This minisymposium focuses on the analysis for system of conservation laws and related models.It covers the following topics: 1.Multidimensional conservation laws and transonic flows; 2.Compressible N
Transformation optics(TO)is a powerful mathematical tool that allows to control light propagation and shape light path almost in arbitrary ways.In this presentation,we will introduce our works to crea
A major problem with magnetic materials in application is they naturally have high losses in a wide frequency range of interest(e.g.,Faraday rotation using ferromagnets in optical frequencies).
Special functions and orthogonal polynomials is a very classical subject with numerous applications in both pure and applied mathematics.Tremendous progresses in this area have been achieved recently
The nearly-analytic symplectic partitioned Runge-Kutta(NSPRK)method is a type of finite difference method for solving seismic wave equations.It uses the fourth-or higher-order nearly-analytic discrete
Given a set of sensors with limited energy and a set of targets to be monitored,the goal of the maximum lifetime κ-cover problem is to find an active/sleeping schedule for sensors to maximize the time
We give a simple proof of a removal lemma for large intersecting families,showing that a k-uniform set family on [n] with close to((n-1 k-1))sets and few disjoint pairs can be made intersecting by rem