Adaptive Large Neighborhood Search (ALNS)
|
|
- Suzan Walton
- 6 years ago
- Views:
Transcription
1 Aaptive Large Neighbrh Search (ALNS)
2 Cnsier a general integer prgramming prblem Min x X Z n f ( x) n where X R. Aaptive Large Neighbrh Search i lcal search prceure ( ALNS ) Lcal search prceure: Simulate annealing Tabu Search i several simple algrithms t mify the current slutin
3 Cnsier a general integer prgramming prblem Min x X Z n f ( x) n where X R. Aaptive Large Neighbrh Search i lcal search prceure ( ALNS ) Lcal search prceure: Simulate annealing Tabu Search i several simple algrithms t mify the current slutin
4 Simulate Annealing (SA) Initialize Select an initial slutin x Select an initial temperature TP Let x = x = x Let iter = niter = an TP = TP X Repeat until stpping criterin satisfie iter = iter 1 ; niter = niter 1 minriter = ; Value = f ( x) Repeat until minriter = minritermax minriter = minriter 1 Generate ranmly x ' V N( x) If f = f ( x ' ) f ( x) < then x = x ' else Generate ranm number r (, 1] f If r < e TP then x = x ' If f ( x) < f ( x) then x = x, an niter = If f ( x) < Value then niter = TP = α TP If iter = iter max r niter = niter max then stpping criterin is satisfie x is the best slutin generate
5 Simulate Annealing (SA) Initialize Select an initial slutin x Select an initial temperature TP Let x = x = x Let iter = niter = an TP = TP X Repeat until stpping criterin satisfie iter = iter 1 ; niter = niter 1 minriter = ; Value = f ( x) Repeat until minriter = minritermax minriter = minriter 1 Generate ranmly x ' V N( x) If f = f ( x ' ) f ( x) < then x = x ' else Generate ranm number r (, 1] f If r < e TP then x = x ' If f ( x) < f ( x) then x = x, an niter = If f ( x) < Value then niter = TP = α TP If iter = iter max r niter = niter max then stpping criterin is satisfie x is the best slutin generate
6 Simulate Annealing (SA) Initialize Select an initial slutin x Select an initial temperature TP Let x = x = x Let iter = niter = an TP = TP Repeat until stpping criterin satisfie X iter = iter 1 ; niter = niter 1 minriter = ; Value = f ( x) Repeat until minriter = minritermax minriter = minriter 1 Generate ranmly x ' V N( x) If f = f ( x ' ) f ( x) < then x = x ' else Generate ranm number r (, 1] f If r < e TP then x = x ' If f ( x) < f ( x) then x = x, an niter = If f ( x) < Value then niter = TP = α TP If iter = iter max r niter = niter max then stpping criterin is satisfie x is the best slutin generate Destry heuristic selects q variables x i an these variables have n value assigne Repair heuristic assigns a feasible value t these q variables x i accring t the values f the ther variables that remain at their current values Several simple algrithms t mify the current slutin x : Destry the current slutin x an Repair t get a new feasible slutin x
7 Outline f the ALNS framewrk Cnstruct a feasible slutin ; set x x = x Repeat until stp criteria is met i Chse a estry peratr O accring t its scre π i Chse a repair peratr O accring t its scre π If, then : r r i Generate a new slutin x frm the current slutin x using the heuristics t estry an repair i If x is acceptable accring t the lcal search prceure, then x : = x i Upate the scres π an π i f x < f x x = x r Return x
8 Outline f the ALNS framewrk Cnstruct a feasible slutin ; set x x = x Repeat until stp criteria is met i Chse a estry peratr O accring t its scre π i Chse a repair peratr O accring t its scre π r r i Generate a new slutin x frm the current slutin x using the heuristics t estr y an repair Aaptive layer: If x π i is acceptable accring t the lcal search prceure, then x : = j Prbabilistic chices n xt specify i Upate the scres π an π π i r the intervals in the rulette wheel selectin i If f x < f x, then x : = x Return x
9 Outline f the ALNS framewrk Cnstruct a feasible slutin ; set x x = x Repeat until stp criteria is met i Chse a estry peratr O accring t its scre π i Chse a repair peratr O accring t its scre π r r i Generate a new slutin x frm the current slutin x using the heuristics t estry an repair Scre: i If x is acceptable accring t the lcal search Past prceure, perfrmance then t cntribute x : = x i Upate the scres π an π uring the slutin prcess i f x < f x x = x If, then : r Return x
