The authors consider a generic configuration of regions, consisting of a collection of distinct compact regions ${ Omega_i}$ in $mathbb^{n+1}$ which may be either regions with smooth boundaries disjoint from the others or regions which meet on their piecewise smooth boundaries $mathcal_i$ in a generic way. They introduce a skeletal linking structure for the collection of regions which simultaneously captures the regions' individual shapes and geometric properties as well as the ``positional geometry'' of the collection. The linking structure extends in a minimal way the individual...
The authors consider a generic configuration of regions, consisting of a collection of distinct compact regions ${ Omega_i}$ in $mathbb^{n+1}$ whic...
This second volume of Research in Computational Topology is a celebration and promotion of research by women in applied and computational topology, containing the proceedings of the second workshop for Women in Computational Topology (WinCompTop) as well as papers solicited from the broader WinCompTop community. The multidisciplinary and international WinCompTop workshop provided an exciting and unique opportunity for women in diverse locations and research specializations to interact extensively and collectively contribute to new and active research directions in the field. The prestigious...
This second volume of Research in Computational Topology is a celebration and promotion of research by women in applied and computational topology, co...
