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Convex analysis
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#	Item
671	Notes on Indirect Utility How do we show that the indirect utility function is quasi-convex? We want to show that if v(p, m) ≥ v(p0 , m0 ), then the indirect utility of the convex combination budget is worse than the i Add to Reading List Source URL: www.econ.ucsb.edu Language: English - Date: 2011-10-14 19:42:04 Operator theory Mathematics Representation theory of Lie groups Partial differential equations Spectral theory Mathematical analysis Ordinary differential equations
672	2011 APICS Math Competition Time: 3 hours. Team members may collaborate with each other but not with others. Calculators and notes are forbidden. Please write the answer to each question on a separate sheet (or sheets) o Add to Reading List Source URL: www.math.unb.ca Language: English - Date: 2011-10-26 09:44:53 Mathematics Integral calculus Trigonometry Fractional coordinates Mathematical analysis Convex analysis Convex function
673	Proving that a Cobb-Douglas function is concave if the sum of exponents is no bigger than 1 Ted Bergstrom, Econ 210A, UCSB If you tried this problem in your homework, you learned from painful experience that the Hessian Add to Reading List Source URL: www.econ.ucsb.edu Language: English - Date: 2010-10-20 15:22:45 Mathematics Convex function Concave function Quasiconvex function Hessian matrix Derivative Logarithmically concave function Mathematical analysis Mathematical optimization Convex analysis
674	Name Final Exam, Economics 210A, December 2012 There are 8 questions. Answer as many as you can... Good luck! 1) Let S and T be convex sets in Euclidean n space. Let S + T be the set {x\|x = s + t for some s ∈ S and so Add to Reading List Source URL: www.econ.ucsb.edu Language: English - Date: 2012-12-14 20:46:05 Operator theory Microeconomics Economics Utility Mathematical analysis Indifference curve Consumer choice Consumer theory Marginal rate of substitution Mathematical optimization
675	LoCoH: Nonparameteric Kernel Methods for Constructing Home Ranges and Utilization Distributions Wayne M. Getz1,2, Scott Fortmann-Roe1, Paul C. Cross3,4., Andrew J. Lyons1., Sadie J. Ryan1.¤, Christopher C. Wilmers5 1 D Add to Reading List Source URL: www.nrmsc.usgs.gov Language: English* - Date: 2012-11-15 18:42:27 Local convex hull Computational statistics Statistical inference Home range Kernel smoother Bootstrapping K-nearest neighbor algorithm Gaussian function Plot Statistics Non-parametric statistics Data analysis
676	Stability Selection Nicolai Meinshausen and Peter B¨ uhlmann University of Oxford and ETH Z¨ urich May 16, 2009 Add to Reading List Source URL: stat.ethz.ch Language: English - Date: 2009-05-16 02:27:09 Convex analysis Convex optimization Mathematical optimization Linear regression Parameter Normal distribution Variance Statistics Estimation theory Data analysis
677	a n a ly s i s o f r a d i o t e l e m e t r y d ata culate this interior polygon. The MCP method ignores information provided by points within this outer boundary, and there may be large areas within this bounda Add to Reading List Source URL: joomla.wildlife.org Language: English - Date: 2011-12-19 10:37:00 Polygons 3D computer graphics Ethology Home range Local convex hull Euclidean plane geometry K-nearest neighbor algorithm Cluster analysis Convex and concave polygons Statistics Data analysis Computing
678	An Adaptive Accelerated Proximal Gradient Method and its Homotopy Continuation for Sparse Optimization Add to Reading List Source URL: jmlr.org Language: English - Date: 2014-02-16 19:30:21 Convex analysis Convex optimization Homotopy Linear programming Convex function Least squares Mathematical optimization Mathematical analysis Operations research
679	Globally Optimal Affine and Metric Upgrades in Stratified Autocalibration Manmohan Chandraker† Sameer Agarwal‡ David Kriegman† Add to Reading List Source URL: vision.ucsd.edu Language: English - Date: 2007-09-30 13:10:29 Convex analysis Operations research Projective geometry Linear programming Convex optimization Convex function Vector space Plane at infinity Duality Mathematics Mathematical optimization Geometry
680	April 17, [removed]:20 am MDT Page 1 of 2 MODE Object Areas Problem R. Bullock Add to Reading List Source URL: www.dtcenter.org Language: English - Date: 2013-04-18 12:51:57 Convex geometry Computational geometry Mathematical analysis Convex hull Convex set Grid plan Grid Convex analysis Geometry Mathematics

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