10 Outline f the ALNS framewrk Cnstruct a feasible slutin ; set x x = x Repeat until stp criteria is met Accepte slutins New slutin rejecte i Chse a estry peratr O accring t its scre π i Chse a repair peratr O accring t its scre π r r i Generate a new slutin x frm the current slutin x using the heuristics t estry an repair If x Scre upate cess: i is acceptable accring t the lcal search prceure, then x : = x π i: the scre btaine at i Upate the scres π an π r the current iteratin i If f x < f x, then x : = x Then Return x Scre upate: ( equally ivie between an ) New best slutin Nt previusly visite slutins ( ) π : = ρπ 1 ρ π i i i r
11 Outline f the ALNS framewrk Cnstruct a feasible slutin ; set x x = x Repeat until stp criteria is met Destry heuristics wrking well with the chsen repair heuristics i Chse a estry peratr O accring t its scre π i Chse a repair peratr O accring t its scre π r r i Generate a new slutin x frm the current slutin x using the heuristics t estry an repair i If x is acceptable accring t the lcal search Nising prceure, r ranmizatin then x : i= n heuristics: x i Upate the scres π an π i If, then : Return x f x < f x x = x r Heuristic selectin: Fast repair heurristics t cnstruct full slutin given a partial slutin T btain a prper iversificatin Avi stagnating search prcesses where the estry an repair neighbrhs wul perfrm the same mificatins
12 Outline f the ALNS framewrk Cnstruct a feasible slutin x; set x = x Repeat until stp criteria is met i Chse a estry peratr O accring t its scre π i Chse a repair peratr O accring t its scre π r r i Generate a new slutin x frm the current slutin x using the heuristics t estry an repair Destry peratrs O : i If x is acceptable accring t the lcal Ranm search prceure, remval then x : = x i Upate the scres π an π Wrst r critical remval i If, then : Return x f x < f x x = x r ( ) Relate remval Small remval Histry-base remval
13 Outline f the ALNS framewrk Cnstruct a feasible slutin ; set x x = x Repeat until stp criteria is met i Chse a estry peratr O accring t its scre π i Chse a repair peratr O accring t its scre π r r i Generate a new slutin x frm the current slutin x using the heuristics t estry an repair Repair neighbrhs ( O ): i If x is acceptable accring t the lcal search prceure, then x : = x Greey appraches i Upate the scres π an π r Regret heuristics (least ba chice) i If f x < f x, then x : = x Apprximatin algrithms Branch-an-bun algrithms Return x
14 Outline f the ALNS framewrk Cnstruct a feasible slutin x; set x = x Repeat until stp criteria is met i Chse a estry peratr O accring t its scre π i Chse a repair peratr O accring t its scre π r r i Generate a new slutin x frm the current slutin x using the heuristics t estry an repair Cuple neighbrhs : i If x is acceptable accring t the lcal search Fr prceure, each Othen x : = x i Upate the scres π an π i f x < f x x = x If, then : r assciate a subset K O Return x
15 Variant: Large Outline Multiple-Neighbrh f the ALNS framew Searc rh k LMNS Cnstruct a feasible slutin ; set x x = x ( ) Repeat until stp criteria is met i Chse a estry peratr O ranmly accring t its scre π i Chse a repair peratr O accring ranmly t its scre π If, then : r r i Generate a new slutin x frm the current slutin x using the heuristics t estry an repair i If x is acceptable accring t the lcal search prceure, then x : = x i Upate the scres π an π i f x < f x x = x r Return x
16 Reference D. Pisinger, S. Rpke, "A General Heuristic fr Vehicle Ruting Prblems", Cmputers &Operatins Research 34 (27),
Dataflow Analysis and Abstract Interpretation
Dataflw Analysis and Abstract Interpretatin Cmputer Science and Artificial Intelligence Labratry MIT Nvember 9, 2015 Recap Last time we develped frm first principles an algrithm t derive invariants. Key
More informationChapter 3: Cluster Analysis
Chapter 3: Cluster Analysis } 3.1 Basic Cncepts f Clustering 3.1.1 Cluster Analysis 3.1. Clustering Categries } 3. Partitining Methds 3..1 The principle 3.. K-Means Methd 3..3 K-Medids Methd 3..4 CLARA
More informationSome Theory Behind Algorithms for Stochastic Optimization
Sme Thery Behind Algrithms fr Stchastic Optimizatin Zelda Zabinsky University f Washingtn Industrial and Systems Engineering May 24, 2010 NSF Wrkshp n Simulatin Optimizatin Overview Prblem frmulatin Theretical
