### Some articles on *partial isometries, partial*:

Schröder–Bernstein Theorems For Operator Algebras - Representations of C*-algebras

... The assumption implies that there exist surjective

... The assumption implies that there exist surjective

**partial isometries**from H to G and from G to H ... Fix two such**partial isometries**for the argument ... is obtained using one of the two fixed**partial isometries**, so This proves the theorem ...Partial Isometry

... In functional analysis a

... In functional analysis a

**partial**isometry is a linear map W between Hilbert spaces H and K such that the restriction of W to the orthogonal complement of its kernel is ... Any unitary operator on H is a**partial**isometry with initial and final subspaces being all of H ... For example, In the two-dimensional complex Hilbert space C2 the matrix is a**partial**isometry with initial subspace and final subspace The concept of**partial**isometry can be defined in ...### Famous quotes containing the word partial:

“We were soon in the smooth water of the Quakish Lake,... and we had our first, but a *partial* view of Ktaadn, its summit veiled in clouds, like a dark isthmus in that quarter, connecting the heavens with the earth.”

—Henry David Thoreau (1817–1862)

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