Concave function

Results: 65



#Item
31Convex function / Concave function / Convex conjugate / Function / Proper convex function / Convex analysis / Mathematical analysis / Mathematics

JMLR: Workshop and Conference Proceedings vol[removed]–31 The Geometry of Losses Robert C. Williamson B OB .W ILLIAMSON @ ANU . EDU . AU Australian National University and NICTA, Canberra ACT 0200, Australia

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Source URL: users.cecs.anu.edu.au

Language: English - Date: 2014-05-18 19:15:11
32Socioeconomics / Distribution of wealth / Mathematical analysis / Convex analysis / Welfare economics / Redistribution of wealth / Concave function / Economic inequality / Mean / Statistics / Income distribution / Economics

Social Mobility and the Demand for Redistribution: the POUM Hypothesis1 Roland Bénabou?2 and Efe A. Ok]3 First Draft: August 1997 This version: November 1999

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Source URL: idei.fr

Language: English - Date: 2004-05-03 17:00:00
33Convex analysis / Welfare state / Politics / Political philosophy / Redistribution of wealth / Economic inequality / JEL classification codes / Convex function / Concave function / Income distribution / Socioeconomics / Economics

LEFT, RIGHT, LEFT: INCOME, LEARNING AND POLITICAL DYNAMICS* John Morrow Michael Carter

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Source URL: johnmorrow.info

Language: English - Date: 2013-09-11 07:20:31
34Convex analysis / Analytic functions / Inverse function / Function / Concave function / Injective function / Exponential function / Logarithm / Multiplicative inverse / Mathematics / Mathematical analysis / Functions and mappings

Two friends, Emily and Lorraine, were working on an algebra task assigned to their team. They were arguing about the meaning of the inverse of a function. They consulted a dictionary and found the following definitions f

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Source URL: www.okcareertech.org

Language: English
35Convex function / Concave function / Textbook / Mathematical analysis / Convex analysis / Normal distribution

MOCK TEST #4 (CHAPTER 4) NOV. 3, 2014 Note: This mock test consists of questions covered in chapter 4 of the Math 121 textbook. This test is not comprehensive. The problems on this test were created by your SSS coaches,

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Source URL: www.usask.ca

Language: English - Date: 2014-11-03 18:44:06
36Geometry / Differential calculus / Concave function / Convex function / Inflection point / Sine / Mathematical analysis / Convex analysis / Mathematics

ANSWERS-MOCK TEST #3 (CHAPTER 3) OCT. 21, 2014 Note: This mock test consists of questions covered in chapter 3 of the Math 121 textbook. This test is not comprehensive. The problems on this test were created by your SSS

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Source URL: www.usask.ca

Language: English - Date: 2014-10-22 03:11:22
37Mathematical analysis / Economics / Convex analysis / Redistribution of wealth / Welfare state / Economic inequality / Social mobility / Mean / Concave function / Socioeconomics / Statistics / Income distribution

SOCIAL MOBILITY AND THE DEMAND FOR REDISTRIBUTION: THE POUM HYPOTHESIS* ROLAND BE´NABOU AND

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Source URL: www.princeton.edu

Language: English - Date: 2004-09-14 10:21:04
38Convex function / Centroid / Derivative / Concave function / Mean / Quasiconvex function / Mathematical analysis / Convex analysis / Mathematics

Econometrica,Vol. 56, No. 4 (July, 1988), [removed]ON 64%-MAJORITYRULE BY ANDREW CAPLIN AND BARRY NALEBUFF1 Many electoralrules (such as those governingthe U.S. Constitution)requirea supermajorityvote to changethe statu

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Source URL: www.econ.ucsb.edu

Language: English - Date: 2012-08-18 17:36:24
39Quasiconvex function / Convex function / Concave function / Derivative / PROPT / Logarithmically concave function / Mathematical analysis / Mathematical optimization / Convex analysis

Midterm Examination: Economics 210A October 2011 The exam has 6 questions. Answer as many as you can. Good luck. 1) A) Must every quasi-concave function must be concave? If so, prove it. If not, provide a counterexample.

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Source URL: www.econ.ucsb.edu

Language: English - Date: 2011-10-31 14:33:23
40Quantum mechanics / Ordinary differential equations / Spectral theory / Representation theory of Lie groups / Operator theory / Physics / Mathematical analysis

Two Properties of Expenditure functions Proof that e(p, u) is a concave function of p. Proof: We want to show that for any u and any two price vectors p and p0 , and for any λ between 0 and 1, λe(p, u) + (1 − λ)e(p0

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Source URL: www.econ.ucsb.edu

Language: English - Date: 2011-10-18 17:00:43
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