@misc{10498/16102,
year = {2014},
month = {1},
url = {http://hdl.handle.net/10498/16102},
abstract = {We study the crossed product C⁎C⁎-algebra associated to injective endomorphisms, which turns out to be equivalent to study the crossed product by the dilated automorphism. We prove that the dilation of the Bernoulli p  -shift endomorphism is topologically free. As a consequence, we have a way to twist any endomorphism of a DD-absorbing C⁎C⁎-algebra into one whose dilated automorphism is essentially free and have the same K  -theory map than the original one. This allows us to construct purely infinite crossed products C⁎C⁎-algebras with diverse ideal structures.},
keywords = {Crossed product},
keywords = {Dilation},
keywords = {Shift endomorphism},
keywords = {Rokhlin property},
keywords = {Purely infinite},
title = {Purely infinite crossed products by endomorphisms},
doi = {10.1016/j.jmaa.2013.10.078},
author = {Ortega, E. and Pardo Espino, Enrique},
}