Variable Metric Forward-Backward algorithm for minimizing the sum of a differentiable function and a convex function Emilie Chouzenoux, Jean-Christophe Pesquet and Audrey Repetti ∗

Source URL: www.optimization-online.org

Midterm Exam, Econ 210A, FallElmer Kink’s utility function is min{x1 , 2x2 }. Draw a few indifference curves for Elmer. Find each of the following for Elmer: • His Marshallian demand function for each good.

Source URL: econ.ucsb.edu

• Concave function
• Convex function
• Quasiconvex function
• Utility
• Hessian matrix
• Expected utility hypothesis
• Insurance
• Dracula
• Logarithmically concave function
• Mathematical analysis
• Mathematical optimization
• Convex analysis

Combining Multi-class SVMs with Linear Ensemble Methods that Estimate the Class Posterior Probabilities Yann Guermeur LORIA-CNRS Campus Scientique, BP 239

Source URL: www.loria.fr

• Statistics
• Statistical classification
• Functions and mappings
• Support vector machine
• Convex optimization
• Function
• Convex function
• Locally convex topological vector space
• Least squares support vector machine
• Convex analysis
• Mathematical analysis
• Mathematics

Domain Adaptation in Regression Corinna Cortes1 and Mehryar Mohri2,1 1 2

Source URL: www.cs.nyu.edu

• Functions and mappings
• Convex analysis
• Convex optimization
• Mathematical optimization
• Function
• Hilbert space
• Mathematics
• Mathematical analysis
• Operator theory

Radius-Margin Bound on the Leave-One-Out Error of the LLW-M-SVM Yann Guermeur LORIA-CNRS Campus Scientifique, BPVandœuvre-l`es-Nancy cedex, France

Source URL: www.loria.fr

• Operator theory
• Hilbert space
• Statistical classification
• Linear algebra
• Support vector machine
• Reproducing kernel Hilbert space
• Function
• Convex function
• Positive-definite kernel
• Mathematics
• Mathematical analysis
• Statistics

Name Midterm Exam, Econ 210A, Fall 2010 Answer as many questions as you can. Put your answers on these sheets. Question 1. Let f (x1 , x2 ) =

Source URL: econ.ucsb.edu

• Convex analysis
• Economics
• Hicksian demand function
• Marshallian demand function
• Convex function
• Quasiconvex function
• Consumer choice
• GEC
• Consumer theory
• Mathematical analysis
• Demand

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

Source URL: econ.ucsb.edu

• Operator theory
• Mathematics
• Representation theory of Lie groups
• Partial differential equations
• Spectral theory
• Mathematical analysis
• Ordinary differential equations

Midterm Exam, Econ 210A, FallElmer Kink’s utility function is min{x1 , 2x2 }. Draw a few indifference curves for Elmer. These are L-shaped, with the corners lying on the line x1 = 2x2 . Find each of the follow

Source URL: econ.ucsb.edu

• Concave function
• Convex function
• Hessian matrix
• Quasiconvex function
• PROPT
• Logarithmically concave function
• Mathematical analysis
• Mathematical optimization
• Convex analysis

Name Midterm Examination: Economics 210A November 7, 2012 Answer Question 1 and any 4 of the other 6 questions. Good luck. 1) Let f be a real-valued concave function whose domain is a convex subset of

Source URL: econ.ucsb.edu

• Consumer theory
• Economics
• Revealed preference
• PROPT
• Consumer choice
• Microeconomics
• Utilitarianism

Discrete Comput Geom 19:373–Discrete & Computational Geometry

Source URL: www.cs.duke.edu

• Discrete geometry
• Convex analysis
• Euclidean plane geometry
• K-set
• Crossing number
• Convex hull
• Convex function
• Arrangement of lines
• Pseudotriangle
• Mathematics
• Geometry
• Discrete mathematics