Yu, Thomas P.-Y. - Department of Mathematics, Drexel University

• PARAMETRIC FAMILIES OF HERMITE SUBDIVISION SCHEMES IN DIMENSION 1
• Approximation Order Equivalence Properties of Manifold-Valued Data Subdivision Schemes
• NONLINEAR PYRAMID TRANSFORMS BASED ON MEDIANINTERPOLATION DAVID L. DONOHO \Lambda , THOMAS P.Y. YU y
• CONTINUOUS M-ESTIMATORS AND THEIR INTERPOLATION BY POLYNOMIALS
• Continuous MEstimators and their Interpolation by Polynomials
• MATHEMATICS OF COMPUTATION Volume 73, Number 248, Pages 19131935
• A Greedy, NonRecursive Algorithm for MinimumTime Rendering of Triangle Meshes
• MATHEMATICS OF COMPUTATION S 0025-5718(04)01704-1
• Robust Nonlinear Wavelet Transform based on MedianInterpolation David L. Donoho & Thomas P.Y. Yu
• ON DONOHO'S LOG-EXP SUBDIVISION SCHEME: CHOICE OF RETRACTION AND TIME-SYMMETRY
• SMOOTHNESS EQUIVALENCE PROPERTIES OF MANIFOLD-VALUED DATA SUBDIVISION SCHEMES BASED ON THE PROJECTION APPROACH
• How Data Dependent is a Nonlinear Subdivision Scheme? A Case Study Based on Convexity Preserving Subdivision
• On a Linearization Principle for Nonlinear p-mean Subdivision Gang Xie Thomas P.-Y. Yu
• Approximation Order/Smoothness Tradeoff in Hermite Subdivision Schemes
• Advances in Computational Mathematics 11 (1999) 110 1 Interpolation of medians
• Applied and Computational Harmonic Analysis 9, 166203 (2000) doi:10.1006/acha.2000.0315, available online at http://www.idealibrary.com on
• Denoising of Electron Tomographic Reconstructions from Biological Specimens Using Multidimensional Multiscale Transforms
• Smoothness Equivalence Properties of General Manifold-Valued Data Subdivision Schemes
• On the Regularity Analysis of Interpolatory Hermite Subdivision Schemes
• Multivariate Refinable Hermite Interpolants Bin Han # Thomas P.Y. Yu and Bruce Piper +
• Face-based Hermite Subdivision Schemes Thomas P.-Y. Yu
• How Data Dependent is a Nonlinear Subdivision Scheme? --A Case Study Based on Convexity Preserving Subdivision
• Facebased Hermite Subdivision Schemes Bin Han # Thomas P.Y. Yu +
• NonInterpolatory Hermite Subdivision Schemes Bin Han # Thomas P.Y. Yu + Yonggang Xue #
• On a Linearization Principle for Nonlinear pmean Subdivision Gang Xie Thomas P.Y. Yu #
• PARAMETRIC FAMILIES OF HERMITE SUBDIVISION SCHEMES IN DIMENSION 1
• Computer Aided Geometric Design 23 (2006) 361396 www.elsevier.com/locate/cagd
• Smoothness Analysis of Nonlinear Subdivision Schemes of Homogeneous and A#ne Invariant Type
• Approximation Order/Smoothness Tradeo# in Hermite Subdivision Schemes
• Cutting Corners on the Sphere Thomas P.Y. Yu
• Design of Hermite Subdivision Schemes Aided by Spectral Radius Optimization
• Smoothness Equivalence Properties of Interpolatory Lie Group Subdivision Schemes
• NONLINEAR PYRAMID TRANSFORMS BASED ON MEDIAN-INTERPOLATION
• Robust Nonlinear Wavelet Transform based on Median-Interpolation David L. Donoho & Thomas P.Y. Yu
• Math 312. Probability and Statistics II Winter 2011 Course Outline & Syllabus Instructor: Thomas P.-Y. Yu
• Multiresolution Analysis on a spherical domain based on a flexible C2
• Cutting Corners on the Sphere Thomas P.-Y. Yu
• Interpolation of Medians Tim N. T. Goodman
• Denoising of Electron Tomographic Reconstructions from Biological Specimens Using Multidimensional Multiscale Transforms
• DOI: 10.1007/s00365-004-0581-6 Constr. Approx. (2004) OF1OF36
• Journal of Computational and Applied Mathematics 177 (2005) 401425 www.elsevier.com/locate/cam
• J. Math. Anal. Appl. 302 (2005) 201216 www.elsevier.com/locate/jmaa
• A Greedy, Non-Recursive Algorithm for Minimum-Time Rendering of Triangle Meshes
• INVARIANCE PROPERTY OF PROXIMITY CONDITION IN NONLINEAR SUBDIVISION
• SINGLE BASEPOINT SUBDIVISION SCHEME FOR MANIFOLD-VALUED DATA: TIME-SYMMETRY WITHOUT SPACE-SYMMETRY
• Introduction A Survey of Subdivision Algorithms of
• ossible even if Hall's condition is 1 = 1, show that any p rows have
• Math 321. Vector Calculus Winter 2012 Course Outline & Syllabus Instructor: Thomas P.-Y. Yu
• Math 312. Probability and Statistics II Winter 2012 Course Outline & Syllabus Instructor: Thomas P.-Y. Yu