Characterization of the trace by monotonicity inequalities{symbol}is a nonnegative scalar multiple of the
trace. © 2006 Elsevier Inc. All rights reserved.
Characterization of the trace by young's inequality of the
trace. © 2005 Victoria University. All rights reserved.
Inequalities for Determinants and Characterization of the Trace© 2020, Pleiades Publishing, Ltd. Let tr be the canonical
trace on the full matrix algebra ℳn
Characterization of the trace by monotonicity inequalities{symbol}is a nonnegative scalar multiple of the
trace. © 2006 Elsevier Inc. All rights reserved.
Characterization of normal traces on von Neumann algebras by inequalities for the modulus is a
trace. Several similar
characterizations of
traces among the normal semifinite weights are proved
Characterization of the trace by young's inequality of the
trace. © 2005 Victoria University. All rights reserved.
Commutativity of projections and characterization of traces on Von Neumann algebras of operator inequalities. We apply these inequalities to
characterize a
trace on von Neumann algebras
Weighted trace inequalities of monotonicity, B are Hermitian matrices with A ≤ B, and find corresponding
characterizations of the
trace.
Commutation of Projections and Characterization of Traces on von Neumann Algebras. III are applied for
trace characterization on von Neumann algebras in the class of all positive normal functionals
Characterization of normal traces on von Neumann algebras by inequalities for the modulus is a
trace. Several similar
characterizations of
traces among the normal semifinite weights are proved