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Pairwise
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#	Item
221	Characterizing Pairwise Inter-contact Patterns in Delay Tolerant Networks (Invited Paper) Vania Conan, Jérémie Leguay+ , Timur Friedman+ Thales Communications Pierre et Marie Curie, LiP6–CNRS Add to Reading List Source URL: jeremie.leguay.free.fr Language: English* - Date: 2011-05-06 06:34:33 Exponentials Probability theory Poisson processes Exponential distribution Pareto distribution Power law Log-normal distribution Normal distribution Gamma distribution Statistics Mathematical analysis Probability and statistics
222	Characterizing Pairwise Inter-contact Patterns in Delay Tolerant Networks Vania Conan,∗ J´er´emie Leguay,∗ Timur Friedman† ∗ † Add to Reading List Source URL: jeremie.leguay.free.fr Language: English - Date: 2011-05-06 06:36:23 Delay-tolerant networking Power law Routing Normal distribution Mathematical analysis Probability and statistics Network protocols Network architecture Statistics
223	Characterizing Inter-contact Patterns in Delay Tolerant Networks Vania Conan1, Jérémie Leguay1, Timur Friedman2 Context The scenario Add to Reading List Source URL: jeremie.leguay.free.fr Language: English - Date: 2011-05-06 06:34:21 Computing Power law Pairwise Bluetooth Log-normal distribution Technology Mathematical analysis Network protocols Delay-tolerant networking Network architecture
224	DP2009/01 Revealing monetary policy preferences Christie Smith April 2009 Add to Reading List Source URL: www.rbnz.govt.nz Language: English - Date: 2013-06-23 20:26:11 Mind Preference Potentially all pairwise rankings of all possible alternatives Multi-criteria decision analysis Utility Conjoint analysis Decision making Pairwise comparison Choice Decision theory Statistics Business
225	Author manuscript, published in "IEEE conf. on Computer Vision and Pattern Recognition, France (2012)" DOI : [removed]CVPR[removed]PCCA: A New Approach for Distance Learning from Sparse Pairwise Constraints Alexis Mi Add to Reading List Source URL: hal.archives-ouvertes.fr Language: English - Date: 2013-03-29 07:35:03 Multivariate statistics Nonlinear dimensionality reduction Isomap Kernel trick Dimension reduction Support vector machine Distance Multidimensional scaling Vector space Statistics Algebra Mathematics
226	Publications by Stefan Lucks Books and Chapters in Books 1. A. Weimerskirch, D. Westhoff, S. Lucks, E. Zenner, “Efficient Pairwise Authentication Protocols for Sensor Networks: Theory and Performance Analysis”, IEEE Add to Reading List Source URL: th.informatik.uni-mannheim.de Language: English - Date: 2006-06-20 09:24:04 DEAL Phelix Twofish Lecture Notes in Computer Science Advanced Encryption Standard Fast Software Encryption Cryptographic hash function Cryptography Stream ciphers Stefan Lucks
227	Density of periodic orbit measures for piecewise monotonic interval maps Peter Raith Let T : [0, 1] → [0, 1] be a piecewise monotonic map, this means there exists S a partition Z of [0, 1] into finitely many pairwise d Add to Reading List Source URL: www.math.iupui.edu Language: English - Date: 2000-11-25 20:59:12 Invariant measure Monotonic function Piecewise Milnor–Thurston kneading theory Mathematical analysis Dynamical systems Functional analysis
228	Understanding protein structure is of crucial importance in science, medicine and biotechnology. For about two decades, knowledge based potentials based on pairwise distances – so-called “potentials of mean force” Add to Reading List Source URL: www.medicine-science.net23.net Language: English - Date: 2013-02-01 02:03:44 Science Protein methods Statistical potential Biology Computational chemistry Molecular modelling Molecular dynamics Radial distribution function Protein structure prediction Bioinformatics Protein structure Chemistry
229	Density of periodic orbit measures for piecewise monotonic interval maps Peter Raith Let T : [0, 1] → [0, 1] be a piecewise monotonic map, this means there exists S a partition Z of [0, 1] into finitely many pairwise d Add to Reading List Source URL: www.imath.kiev.ua Language: English - Date: 2000-11-21 13:13:34 Invariant measure Monotonic function Piecewise Milnor–Thurston kneading theory Mathematical analysis Dynamical systems Functional analysis
230	2013 UI UNDERGRADUATE MATH CONTEST 1. Let a1 = 2 and an+1 = a2n − an + 1 for n = 1, 2, . . . . (i) Prove that the integers a1 , a2 , . . . are pairwise coprime (i.e., do not have a common prime factor). P 1 (ii) Prove Add to Reading List Source URL: www.math.illinois.edu Language: English - Date: 2013-03-03 21:07:15 Number theory Modular arithmetic Diophantine approximation Exponentials Mathematics Floor and ceiling functions Mathematical notation

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