We show that two topological conjugate tiling spaces are, in general, not mutually locally derivable. This is done by considering the Cech cohomology and pattern equivariant cohomology tiling spaces obtained by deformations.Summer Undergraduate International Research Internships (SIRI) at the University of Ottaw
All rights reserved. This thesis may not be reproduced in whole or in part, by photocopy or other me...
Gähler F, Maloney GR. Cohomology of one-dimensional mixed substitution tiling spaces. Topology And I...
Deformation theory in its modern form arose from the work of Kunihiko Kodaira and Donald C. Spencer ...
textThis paper develops a new cohomology theory on generalized tiling spaces. This theory incorpora...
Abstract. Pattern-equivariant (PE) cohomology is a well established tool with which to in-terpret th...
AbstractWe establish direct isomorphisms between different versions of tiling cohomology. The first ...
This is the second paper in a short series devoted to the study and application of topological invar...
This thesis establishes a generalised setting with which to unify the study of finite local complexi...
Pattern-equivariant (PE) cohomology is a well-established tool with which to interpret the Čech coho...
This thesis establishes a generalised setting with which to unify the study of finite local complexi...
International audienceWe establish direct isomorphisms between different versions of tiling cohomolo...
International audienceWe establish direct isomorphisms between different versions of tiling cohomolo...
Abstract. Billey and Braden defined a geometric pattern map on flag manifolds which extends the gene...
We explain from the basics why the Čech cohomology of a tiling space can be realised in terms of gro...
Pattern-equivariant (PE) cohomology is a well-established tool with which to interpret the Čech coho...
All rights reserved. This thesis may not be reproduced in whole or in part, by photocopy or other me...
Gähler F, Maloney GR. Cohomology of one-dimensional mixed substitution tiling spaces. Topology And I...
Deformation theory in its modern form arose from the work of Kunihiko Kodaira and Donald C. Spencer ...
textThis paper develops a new cohomology theory on generalized tiling spaces. This theory incorpora...
Abstract. Pattern-equivariant (PE) cohomology is a well established tool with which to in-terpret th...
AbstractWe establish direct isomorphisms between different versions of tiling cohomology. The first ...
This is the second paper in a short series devoted to the study and application of topological invar...
This thesis establishes a generalised setting with which to unify the study of finite local complexi...
Pattern-equivariant (PE) cohomology is a well-established tool with which to interpret the Čech coho...
This thesis establishes a generalised setting with which to unify the study of finite local complexi...
International audienceWe establish direct isomorphisms between different versions of tiling cohomolo...
International audienceWe establish direct isomorphisms between different versions of tiling cohomolo...
Abstract. Billey and Braden defined a geometric pattern map on flag manifolds which extends the gene...
We explain from the basics why the Čech cohomology of a tiling space can be realised in terms of gro...
Pattern-equivariant (PE) cohomology is a well-established tool with which to interpret the Čech coho...
All rights reserved. This thesis may not be reproduced in whole or in part, by photocopy or other me...
Gähler F, Maloney GR. Cohomology of one-dimensional mixed substitution tiling spaces. Topology And I...
Deformation theory in its modern form arose from the work of Kunihiko Kodaira and Donald C. Spencer ...