flop transition



The flop transition is a continuous path in a space of noncommutative 2-geometries that starts at an ordinary complex 3-dimensional Calabi-Yau space, then passes through a point that does not correspond to an ordinary geometry (the Gepner point) and emerges afterwards again as an ordinary CY-geometry – but now with different topology.

This was found and discussed in the context of string theory but the phenomenon is a general abstract one in the theory of 2d SCFTs regarded as generalized geometries – as described at 2-spectral triple.


A survey is in

A rough and brief survey of the flop transition and related phenomena with many pointers to original literature is also given in

See also

Last revised on July 19, 2015 at 18:37:37. See the history of this page for a list of all contributions to it.