【摘 要】
:
Inverse problems in wave propagation have played a fundamental role in diverse scientific areas such as radar and sonar,geophysical exploration,medical imag
论文部分内容阅读
Inverse problems in wave propagation have played a fundamental role in diverse scientific areas such as radar and sonar,geophysical exploration,medical imaging,near-field optical microscopy,and nano-optics.Due to the complexity of material properties and uncertainty in physical models and parameters,precise modeling and accurate computing present challenging and significant mathematical and computational questions,and remain the subject matter of much ongoing research.The minisymposium aims to recent mathematical and computational studies of inverse problems in various wave propagation models,including acoustic,electromagnetic,optical,elasticity,and quantum wave propagation.It seeks to bring together leading researchers in these fields to present recent developments,promote exchange of ideas,and discuss new directions including treatment of multi-frequency and near-field data,and multi-wave imaging.The talks will cover all the aspects of inverse scattering problems like asymptotic techniques,sensitivity analysis,numerical computation,and wave propagation in complex and random media.
其他文献
All solutions to the Painleve' equations are meromorphic functions.The method of isomonodromic deformations provides an exhaustive description of their asym
This talk is a brief introduction to continuous and discrete Painlev'e equations from a geometric view point.While Painlev'e equations are defined by the Pa
In this talk,we study traveling wave solutions and entire solutions for a nonlocal dispersal equation with convolution-type crossing-monostable nonlinearity
The symposium is aimed at bridging between people who are working theoretically on curves and surfaces in algebraic geometry and those who are endeavoring t
The spectral convergence of the weighted graph Laplacian is a theoretical foundation of the Laplacian based algorithms such as spectral clustering,and dimen
This talk is a brief introduction into the theory of Painlevéequations with the emphasis on the isomonodromic framework.We review definitions of continuous
In this paper we study the dynamical behavior of a tri-trophic food chain model in the presence of harvesting.In this model there is one predator feeding on
According to recent studies in the classification of 4-dimensional Painlev'e-type equations,there are 40 types of them.In this talk,we consider their autono
Almost every paper on piecewise smooth systems references the book by A.F.Filippov Differential equations with discontinuous righthand sides(Kluwer 1988).Ye
In this work,we use the Nonlinear-Open-Plus-Closed-Loop(NOPCL)method to control a nonlinear model: the Hindmarsh-Rose model in which we can exhibit regular