- matrix,
related to its
inverse Adjoint equation The
upper and
lower adjoints of a
Galois connection in
order theory The
adjoint of a
differential operator...
- {\displaystyle A} on an
inner product space defines a
Hermitian adjoint (or
adjoint)
operator A ∗ {\displaystyle A^{*}} on that
space according to the...
- two
right adjoints G and G′, then G and G′ are
naturally isomorphic. The same is true for left
adjoints. Conversely, if F is left
adjoint to G, and G...
- mathematics, an
element of a *-algebra is
called self-
adjoint if it is the same as its
adjoint (i.e. a = a ∗ {\displaystyle a=a^{*}} ). Let A {\displaystyle...
- {\displaystyle \psi ^{\dagger }\gamma ^{\mu }\psi } is not even Hermitian.
Dirac adjoints, in contrast,
transform according to ψ ¯ ↦ ( λ ψ ) † γ 0 {\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...
- In mathematics, a self-
adjoint operator on a
complex vector space V with
inner product ⟨ ⋅ , ⋅ ⟩ {\displaystyle \langle \cdot ,\cdot \rangle } is a linear...
-
classical adjoint of a
square matrix A, adj(A), is the
transpose of its
cofactor matrix. It is
occasionally known as
adjunct matrix, or "
adjoint", though...
- An
adjoint equation is a
linear differential equation,
usually derived from its
primal equation using integration by parts.
Gradient values with respect...
- In mathematics, an
adjoint bundle is a
vector bundle naturally ****ociated to any prin****l bundle. The
fibers of the
adjoint bundle carry a Lie algebra...
