BIMSA mini-workshop on knot theory and its applications
Knot theory is one of the core research areas in mathematics with a wide range of applications in various subjects of sciences, such as biology, chemistry, statistical physics and quantum computing. This mini-workshop will consist of three lectures with the structure given as follows.
The workshop will start with two lectures given by Professor Akio Kawauchi with one talk to give an overview of knot theory in mathematics, and another to give an overview of the applications of knot theory. Then there will be a follow-up talk given by Professor Liang Chang(常亮), who will give a brief introduction to topological quantum computation and show how the theory of knots and braids can be applied to implement this quantum computation scheme, which has the potential of supporting robust universal quantum computer.
The workshop will start with two lectures given by Professor Akio Kawauchi with one talk to give an overview of knot theory in mathematics, and another to give an overview of the applications of knot theory. Then there will be a follow-up talk given by Professor Liang Chang(常亮), who will give a brief introduction to topological quantum computation and show how the theory of knots and braids can be applied to implement this quantum computation scheme, which has the potential of supporting robust universal quantum computer.
Organizers
Speakers
Liang Chang
(
Nankai University
)
Akio Kawauchi
(
Osaka City University
)
Date
6th ~ 6th July, 2023
Location
Weekday | Time | Venue | Online | ID | Password |
---|---|---|---|---|---|
Thursday | 11:00 - 17:00 | A3-2a-302 | ZOOM 06 | 537 192 5549 | BIMSA |
Schedule
Time\Date | Jul 6 Thu |
---|---|
11:00-12:00 | Akio Kawauchi |
14:00-15:00 | Akio Kawauchi |
15:30-16:30 | Liang Chang |
*All time in this webpage refers to Beijing Time (GMT+8).
Program
6th July, 2023
11:00-12:00 Akio Kawauchi
Overview of knot theory
14:00-15:00 Akio Kawauchi
Overview of the applications of knot thoery
15:30-16:30 Liang Chang
Braids, knots and topological quantum computation