Pages that link to "Item:Q2754425"
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The following pages link to Using monodromy to decompose solution sets of polynomial systems into irreducible components (Q2754425):
Displaying 26 items.
- Using monodromy to avoid high precision in homotopy continuation (Q475409) (← links)
- Foreword. What is numerical algebraic geometry? (Q507158) (← links)
- Numerical computation of the genus of an irreducible curve within an algebraic set (Q534004) (← links)
- Numerical factorization of multivariate complex polynomials (Q598228) (← links)
- Computing monodromy via continuation methods on random Riemann surfaces (Q633630) (← links)
- Computing the equidimensional decomposition of an algebraic closed set by means of lifting fibers (Q652454) (← links)
- Irreducible decomposition of curves (Q697491) (← links)
- Certified predictor-corrector tracking for Newton homotopies (Q898257) (← links)
- Comparison of probabilistic algorithms for analyzing the components of an affine algebraic variety (Q1644578) (← links)
- Unification and extension of intersection algorithms in numerical algebraic geometry (Q1737155) (← links)
- Computing all nonsingular solutions of cyclic-\(n\) polynomial using polyhedral homotopy continuation methods (Q1872931) (← links)
- Numerically computing real points on algebraic sets (Q1956231) (← links)
- Using monodromy to statistically estimate the number of solutions (Q2094106) (← links)
- Multiprojective witness sets and a trace test (Q2194709) (← links)
- Real monodromy action (Q2293918) (← links)
- Homotopy techniques for tensor decomposition and perfect identifiability (Q2317007) (← links)
- Cell decomposition of almost smooth real algebraic surfaces (Q2391817) (← links)
- Sampling algebraic sets in local intrinsic coordinates (Q2429015) (← links)
- Determining dimension of the solution component that contains a computed zero of a polynomial system (Q2473942) (← links)
- Numerical decomposition of the solution sets of polynomial systems into irreducible components (Q2706398) (← links)
- Applying the system DERIVE to investigate the truncation related to the monomials defined on the set of natural numbers (Q2751639) (← links)
- Decomposing Solution Sets of Polynomial Systems Using Derivatives (Q2819208) (← links)
- Regeneration homotopies for solving systems of polynomials (Q3081287) (← links)
- Numerical Decomposition of the Rank-Deficiency Set of a Matrix of Multivariate Polynomials (Q3576571) (← links)
- Exceptional Stewart--Gough Platforms, Segre Embeddings, and the Special Euclidean Group (Q4564018) (← links)
- A numerical toolkit for multiprojective varieties (Q5131009) (← links)
