Endrass Surface on:
[Wikipedia]
[Google]
[Amazon]
In algebraic geometry, an Endrass surface is a
In algebraic geometry, an Endrass surface is a nodal surface
In algebraic geometry, a nodal surface is a surface in (usually complex
Complex commonly refers to:
* Complexity, the behaviour of a system whose components interact in multiple ways so possible interactions are difficult to describe
** Complex ...
of degree 8 with 168 real nodes, found by . , it remained the record-holder for the most number of real nodes for its degree; however, the best proven upper bound, 174, does not match the lower bound given by this surface.
See also
*Barth surface
__NOTOC__
In algebraic geometry, a Barth surface is one of the complex nodal surfaces in 3 dimensions with large numbers of double points found by . Two examples are the Barth sextic of degree 6 with 65 double points, and the Barth decic of degre ...
* Sarti surface
*Togliatti surface
In algebraic geometry, a Togliatti surface is a nodal surface of degree five with 31 nodes. The first examples were constructed by . proved that 31 is the maximum possible number of nodes for a surface of this degree, showing this example to b ...
References
{{reflist Algebraic surfaces