More informationTree Structured Classifier
Tree Structured Classifier Reference: Classificatin and Regressin Trees by L. Breiman, J. H. Friedman, R. A. Olshen, and C. J. Stne, Chapman & Hall, 98. A Medical Eample (CART): Predict high risk patients
More informationSection 6-2: Simplex Method: Maximization with Problem Constraints of the Form ~
Sectin 6-2: Simplex Methd: Maximizatin with Prblem Cnstraints f the Frm ~ Nte: This methd was develped by Gerge B. Dantzig in 1947 while n assignment t the U.S. Department f the Air Frce. Definitin: Standard
More informationLeast Squares Optimal Filtering with Multirate Observations
Prc. 36th Asilmar Cnf. n Signals, Systems, and Cmputers, Pacific Grve, CA, Nvember 2002 Least Squares Optimal Filtering with Multirate Observatins Charles W. herrien and Anthny H. Hawes Department f Electrical
More informationTesting Groups of Genes
Testing Grups f Genes Part II: Scring Gene Ontlgy Terms Manuela Hummel, LMU München Adrian Alexa, MPI Saarbrücken NGFN-Curses in Practical DNA Micrarray Analysis Heidelberg, March 6, 2008 Bilgical questins
More informationENSC Discrete Time Systems. Project Outline. Semester
ENSC 49 - iscrete Time Systems Prject Outline Semester 006-1. Objectives The gal f the prject is t design a channel fading simulatr. Upn successful cmpletin f the prject, yu will reinfrce yur understanding
More informationk-nearest Neighbor How to choose k Average of k points more reliable when: Large k: noise in attributes +o o noise in class labels
Mtivating Example Memry-Based Learning Instance-Based Learning K-earest eighbr Inductive Assumptin Similar inputs map t similar utputs If nt true => learning is impssible If true => learning reduces t
More informationA Scalable Recurrent Neural Network Framework for Model-free
A Scalable Recurrent Neural Netwrk Framewrk fr Mdel-free POMDPs April 3, 2007 Zhenzhen Liu, Itamar Elhanany Machine Intelligence Lab Department f Electrical and Cmputer Engineering The University f Tennessee
More informationMultiple Source Multiple. using Network Coding
Multiple Surce Multiple Destinatin Tplgy Inference using Netwrk Cding Pegah Sattari EECS, UC Irvine Jint wrk with Athina Markpulu, at UCI, Christina Fraguli, at EPFL, Lausanne Outline Netwrk Tmgraphy Gal,
More informationFloating Point Method for Solving Transportation. Problems with Additional Constraints
Internatinal Mathematical Frum, Vl. 6, 20, n. 40, 983-992 Flating Pint Methd fr Slving Transprtatin Prblems with Additinal Cnstraints P. Pandian and D. Anuradha Department f Mathematics, Schl f Advanced
More informationMeta-Optimization Using Cellular Automata with Application to the Combined Trip Distribution and Assignment System Optimal Problem
Cmputer-Aie Civil an Infrastructure Engineering 16(6) (2001) 384 398 Meta-Optimizatin Using Cellular Autmata with Applicatin t the Cmbine Trip Distributin an Assignment System Optimal Prblem Wael M.ElDessuki*
More informationCS 477/677 Analysis of Algorithms Fall 2007 Dr. George Bebis Course Project Due Date: 11/29/2007
CS 477/677 Analysis f Algrithms Fall 2007 Dr. Gerge Bebis Curse Prject Due Date: 11/29/2007 Part1: Cmparisn f Srting Algrithms (70% f the prject grade) The bjective f the first part f the assignment is
More informationCN700 Additive Models and Trees Chapter 9: Hastie et al. (2001)
CN700 Additive Mdels and Trees Chapter 9: Hastie et al. (2001) Madhusudana Shashanka Department f Cgnitive and Neural Systems Bstn University CN700 - Additive Mdels and Trees March 02, 2004 p.1/34 Overview
More informationOnline Model Racing based on Extreme Performance
Online Mdel Racing based n Extreme Perfrmance Tiantian Zhang, Michael Gergipuls, Gergis Anagnstpuls Electrical & Cmputer Engineering University f Central Flrida Overview Racing Algrithm Offline vs Online
More informationAssessment Primer: Writing Instructional Objectives
Assessment Primer: Writing Instructinal Objectives (Based n Preparing Instructinal Objectives by Mager 1962 and Preparing Instructinal Objectives: A critical tl in the develpment f effective instructin
More informationCHAPTER 24: INFERENCE IN REGRESSION. Chapter 24: Make inferences about the population from which the sample data came.
