Spatiotemporal Interpolation Methods for the Application of Estimating Population Exposure to Fine Particulate Matter in the Contiguous U.S. and a Real-Time Web Application
Reinhard E. Piltner
Part of the Mathematics Commons
Works by Lixin Li in Mathematics
2018
Comparison of Deterministic and Stochastic Spatiotemporal Interpolation Methods for Ozone in the Conterminous U.S.
Reinhard E. Piltner
Spatiotemporal Interpolation and Constraint Databases for a GIS Application: Ozone in the Contiguous U.S.
Reinhard E. Piltner
Comparison of Deterministic and Stochastic Spatiotemporal Interpolation Methods for Ozone in the Conterminous U.S.
Reinhard E. Piltner
Spatiotemporal Interpolation and Constraint Databases for a GIS Application: Ozone in the Contiguous U.S.
Reinhard E. Piltner
2016
2015
Fast Inverse Distance Weighting-Based Spatiotemporal Interpolation: A Web-Based Application of Interpolating Daily Fine Particulate Matter PM2.5 in the Contiguous U.S. Using Parallel Programming and k-d Tree
Reinhard E. Piltner
A Spatiotemporal Interpolation Method Using Radial Basis Functions for Geospatiotemporal Big Data
Reinhard E. Piltner
2014
An Application of a Shape Function Based Spatiotemporal Interpolation Method to Ozone and Population-Based Environmental Expsoure in the Contiguous U.S.
Reinhard E. Piltner
Estimating Population Exposure to Fine Particulate Matter in the Conterminous U.S. Using Shape Function-Based Spatiotemporal Interpolation Method: A County Level Analysis
Reinhard E. Piltner
A Spatiotemporal Interpolation Method Using Radial Basis Functions for Geospatiotemporal Big Data
Reinhard E. Piltner
2013
Constructing Harmonic and Biharmonic Functions for Plane Deformations in a Snake Segmentation Tool
Department of Mathematical Sciences Faculty Presentations
Constructing Harmonic and Biharmonic Functions for Plane Deformations in a Snake Segmentation Tool
Reinhard E. Piltner
2012
2011
2009
Solving Plate Bending Problems with Discretized Cauchy Integrals
Department of Mathematical Sciences Faculty Presentations
Solving Plate Bending Problems With Discretized Cauchy Integrals
Department of Mathematical Sciences Faculty Publications
2008
2007
The Use of Discretized Cauchy Integrals for Finite Elements
Department of Mathematical Sciences Faculty Presentations
2006
2005
Image Based Modeling of Abdominal Aortic Aneurysms
Department of Mathematical Sciences Faculty Publications
Image Based Modeling of Abdominal Aortic Aneurysms
Department of Mathematical Sciences Faculty Presentations
A Comparison of Mixed-Enhanced Finite Elements
Department of Mathematical Sciences Faculty Presentations