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Dive into the research topics where Andrew Gillette is active.

Publication


Featured researches published by Andrew Gillette.


SIAM Journal on Numerical Analysis | 2014

Gradient Bounds for Wachspress Coordinates on Polytopes

Michael S. Floater; Andrew Gillette; N. Sukumar

We derive upper and lower bounds on the gradients of Wachspress coordinates defined over any simple convex


Advances in Computational Mathematics | 2012

Error estimates for generalized barycentric interpolation

Andrew Gillette; Alexander Rand; Chandrajit L. Bajaj

d


Mathematics and visualization | 2009

Topology Based Selection and Curation of Level Sets

Chandrajit L. Bajaj; Andrew Gillette; Samrat Goswami

-dimensional polytope


Computational methods in applied mathematics | 2016

Construction of Scalar and Vector Finite Element Families on Polygonal and Polyhedral Meshes

Andrew Gillette; Alexander Rand; Chandrajit L. Bajaj

P


Biophysical Journal | 2013

Molecular and Subcellular-Scale Modeling of Nucleotide Diffusion in the Cardiac Myofilament Lattice

Peter M. Kekenes-Huskey; Tao Liao; Andrew Gillette; Johan Hake; Yongjie Zhang; Anushka Michailova; Andrew D. McCulloch; J. Andrew McCammon

. The bounds are in terms of a single geometric quantity


16th International Meshing Roundtable, IMR 2007 | 2008

Efficient Delaunay Mesh Generation from Sampled Scalar Functions

Samrat Goswami; Andrew Gillette; Chandrajit L. Bajaj

h_\ast


Frontiers in Physiology | 2015

High-order finite element methods for cardiac monodomain simulations

Kevin P. Vincent; Matthew J. Gonzales; Andrew Gillette; Christopher T. Villongco; Simone Pezzuto; Jeffrey H. Omens; Michael Holst; Andrew D. McCulloch

, which denotes the minimum distance between a vertex of


solid and physical modeling | 2010

A generalization for stable mixed finite elements

Andrew Gillette; Chandrajit L. Bajaj

P


Foundations of Computational Mathematics | 2017

Nodal Bases for the Serendipity Family of Finite Elements

Michael S. Floater; Andrew Gillette

and any hyperplane containing a nonincident face. We prove that the upper bound is sharp for


arXiv: Numerical Analysis | 2014

Hermite and Bernstein Style Basis Functions for Cubic Serendipity Spaces on Squares and Cubes

Andrew Gillette

d=2

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Chandrajit L. Bajaj

University of Texas at Austin

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Johan Hake

Simula Research Laboratory

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