Fast Huygens sweeping method is used to evaluate the Schrodinger equation in the semi-classical regime using FFT.It combines short-time WKBJ propagators into Huygens principle.
We consider the Bayesian methods for solving inverse problems in function space.The often used Gaussian processes prior often has difficulty in dealing with functions with discontinuities.
We consider an inverse problem where the model is a time-fractional diffusion.In particular we consider the problem where the Caputo fractional derivative order α is not known.
We propose a stepwise penalized LAD regression to generate robust estimators based on PLSIM.An iterative procedure is firstly presented to estimate the index parameters with the univariate link functi
Incomplete longitudinal data often arise in many areas.In this article,we consider longitudinal partial linear models when the response variable is missing probability depending on the covariate that
This paper mainly discusses the pth moment asymptotic stability and the exponential stability of nonlinear stochastic functional differential equations(SFDEs)satisfying the local Lipschitz condition b
In the present talk,I will firstly report our recent work on integrable discretizations for a class of soliton equations with hodograph transformations such as the Camassa-Holm,the short-pulse(SP),the
Some holonomic constrained systems have the Hamiltonian,which is the sum of the Hamiltonian of an integrable system,St(a)ckel system and terms including a Lagrange multiplier and holonomic constraint.