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Showing 1 to 8 of 8 for “"sesquilinear"”.

  1. Low-Dimensional Reality-Based Algebras

    … of reality-based algebras, table algebras. Using sesquilinear forms, we prove that a reality-based algebra is semisimple. We look at a specific reality-based algebra of dimension 5 and provide formulas for the structure constants of this algebra. We determine by looking at these structure …

    eku Repository record for Low-Dimensional Reality-Based Algebras (opens in a new tab)

  2. Complex Vector Lattices: Tensor Products And Multilinear Maps

    … we prove the Cauchy-Schwarz Inequality for sesquilinear maps from a complex vector space to various types of Archimedean complex vector lattices.

    mississippi Repository record for Complex Vector Lattices: Tensor Products And Multilinear Maps (opens in a new tab)

  3. Linear Algebra, Random Matrices and Lie Theory

    … as the automorphism groups of the bilinear and sesquilinear forms are discussed with numerical examples. In particular, we present a general approach for computing a basis of the tangent space of the automorphism group. In the second part, we derive a series of matrix factorizations from the …

    mit Repository record for Linear Algebra, Random Matrices and Lie Theory (opens in a new tab)

  4. Representable functionals and derivations on Banach quasi *-algebras

    … shown in \cite{AT}, by proving first that every sesquilinear form associated to a representable functional is everywhere defined and continuous. In particular, Hilbert quasi *-algebras are always fully representable. The aforementioned result about sesquilinear forms allows one to select {\em …

    catania Repository record for Representable functionals and derivations on Banach quasi *-algebras (opens in a new tab)

  5. Solution of a Second Order Elliptic Partial Differential Equation with Varying Complex Coefficients: An Application for Computing Effective Complex Electrical Properties of Materials represented by 3D Images

    … space. A demonstration is made to prove that the sesquilinear form is bounded and $V$-elliptic. These conditions are necessary to use the Lax-Milgram theorem which guarantees that there is a solution, and that it is unique. In order to find the best approximation uh to the solution u of the …

    aus-cath Repository record for Solution of a Second Order Elliptic Partial Differential Equation with Varying Complex Coefficients: An Application for Computing Effective Complex Electrical Properties of Materials represented by 3D Images (opens in a new tab)

  6. Solution of a Second Order Elliptic Partial Differential Equation with Varying Complex Coefficients: An Application for Computing Effective Complex Electrical Properties of Materials represented by 3D Images

    … space. A demonstration is made to prove that the sesquilinear form is bounded and $V$-elliptic. These conditions are necessary to use the Lax-Milgram theorem which guarantees that there is a solution, and that it is unique. In order to find the best approximation uh to the solution u of the …

    anu Repository record for Solution of a Second Order Elliptic Partial Differential Equation with Varying Complex Coefficients: An Application for Computing Effective Complex Electrical Properties of Materials represented by 3D Images (opens in a new tab)

  7. Rappresentazioni di forme sesquilineari con applicazioni a successioni di vettori in spazi di Hilbert

    … nella letteratura a una ampia classe di forme sesquilineari illimitate in spazi di Hilbert. Nella seconda parte sono considerate le forme sesquilineari indotte da una o due successioni di vettori, motivate dalla teoria dei frame. I frame di uno spazio di Hilbert sono successioni di vettori che …

    catania Repository record for Rappresentazioni di forme sesquilineari con applicazioni a successioni di vettori in spazi di Hilbert (opens in a new tab)