- Engineering
- Industrial Engineering
- Industrial Processes
- Additive Manufacturing
- Topology
- Algebraic Topology
- Engineering
- Industrial Engineering
- Industrial Processes
- Additive Manufacturing
- Topology
- Homotopy Theory
- Engineering
- Industrial Engineering
- Industrial Processes
- Additive Manufacturing
- Topology
- Algebraic Topology
- Stable Homotopy Theory
Proof of the Existence of Theta_6
INI Seminar Room 2 via YouTube
AI Engineer - Learn how to integrate AI into software applications
MIT Sloan AI Adoption: Build a Playbook That Drives Real Business ROI
Overview
Google, IBM & Meta Certificates — All 10,000+ Courses at 40% Off
One annual plan covers every course and certificate on Coursera. 40% off for a limited time.
Get Full Access
Explore a mathematical seminar where Professor Zhouli Xu from UCLA presents a rigorous proof demonstrating the existence of theta_6, a significant result in algebraic topology and homotopy theory. Delve into advanced mathematical concepts as the speaker constructs the proof through systematic analysis, building upon foundational principles in equivariant homotopy theory. Examine the theoretical framework underlying this existence proof, including the relevant mathematical structures and methodologies employed to establish this important topological invariant. Follow the logical progression of arguments and techniques used to verify the existence of this specific theta element, gaining insight into contemporary research methods in algebraic topology. This presentation forms part of the Equivariant Homotopy Theory in Context program at the Isaac Newton Institute, offering exposure to cutting-edge developments in this specialized field of mathematics.
Syllabus
Date: 10th Jun 2025 - 14:00 to 15:00
Taught by
INI Seminar Room 2