Here you will find one or more explanations in English for the word **Adjoint**. Also in the bottom left of the page several parts of wikipedia pages related to the word **Adjoint** and, of course, **Adjoint** synonyms and on the right images related to the word **Adjoint**.

Adjoint

Adjoint Ad"joint, n. An adjunct; a helper. [Obs.]

Adjoint Ad"joint, n. An adjunct; a helper. [Obs.]

- In mathematics, the term adjoint applies in several situations. Several of these share a similar formalism: if A is adjoint to B, then there is typically...

- a complex Hilbert space has a corresponding Hermitian adjoint (or adjoint operator). Adjoints of operators generalize conjugate transposes of square...

- In mathematics, a self-adjoint operator (or Hermitian operator) on a finite-dimensional complex vector space V with inner product ⟨ ⋅ , ⋅ ⟩ {\displaystyle...

- In mathematics, the adjoint representation (or adjoint action) of a Lie group G is a way of representing the elements of the group as linear transformations...

- this relationship are known as adjoint functors, one being the left adjoint and the other the right adjoint. Pairs of adjoint functors are ubiquitous in mathematics...

- of a *-algebra is self-adjoint if x ∗ = x {\displaystyle x^{*}=x} . A collection C of elements of a star-algebra is self-adjoint if it is closed under...

- In quantum field theory, the Dirac adjoint defines the dual operation of a Dirac spinor. The Dirac adjoint is motivated by the need to form well-behaved...

- conjugate transpose of a matrix are Hermitian conjugate, bedaggered matrix, adjoint matrix or transjugate. The conjugate transpose of a matrix A {\displaystyle...

- cl****ical adjoint, or adjunct of a square matrix is the transpose of its cofactor matrix. The adjugate has sometimes been called the "adjoint", but today...

- Examples of operators to which the spectral theorem applies are self-adjoint operators or more generally normal operators on Hilbert spaces. The spectral...

- a complex Hilbert space has a corresponding Hermitian adjoint (or adjoint operator). Adjoints of operators generalize conjugate transposes of square...

- In mathematics, a self-adjoint operator (or Hermitian operator) on a finite-dimensional complex vector space V with inner product ⟨ ⋅ , ⋅ ⟩ {\displaystyle...

- In mathematics, the adjoint representation (or adjoint action) of a Lie group G is a way of representing the elements of the group as linear transformations...

- this relationship are known as adjoint functors, one being the left adjoint and the other the right adjoint. Pairs of adjoint functors are ubiquitous in mathematics...

- of a *-algebra is self-adjoint if x ∗ = x {\displaystyle x^{*}=x} . A collection C of elements of a star-algebra is self-adjoint if it is closed under...

- In quantum field theory, the Dirac adjoint defines the dual operation of a Dirac spinor. The Dirac adjoint is motivated by the need to form well-behaved...

- conjugate transpose of a matrix are Hermitian conjugate, bedaggered matrix, adjoint matrix or transjugate. The conjugate transpose of a matrix A {\displaystyle...

- cl****ical adjoint, or adjunct of a square matrix is the transpose of its cofactor matrix. The adjugate has sometimes been called the "adjoint", but today...

- Examples of operators to which the spectral theorem applies are self-adjoint operators or more generally normal operators on Hilbert spaces. The spectral...

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