B. K. Kwasniewski, A. V. Lebedev
Published 2007-03-27, updated 2007-03-28Version 2
Starting from an arbitrary endomorphism \delta of a unital C*-algebra A we construct a crossed product. It is shown that the natural construction depends not only on the C*-dynamical system (A,\delta) but also on the choice of an ideal J orthogonal to Ker \delta.
Classification of the crossed product $C(M)\times_θ\Z_p$ for certain pairs $(M,θ)$
On spectral approximation, Følner sequences and crossed products
Crossed products of k-graph C*-algebras by Z^l
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