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Partition problem
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#	Item
51	Problem Set 2 Ch21c Spring 2014 TA: Michiel Niesen, Ruijie (Kelly) Zhang [removed], [removed] Due: April 17, 2014 5pm in Michiel’s mailbox in Noyes Add to Reading List Source URL: chemistry.caltech.edu Language: English - Date: 2014-04-11 20:51:01 Physical quantities Electromagnetism Electron Leptons Magnetism Magnetic field Spin Partition function Physics Spintronics Quantum electrodynamics
52	Solution Stability in Linear Programming Relaxations: Graph Partitioning and Unsupervised Learning Sebastian Nowozin [removed] Stefanie Jegelka [removed] Add to Reading List Source URL: www.machinelearning.org Language: English - Date: 2009-05-18 12:16:22 Operations research Cluster analysis Linear programming Linear programming relaxation Relaxation Consensus clustering Graph partition Correlation clustering Shortest path problem Mathematics Mathematical optimization Theoretical computer science
53	Problem Set 3 Ch21c Spring 2014 TA: Michiel Niesen, Ruijie (Kelly) Zhang [removed], [removed] Due: April 28, 2014 5pm in Michiel’s mailbox in Noyes Add to Reading List Source URL: chemistry.caltech.edu Language: English - Date: 2014-04-17 19:06:26 Physical quantities Chemical properties Computational chemistry Molecular physics Partition function Equipartition theorem Quantum harmonic oscillator Heat capacity Protein folding Chemistry Physics Thermodynamics
54	Problem Set 2 Solutions Problem 1: Maxwell-Boltzmann Distribution a) The fluctuations are given by h(δa)2 i: h(δa)2 i = ha2 i − hai2 = 0 Add to Reading List Source URL: chemistry.caltech.edu Language: English - Date: 2014-05-01 17:59:20
55	Problem Set 3 Solutions Problem 1: Equipartition Theorem a) Since {xi }, {yj }, {pxi }, and {pyj } are all classical variables we should use the classical form of the partition function: Add to Reading List Source URL: chemistry.caltech.edu Language: English - Date: 2014-05-02 13:15:20
56	An Introduction to the Good, the Bad, & the Ugly Face Recognition Challenge Problem P. Jonathon Phillips, J. Ross Beveridge, Bruce A. Draper, Geof Givens, Alice J. O’Toole, David S. Bolme, Joseph Dunlop, Yui Man Lui, H Add to Reading List Source URL: www.nist.gov Language: English - Date: 2013-09-19 11:36:20 Security Mathematics Face Recognition Grand Challenge FERET Multiple Biometric Grand Challenge Face Recognition Vendor Test Facial recognition system Selection algorithm Partition Face recognition Biometrics Artificial intelligence
57	PDF Document Add to Reading List Source URL: www.dieter.pfoser.org Language: English - Date: 2012-10-03 07:49:12 NP-complete problems Network theory Shortest path problem Windows Server Client–server model Server Clique Graph partition Graph Graph theory Theoretical computer science Mathematics
58	A Computational Study of External-Memory BFS Algorithms∗ Deepak Ajwani † Roman Dementiev Add to Reading List Source URL: algo2.iti.kit.edu Language: English - Date: 2006-02-27 07:49:44 Search algorithms Breadth-first search Network theory NP-complete problems Line graph Graph traversal Shortest path problem Graph partition Adjacency list Graph theory Mathematics Theoretical computer science
59	This problem is formulated in [D-L] = Downarowicz & Lacroix, The Law of Series, preprint. Let (X, Σ, µ, T, P) be an invertible process on finitely many states, i.e., P is a finite partition of a probability measure pre Add to Reading List Source URL: www.math.iupui.edu Language: English - Date: 2007-02-09 14:03:27 Boolean algebra Sigma-algebra Independence Probability theory Mathematics Measure theory
60	This problem is formulated in [D-L] = Downarowicz & Lacroix, The Law of Series, preprint. Let (X, Σ, µ, T, P) be an invertible process on finitely many states, i.e., P is a finite partition of a probability measure pre Add to Reading List Source URL: www.imath.kiev.ua Language: English - Date: 2007-02-06 07:18:48 Boolean algebra Sigma-algebra Independence Probability theory Mathematics Measure theory

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