Past Events

I will survey the state of the art of pointwise ergodic theory before Covid, with an emphasis on the work of Bourgain.

We introduce p-adic cellular neural networks, a mathematical generalization of cellular neural networks. These networks have infinite cells with a hierarchy structure and hidden layers. We discuss two types of p-adic CNNs: one for grayscale image...

I will survey the state of the art of pointwise ergodic theory before Covid, with an emphasis on the work of Bourgain.

TBC

For an integer k≥3; Δk (x) :=∑n≤xdk(n)-Ress=1 (ζk(s)xs/s), where dk(n) is the k-fold divisor function, and ζ(s) is the Riemann zeta-function. In the 1950's, Tong showed for all large enough X; Δk(x) changes sign at least once in the interval [X, X +...

In this lecture, I will focus on formulating a dynamical geometric surface partial differential equation for modelling static images during the process of single or collective cell migration. In the absence of detailed experimental molecular and...

Periods are integrals of differential forms, and their study spans many branches of mathematics, including diophantine geometry, differential algebra, and algebraic geometry. If one restricts their attention to periods arising over OQ, then the...

In this lecture, I will focus on formulating a dynamical geometric surface partial differential equation for modelling static images during the process of single or collective cell migration. In the absence of detailed experimental molecular and...

PIMS is pleased to invite our extended network to our first annual PIMS Day on September 22, 2023. The program is an exciting and informative two-part series. 11:00 AM - 1:10 PM Pacific Time - Meet the CRGs and PDFs at PIMS We invite all members of...

Let G be a simple connected graph and A(G) be its adjacency matrix. A nonsingular graph G is said to have the reciprocal eigenvalue property if the reciprocal of each eigenvalue of G is also an eigenvalue. Furthermore, if each eigenvalue of G and its...