%0 Journal Article %1 Yetter2002a %A Yetter, D. N. %D 2003 %J J. Knot Theory Ramifications %K algebra quandles topology %N 4 %P 523--541 %T Quandles and Monodromy %U http://arxiv.org/abs/math/0205162 %V 12 %X We show that a variety of monodromy phenomena arising in geometric topology and algebraic geometry are most conveniently described in terms of quandle homomorphisms from a knot quandle associated to the base to a quandle associated to a fiber. We consider the cases of the monodromy of a branched covering, braid monodromy and the monodromy of a Lefschetz fibration.

@article{Yetter2002a, abstract = {We show that a variety of monodromy phenomena arising in geometric topology and algebraic geometry are most conveniently described in terms of quandle homomorphisms from a knot quandle associated to the base to a quandle associated to a fiber. We consider the cases of the monodromy of a branched covering, braid monodromy and the monodromy of a Lefschetz fibration. }, added-at = {2009-05-25T19:39:25.000+0200}, author = {Yetter, D. N.}, biburl = {https://www.bibsonomy.org/bibtex/297d90827299e4b534d3139deb2eb5c78/njj}, description = {Quandles and Monodromy}, interhash = {e182eec8656e9c38c3d39b0cc3ec1ec7}, intrahash = {97d90827299e4b534d3139deb2eb5c78}, journal = {J. Knot Theory Ramifications}, keywords = {algebra quandles topology}, number = 4, pages = {523--541}, timestamp = {2009-05-25T19:39:25.000+0200}, title = {Quandles and Monodromy}, url = {http://arxiv.org/abs/math/0205162}, volume = 12, year = 2003 }