Verb:

ਜੋੜਿਆ ਜਾਵੇ, ਜੁੜੇ ਰਹੋ, ਨਿਰੰਤਰ, ਨੱਥੀ ਕਰੋ,

adjoint's Usage Examples:

If Ω is a domain in Rn, and P a differential operator on Ω, then the adjoint of.

conjugate transpose of a matrix are Hermitian conjugate, bedaggered matrix, adjoint matrix or transjugate.

of a *-algebra is self-adjoint if x ∗ x {\displaystyle x^{*}x} .

This defines another bounded linear operator A* : H2 → H1, the adjoint of A.

In mathematics, an Hermitian matrix (or self-adjoint matrix) is a complex square matrix that is equal to its own conjugate transpose—that is, the element.

complex Hilbert space H is a continuous linear operator N : H → H that commutes with its hermitian adjoint N*, that is: NN* N*N.

{\displaystyle G\colon D\to C} is said to be monadic if it has a left adjoint F {\displaystyle F} forming a monadic adjunction.

It follows immediately from the above definition that the adjoint T ∗ is closed.

The relation between a t-norm T and its residuum R is an instance of adjunction (specifically, a Galois connection): the residuum forms a right adjoint R(x, –) to the functor T(–, x) for each x in the lattice [0,"thinsp;1] taken as a poset category.

adjoint needs to be adjusted in order to compensate for the complex conjugation.

In particular, a self-adjoint operator (i.

An important definition is the barred fermion field \bar{\psi}, which is defined to be \psi^\dagger \gamma^0 , where \dagger denotes the Hermitian adjoint and is the zeroth gamma matrix.

mathematical analysis, the Hilbert–Schmidt theorem, also known as the eigenfunction expansion theorem, is a fundamental result concerning compact, self-adjoint.