Adjoint example sentences
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Related (5): transpose, inverse, dual, coadjoint, adjugate
"Adjoint" Example Sentences
- The adjoint operator is an important concept in linear algebra.
- The linear function has an adjoint map.
- The matrix representation of the adjoint operator is the conjugate transpose.
- The adjoint matrix has the same eigenvectors as its corresponding matrix.
- The adjoint of a linear transformation is unique.
- A self-adjoint operator is its own adjoint.
- The adjoint of a complex-valued function is its conjugate.
- The adjoint of a real-valued function is the same function.
- The adjoint of a bounded linear operator is also bounded.
- The adjoint space is the space of all linear functionals on a given vector space.
- The adjoint of a closed linear operator is always closed.
- The adjoint of a differential operator is also a differential operator.
- A normal operator is self-adjoint if and only if its eigenvectors form an orthonormal basis.
- The adjoint of a matrix can be computed using the formula A* = (adj (A))^T.
- The adjoint of a reflection is itself.
- The adjoint of a projection is also a projection.
- The adjoint of a unitary operator is its inverse.
- The adjoint of a Hermitian matrix is also Hermitian.
- The adjoint of a positive definite matrix is also positive definite.
- The adjoint of a skew-symmetric matrix is also skew-symmetric.
- There exists a unique adjoint for each linear operator on a given vector space.
- The adjoint of a normal matrix is also normal.
- The adjoint of a symplectic operator is also symplectic.
- The adjoint of a trace class operator is also trace class.
- The inner product of two vectors is given by the adjoint of the operator applied to one of the vectors.
- The adjoint of the identity operator is the identity operator.
- The adjoint of a bilinear form is its transpose.
- The adjoint of the Laplace operator is itself.
- The adjoint of a linear functional is a linear operator.
- The adjoint of a bounded linear transformation satisfies the property (AB)^* = B^* A^*.
Common Phrases
- Adjoint matrix;
- Adjoint operator;
- Adjoint algorithm;
- Adjoint function;
- Adjoint system;
- Adjoint solution;
- Adjoint sensitivity;
- Adjoint state;
- Adjoint boundary conditions;
- Adjoint gradient.
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