%0 Journal Article %1 Carter2001b %A Carter, J. Scott %A Elhamdadi, Mohamed %A Nikiforou, Marina Appiou %A Saito, Masahico %D 2003 %J J. Knot Theory Ramifications %K algebra homology knot-theory quandles topology %N 6 %P 725--738 %T Extensions of Quandles and Cocycle Knot Invariants %U http://arxiv.org/abs/math/0107021 %V 12 %X Quandle cocycles are constructed from extensions of quandles. The theory is parallel to that of group cohomology and group extensions. An interpretation of quandle cocycle invariants as obstructions to extending knot colorings is given, and is extended to links component-wise.

@article{Carter2001b, abstract = {Quandle cocycles are constructed from extensions of quandles. The theory is parallel to that of group cohomology and group extensions. An interpretation of quandle cocycle invariants as obstructions to extending knot colorings is given, and is extended to links component-wise. }, added-at = {2009-05-26T10:08:52.000+0200}, author = {Carter, J. Scott and Elhamdadi, Mohamed and Nikiforou, Marina Appiou and Saito, Masahico}, biburl = {https://www.bibsonomy.org/bibtex/23c33cb6320a6f8ff31b257741e5adb39/njj}, description = {Extensions of quandles and cocycle knot invariants}, interhash = {bffda7d926179c0c3c72ca341569ca0d}, intrahash = {3c33cb6320a6f8ff31b257741e5adb39}, journal = {J. Knot Theory Ramifications}, keywords = {algebra homology knot-theory quandles topology}, number = 6, pages = {725--738}, timestamp = {2009-05-26T10:08:52.000+0200}, title = {Extensions of Quandles and Cocycle Knot Invariants}, url = {http://arxiv.org/abs/math/0107021}, volume = 12, year = 2003 }