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Blaschke C* -algebras. We show that the Blaschke C*-algebra is isomorphic to the inductive limit of Toeplitz algebras
Boundary Value Problems with Non-Local Conditions as Toeplitz type conditions. These latter are necessary, if an analogue of the Atiyah-Bott obstruction does
The Solution of Algebraic Equations of Continuous Fractions of Nikiports of infi-
nite Toeplitz determinants. The diagonal elements of the determinants are the coefficients
Topological grading of semigroup C*-algebras are also called the Toeplitz algebras. Such a C*-algebra can be defined for any non-abelian left
Inductive Systems of C*-Algebras over Posets: A Survey systems of Toeplitz algebras over directed sets. The connecting *-homomorphisms of such systems
On the $\tau$-compactness of products of $\tau$-measurable operators adjoint to semi-finite von Neumann algebrasLet M be the von Neumann algebra of operators in a Hilbert space H and $\tau$ be an exact
normal
Two-scale estimates for special finite discrete operators operator and give a comparison between solutions of corresponding equations in some spaces of discrete
Generalized Convolutions for the Fourier Integral Transforms and Applications
solution in L1(Rd) of the integral equations with the mixed Toeplitz-Hankel kernel are obtained.
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