Topology Atlas | Conferences


Conference on Knot Theory and Its Applications to Physics and Quantum Computing; 60th birthday of Jozef H. Przytycki
January 6-9, 2015
University of Texas at Dallas
Richardson, TX, USA

Organizers
Mieczyslaw K. Dabkowski (UTD) Tobias Hagge (UTD) Valentina S. Harizanov (GWU) Viswanath Ramakrishna (UTD) Radmila Sazdanovic (NCSU) Adam S. Sikora (SUNYUB)

Conference Homepage


Signatures and Nullities of real algebraic curves via plumbing diagrams
by
Patrick M. Gilmer
Louisiana University
Coauthors: Stepan Orevkov

A real algebraic curve is the zero set in the real projective plane of a homogenous polynomial in three variables. A non-singular real algebraic curve consists of a collection of disjoint simple smooth closed curves. Sometimes these curves acquire a semi-orientation from the complex locus of the polynomial in the complex projective plane. Sucn an orientation is called a complex orientation. We evaluate restrictions on these complex orientations arising from a generalization of the Murasugi-Tristram inequality.

Date received: November 29, 2014


Copyright © 2014 by the author(s). The author(s) of this work and the organizers of the conference have granted their consent to include this abstract in Topology Atlas. Document # cbjz-10.