Accession Number:

AD0726214

Title:

Some Relations between Eigenvalues and Matrix Elements of Linear Operators.

Descriptive Note:

R. E. Gibson Library bulletin translation series,

Corporate Author:

JOHNS HOPKINS UNIV SILVER SPRING MD APPLIED PHYSICS LAB

Personal Author(s):

Report Date:

1971-02-09

Pagination or Media Count:

23.0

Abstract:

Let H be a Hilbert space and let G sub p be the set of all linear operators A on H such that the trace of A starA sup p2 is finite. G sub p is a two-sided ideal in the algebra of all bounded operators on H if p or 1 it is a Banach algebra under a suitable norm. The principal aim of this paper is to determine a condition under which a linear operator belongs to G sub p. Author

Subject Categories:

  • Statistics and Probability

Distribution Statement:

APPROVED FOR PUBLIC RELEASE