Certain Properties of Derivations

Derivations on Certain Semigroup Algebras

In the present paper we give a partially negative answer to a conjecture of Ghahramani, Runde and Willis. We also discuss the derivation problem for both foundation semigroup algebras and Clifford semigroup algebras. In particular, we prove that if S is a topological Clifford semigroup for which Es is finite, then H1(M(S),M(S))={0}.

Derivations of Certain Operator Algebras

Let be a nest and let be a subalgebra of L(H) containing all rank one operators of alg . We give several conditions under which any derivation δ from into L(H) must be inner. The conditions include (1) H− ≠H, (2) 0+ ≠ 0, (3) there is a nontrivial projection in which is in , and (4) δ is norm continuous. We also give some applications.

Derivations and Automorphisms of Certain Operator Algebras

Certain Properties of Certain

This paper revisits the status of long-distance intermediate-scope readings of indefinites (Kratzer 1998, Schwarz 2001, Endriss 2009, among others). An experimental study with native English speakers investigates two questions: whether intermediate-scope readings are distinct from functional readings; and whether there is any difference in the availability of functional readings to a indefinite...

derivations on certain semigroup algebras

in the present paper we give a partially negative answer to a conjecture of ghahramani, runde and willis. we also discuss the derivation problem for both foundation semigroup algebras and clifford semigroup algebras. in particular, we prove that if s is a topological clifford semigroup for which es is finite, then h1(m(s),m(s))={0}.