Homology of Yang-Baxter Operators and Search for (Co)Cycle Invariants of Knots
Offered By: QuantumTopology via YouTube
Course Description
Overview
Explore the intricate world of knot theory in this 59-minute lecture by Jozef Przytycki, focusing on the homology of Yang-Baxter operators and the quest for (co)cycle invariants of knots. Delve into advanced mathematical concepts as Przytycki examines the relationship between Yang-Baxter operators and knot invariants, providing insights into the ongoing search for new ways to classify and distinguish knots. Gain a deeper understanding of the algebraic structures underlying knot theory and their potential applications in quantum topology.
Syllabus
Jozef Przytycki - Homology of Yang-Baxter operators and search for (co)cycle invariants of knots
Taught by
QuantumTopology
Related Courses
Splitting Numbers and SignaturesQuantumTopology via YouTube Low Dimensional Topology and Circle-valued Morse Functions
IMSA via YouTube Quantization of Moduli Spaces of Local Systems at Roots of Unity
IMSA via YouTube 25.03.2020 Ф.Г. Кораблёв - Автоморфизмы раскрасок и инварианты узлов
QuantumTopology via YouTube 9.12.2017 И.А. Дынников - Рокировочные классы прямоугольных диаграмм и лежандровы узлы
QuantumTopology via YouTube