde linear equations
cites work: Q4001976
cites work: A new approach to fast polynomial interpolation and multipoint evaluation
cites work: Laws of inertia in higher degree binary forms
cites work: On the Waring rank of binary forms
DOI: 10.1016/J.JSC.2021.03.001
description: scientific article; zbMATH DE number 7354278