On the optimal computation of a set of symmetric and persymmetric bilinear forms

DOI10.1016/0024-3795(79)90096-XzbMath0407.15022MaRDI QIDQ1257950

Paolo Zellini

Publication date: 1979

Published in: Linear Algebra and its Applications (Search for Journal in Brave)

zbMATH Keywords

Optimal Computation of Symmetric and Persymmetric Bilinear Forms

Mathematics Subject Classification ID

Toeplitz operators, Hankel operators, Wiener-Hopf operators (47B35) Multilinear algebra, tensor calculus (15A69) Basic linear algebra (15A99)

Related Items (10)

Matrix decompositions using displacement rank and classes of commutative matrix algebras ⋮ How to determine the eigenvalues of g-circulant matrices ⋮ Structure of algebras of commutative matrices ⋮ On some properties of positive definite Toeplitz matrices and their possible applications ⋮ Matrix displacement decompositions and applications to Toeplitz linear systems ⋮ \(h\)-space structure in matrix displacement formulas ⋮ Matrix algebras in optimal preconditioning ⋮ On some properties of circulant matrices ⋮ Closure, commutativity and minimal complexity of some spaces of matrices ⋮ Algebraic and computational properties of a set of (0,1) matrices with prescribed sum

Cites Work

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• \(n\)-commutative matrices
• Base tensorielle des matrices de Hankel (ou de Toeplitz). Applications
• Optimum computation of p bilinear forms
• Some elementary proofs of lower bounds in complexity theory
• Sur le calcul des produits de matrices. (Calculation of the product of matrices.)
• Properties of a five-band matrix and its application to boundary value problems
• The Computational Complexity of Continued Fractions
• Roots and Canonical Forms for Circulant Matrices
• On Obtaining Upper Bounds on the Complexity of Matrix Multiplication
• Properties of Some Tridiagonal Matrices and Their Application to Boundary Value Problems
• On the number of multiplications necessary to compute certain functions
• The Pseudoinverse of an r-Circulant Matrix
• Explicit Inverses and Condition Numbers of Certain Circulants

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