The World is Changing Atul Chitnis Chief Products Officer Geodesic Limited

Source URL: atulchitnis.net

Geodesic ray transforms and tensor tomography Mikko Salo University of Jyv¨askyl¨a Joint with Gabriel Paternain (Cambridge) and Gunther Uhlmann (UCI / UW)

Source URL: www.math.purdue.edu

Geodesics on Timelike Polyhedral Surfaces in Minkowski Space IGL Fall 2013 Report Joshua Kable, Jialin Lang∗ December 16, 2013 Abstract

Source URL: www.math.illinois.edu

• Lorentzian manifolds
• Exact solutions in general relativity
• Differential geometry of surfaces
• Geodesic
• Minkowski space
• Curvature
• Born coordinates
• Rindler coordinates

RIGIDITY OF BROKEN GEODESIC FLOW AND INVERSE PROBLEMS YAROSLAV KURYLEV, MATTI LASSAS, AND GUNTHER UHLMANN Abstra t. Consider a broken geodesi s α([0, l]) on a ompa t Riemannian manifold (M, g) with boundary of dimensio

Source URL: www.math.washington.edu

Packing and Covering a Polygon with Geodesic Disks Ivo Vigan∗1 1 Dept. of Computer Science, City University of New York,

Source URL: www-cs.engr.ccny.cuny.edu

THE GEODESIC RAY TRANSFORM ON RIEMANNIAN SURFACES WITH CONJUGATE POINTS FRANC ¸ OIS MONARD, PLAMEN STEFANOV, AND GUNTHER UHLMANN Abstract. We study the geodesic X-ray transform X on compact Riemannian surfaces with conj

Source URL: www.math.washington.edu

Relative Convex Hulls in Semi-Dynamic Subdivisions Mashhood Ishaque1? and Csaba D. T´oth2?? 1 Dept. of Comp. Sci., Tufts University, Medford, MA,

Source URL: www.eecs.tufts.edu

• Convex analysis
• Geometry
• Mathematical analysis
• Convex hull algorithms
• Computer science
• Computational geometry
• Convex hull
• Geodesic
• Dynamic convex hull
• Convex set
• Point location
• Convex function

THE GEODESIC X-RAY TRANSFORM WITH FOLD CAUSTICS PLAMEN STEFANOV AND GUNTHER UHLMANN A BSTRACT. We give a detailed microlocal study of X-ray transforms over geodesics-like families of curves with conjugate points of fold

Source URL: www.math.washington.edu

GEODESIC REGRESSION OF IMAGE AND SHAPE DATA FOR IMPROVED MODELING OF 4D TRAJECTORIES James Fishbaugh1 , Marcel Prastawa1 , Guido Gerig1* , Stanley Durrleman2 1 Scientific Computing and Imaging Institute, University of U

Source URL: www.sci.utah.edu

DIFFERENTIAL GEOMETRY/PDE SEMINAR Tuesday, December 13, 2011 Padelford C-401 1:30PM–2:30PM Geodesic metric spaces with unique blow-up almost everywhere: properties and examples

Source URL: www.math.washington.edu