Events Archive
Find an Event
Currently selected filters
- Applied Mathematics
- Colloquia
Variational Implicit Solvation of Biomolecules
SpeakerBo LiUCSDhttp://math.ucsd.edu/people/faculty/Bo-Li/ Description The structure and dynamics of biomolecules such as DNA and proteins determine the functions of underlying biological systems...
Sharp Estimates on the Dirichlet Heat Kernels of Subordinate Brownian Motions
Speaker Renming Song University of Ïã½¶´«Ã½ at Urbana-Champaign http://www.math.uiuc.edu/~rsong/ Description A subordinate Brownian motion can be obtained by replacing the time parameter of a Brownian...
Correlation Pursuit: Forward Stepwise Variable Selection for Index Models
SpeakerMichael ZhuPurdue Universityhttp://www.stat.purdue.edu/~yuzhu/ Description A stepwise procedure, correlation pursuit (COP), is developed for variable selection under the sufficient dimension...
Zero Forcing and Its Applications
SpeakerMichael YoungIowa State Universityhttp://orion.math.iastate.edu/myoung/ Description Zero forcing is a type of propagation on a simple, undirected graph based on the color-change rule: Given...
Investment Performance Evaluation and Prudence: A Unified Approach
Description The prudence of an investment and its return vs. risk are two concepts that are clearly related. However, formal links between the two are hard to find. By adapting a capability measure...
Optimal Derivatives of Noisy Simulations
SpeakerStefan WildArgonne National Laboratoryhttp://www.mcs.anl.gov/~wild/ Description Computational noise in deterministic simulations is as ill-defined a concept as can be found in scientific...
Weak Reflection Principle for Diffusions, with Applications in Finance and Physics
Speaker Sergey Nadtochiy University of Michigan http://www.lsa.umich.edu/math/people?uniqname=sergeyn Description Consider a regular diffusion on a real line, with the transition semigroup (P t). We...
Multi-Dimensional Polynomial Interpolation on Arbitrary Nodes
SpeakerDongbin XiuPurdue Universityhttp://www.sci.utah.edu/~dxiu/ Description Polynomial interpolation is well understood on the real line. And many techniques in multi-dimensional space employs the...
A Nonlinear Discretization Theory with Applications To Meshfree Methods for Nonlinear PDEs
Description We extend for the first time the linear discretization theory of Schaback, developed for meshfree method, to nonlinear operator equations, relying heavily on methods of Bohmer, Vol I...