ABSTRACT
We describe a quasi-conservative finite difference AWENO scheme with the affine-invariant Z-type nonlinear weights (Ai-AWENO) for the γ-based model....
ABSTRACT
In this talk we will develop the asymptotic likelihood theory for triangular arrays of stationary Gaussian time series depending on a multidimensional unknown parameter....
ABSTRACT
In this talk we will develop the asymptotic likelihood theory for triangular arrays of stationary Gaussian time series depending on a multidimensional unknown parameter....
ABSTRACT
Newly emerging imaging methods lead to the inverse problem of determining one or several coefficient function(s) in an elliptic partial differential equation from (partial) knowledge of it...
ABSTRACT
In this talk, I will discuss with the transverse spectral instability of the one-dimensional su?ciently small and periodic traveling wave solutions of the (2+1)-dimensional Euler-Korteweg ...
ABSTRACT
In this talk, we introduce a so-called second-order flow approach, a novel computational framework based on dissipative second-order hyperbolic partial differential equations (PDEs) design...
ABSTRACT
The Feynman-Kac formula establishes the probabilistic representation of solutions to PDEs, linking the convergence of numerical schemes for PDEs to limit theorems in probability theory....
Venue: Online via Zoom
Registration Link:
https://cityu.zoom.us/meeting/register/bpnT8g2PSk6N29XH5gRHrw
ABSTRACT
Herr and Kwak had recently established sharp estimates for certain exponential sums on the 3 dimensional torus by counting rectangles in the plane....