Articoli correlati a Self-Adjoint: Mathematics, Star- Algebra, Involution,...
Self-Adjoint: Mathematics, Star- Algebra, Involution, Functional Analysis, Linear Operator, Hilbert Space, Adjoint Operator, Self- Adjoint Operator - Brossura
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Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In mathematics, an element x of a star-algebra is self-adjoint if x * = x. A collection C of elements of a star-algebra is self-adjoint if it is closed under the involution operation. For example, if x * = y then since y * = x * * = x in a star-algebra, the set {x,y} is a self-adjoint set even though x and y need not be self-adjoint elements. In functional analysis, a linear operator A on a Hilbert space is called self-adjoint if it is equal to its own adjoint A*. See self-adjoint operator for a detailed discussion. If the Hilbert space is finite-dimensional and an orthonormal basis has been chosen, then the operator A is self-adjoint if and only if the matrix describing A with respect to this basis is Hermitian, i.e. if it is equal to its own conjugate transpose. Hermitian matrices are also called self-adjoint.
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Self-Adjoint
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Taschenbuch. Condizione: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -High Quality Content by WIKIPEDIA articles! High Quality Content by WIKIPEDIA articles! In mathematics, an element x of a star-algebra is self-adjoint if x = x. A collection C of elements of a star-algebra is self-adjoint if it is closed under the involution operation. For example, if x = y then since y = x = x in a star-algebra, the set {x,y} is a self-adjoint set even though x and y need not be self-adjoint elements. In functional analysis, a linear operator A on a Hilbert space is called self-adjoint if it is equal to its own adjoint A . See self-adjoint operator for a detailed discussion. If the Hilbert space is finite-dimensional and an orthonormal basis has been chosen, then the operator A is self-adjoint if and only if the matrix describing A with respect to this basis is Hermitian, i.e. if it is equal to its own conjugate transpose. Hermitian matrices are also called self-adjoint. 108 pp. Englisch. Codice articolo 9786131157080
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Self-Adjoint : Mathematics, Star- Algebra, Involution, Functional Analysis, Linear Operator, Hilbert Space, Adjoint Operator, Self- Adjoint Operator
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Taschenbuch. Condizione: Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - High Quality Content by WIKIPEDIA articles! High Quality Content by WIKIPEDIA articles! In mathematics, an element x of a star-algebra is self-adjoint if x = x. A collection C of elements of a star-algebra is self-adjoint if it is closed under the involution operation. For example, if x = y then since y = x = x in a star-algebra, the set {x,y} is a self-adjoint set even though x and y need not be self-adjoint elements. In functional analysis, a linear operator A on a Hilbert space is called self-adjoint if it is equal to its own adjoint A . See self-adjoint operator for a detailed discussion. If the Hilbert space is finite-dimensional and an orthonormal basis has been chosen, then the operator A is self-adjoint if and only if the matrix describing A with respect to this basis is Hermitian, i.e. if it is equal to its own conjugate transpose. Hermitian matrices are also called self-adjoint. Codice articolo 9786131157080
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Self-Adjoint
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Taschenbuch. Condizione: Neu. This item is printed on demand - Print on Demand Titel. Neuware -Please note that the content of this book primarily consists of articlesavailable from Wikipedia or other free sources online. In mathematicsan element x of a star-algebra is self-adjoint if x \* = x. A collectionC of elements of a star-algebra is self-adjoint if it is closed underthe involution operation. For example, if x \* = y then since y \* = x \* \*= x in a star-algebra, the set {x,y} is a self-adjoint set even though xand y need not be self-adjoint elements. In functional analysis, alinear operator A on a Hilbert space is called self-adjoint if it isequal to its own adjoint A\*. See self-adjoint operator for a detaileddiscussion. If the Hilbert space is finite-dimensional and anorthonormal basis has been chosen, then the operator A is self-adjointif and only if the matrix describing A with respect to this basis isHermitian, i.e. if it is equal to its own conjugate transpose. Hermitianmatrices are also called self-adjoint.VDM Verlag, Dudweiler Landstraße 99, 66123 Saarbrücken 108 pp. Englisch. Codice articolo 9786131157080
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