Linear inequalities and quadratic forms
From MaRDI portal
Publication:770796
DOI10.2140/pjm.1958.8.411zbMath0086.01901OpenAlexW2064200233MaRDI QIDQ770796
Publication date: 1958
Published in: Pacific Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2140/pjm.1958.8.411
Related Items (25)
Lyapunov stability and sign definiteness of a quadratic form in a cone ⋮ ON THE CONE OF CURVES AND OF LINE BUNDLES OF A RATIONAL SURFACE ⋮ Algebraic integrability of foliations of the plane ⋮ Nonlinear mixing dynamical systems ⋮ A linear programming reformulation of the standard quadratic optimization problem ⋮ An Analytic Center Cutting Plane Method to Determine Complete Positivity of a Matrix ⋮ On the asymptotic stability of resonance systems ⋮ Optimal control laws for a class of constrained linear-quadratic problems ⋮ A new certificate for copositivity ⋮ Copositive matrices and definiteness of quadratic forms subject to homogeneous linear inequality constraints ⋮ Think co(mpletely)positive! Matrix properties, examples and a clustered bibliography on copositive optimization ⋮ Finite criteria for conditional definiteness of quadratic forms ⋮ On a decomposition of conditionally positive-semidefinite matrices ⋮ New approximations for the cone of copositive matrices and its dual ⋮ Extensions of the standard quadratic optimization problem: strong duality, optimality, hidden convexity and S-lemma ⋮ A GENERALIZATION OF FINSLER'S THEOREM FOR QUADRATIC INEQUALITIES AND EQUALITIES ⋮ The total coordinate ring of a smooth projective surface ⋮ Factorization of symmetric M-matrices ⋮ A simplex algorithm for rational cp-factorization ⋮ Gaddum's test for symmetric cones ⋮ A Complete Semidefinite Algorithm for Detecting Copositive Matrices and Tensors ⋮ Curves having one place at infinity and linear systems on rational surfaces ⋮ On copositive matrices ⋮ Perturbations of extremal problems with constraints and necessary optimality conditions ⋮ Complete positivity and distance-avoiding sets
This page was built for publication: Linear inequalities and quadratic forms
