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Tuesday, April 11, 2023 8:30 am - 5:30 pm EDT (GMT -04:00)

Brain Day 2023 • Centre for Theoretical Neuroscience

Please note: Brain Day 2023 will take place in Engineering 7, various rooms.

image depicting Brain Day 2023

The University of Waterloo’s Centre for Theoretical Neuroscience supports the development of robust explanatory theories of mind and brain through education and research.

Please note: This master’s thesis presentation will take place online.

Daewoo Kim, Master’s candidate
David R. Cheriton School of Computer Science

Supervisor: Professor Trevor Brown

Memory management in multicore systems is a well studied area. Many approaches to memory management have been developed and tuned with specific hardware architectures in mind, capitalizing on hardware characteristics to improve performance. In this thesis, the focus is on memory allocation and reclamation in multicore systems.

Wednesday, April 12, 2023 1:30 pm - 3:00 pm EDT (GMT -04:00)

From AlphaGO to ChatGPT Public Talk

Sponsored by the Faculty of Mathematics Data Science Graduate Programs, please join Cheriton School of Computer Science expert in artificial intelligence, Professor Pascal Poupart, for a public talk in which he will describe the key technological advances in recent years that were behind AlphaGo and ChatGPT and ultimately facilitated these breakthroughs.

In recent years, we have seen the following —

Please note: This PhD seminar will take place in DC 2564.

Yongqiang (Victor) Tian, PhD candidate
David R. Cheriton School of Computer Science

Supervisor: Professor Chengnian Sun

Please note: This PhD seminar will take place in DC 1331.

Nolan Peter Shaw, PhD candidate
David R. Cheriton School of Computer Science

Supervisor: Professor Jeff Orchard

Please note: This PhD seminar will take place online.

Alessandra Luz, PhD candidate
David R. Cheriton School of Computer Science

Supervisor: Professor Daniel Vogel

Please note: This seminar will take place in DC 1302.

Roswitha Rissner, Department of Mathematics
Alpen-Adria-Universität Klagenfurt, Austria

Given a square matrix B' over a (commutative) ring S, the null ideal N_0(B') is the ideal consisting of all polynomials f in S[X] for which f(B')=0. In the case that S=R/J is the residue class ring of a ring R modulo an ideal J, we can equivalently study the so-called J-ideals

N_J(B) =  { f in  R[X]  |  f(B) in M_n(J) }