MATH 1342 Ch. 24 April 25 and 27, 2013 Page 1 f 5 CHAPTER 24: INFERENCE IN REGRESSION Chapters 4 and 5: Relatinships between tw quantitative variables. Be able t Make a graph (scatterplt) Summarize the
More informationBiplots in Practice MICHAEL GREENACRE. Professor of Statistics at the Pompeu Fabra University. Chapter 13 Offprint
Biplts in Practice MICHAEL GREENACRE Prfessr f Statistics at the Pmpeu Fabra University Chapter 13 Offprint CASE STUDY BIOMEDICINE Cmparing Cancer Types Accrding t Gene Epressin Arrays First published:
More informationChecking the resolved resonance region in EXFOR database
Checking the reslved resnance regin in EXFOR database Gttfried Bertn Sciété de Calcul Mathématique (SCM) Oscar Cabells OECD/NEA Data Bank JEFF Meetings - Sessin JEFF Experiments Nvember 0-4, 017 Bulgne-Billancurt,
More informationYou need to be able to define the following terms and answer basic questions about them:
CS440/ECE448 Sectin Q Fall 2017 Midterm Review Yu need t be able t define the fllwing terms and answer basic questins abut them: Intr t AI, agents and envirnments Pssible definitins f AI, prs and cns f
More informationTime, Synchronization, and Wireless Sensor Networks
Time, Synchrnizatin, and Wireless Sensr Netwrks Part II Ted Herman University f Iwa Ted Herman/March 2005 1 Presentatin: Part II metrics and techniques single-hp beacns reginal time znes ruting-structure
More informationPurchase Order Workflow Processing
P a g e 1 Purchase Order Wrkflw Prcessing P a g e 2 Table f Cntents PO Wrkflw Prcessing...3 Create a Purchase Order...3 Submit a Purchase Order...4 Review/Apprve the PO...4 Prcess the PO...6 P a g e 3
More informationA New Evaluation Measure. J. Joiner and L. Werner. The problems of evaluation and the needed criteria of evaluation
III-l III. A New Evaluatin Measure J. Jiner and L. Werner Abstract The prblems f evaluatin and the needed criteria f evaluatin measures in the SMART system f infrmatin retrieval are reviewed and discussed.
More informationAdministrativia. Assignment 1 due thursday 9/23/2004 BEFORE midnight. Midterm exam 10/07/2003 in class. CS 460, Sessions 8-9 1
Administrativia Assignment 1 due thursday 9/23/2004 BEFORE midnight Midterm eam 10/07/2003 in class CS 460, Sessins 8-9 1 Last time: search strategies Uninfrmed: Use nly infrmatin available in the prblem
More informationA Novel Stochastic-Based Algorithm for Terrain Splitting Optimization Problem
A Nvel Stchastic-Based Algrithm fr Terrain Splitting Optimizatin Prblem Le Hang Sn Nguyen inh Ha Abstract This paper deals with the prblem f displaying large igital Elevatin Mdel data in 3 GIS urrent appraches
More informationB. Definition of an exponential
Expnents and Lgarithms Chapter IV - Expnents and Lgarithms A. Intrductin Starting with additin and defining the ntatins fr subtractin, multiplicatin and divisin, we discvered negative numbers and fractins.
More informationFall 2013 Physics 172 Recitation 3 Momentum and Springs
Fall 03 Physics 7 Recitatin 3 Mmentum and Springs Purpse: The purpse f this recitatin is t give yu experience wrking with mmentum and the mmentum update frmula. Readings: Chapter.3-.5 Learning Objectives:.3.
More informationApplication Of Mealy Machine And Recurrence Relations In Cryptography
Applicatin Of Mealy Machine And Recurrence Relatins In Cryptgraphy P. A. Jytirmie 1, A. Chandra Sekhar 2, S. Uma Devi 3 1 Department f Engineering Mathematics, Andhra University, Visakhapatnam, IDIA 2
More informationTime-domain lifted wavelet collocation method for modeling nonlinear wave propagation
Lee et al.: Acustics Research Letters Online [DOI./.] Published Online 8 August Time-dmain lifted wavelet cllcatin methd fr mdeling nnlinear wave prpagatin Kelvin Chee-Mun Lee and Wn-Seng Gan Digital Signal
More informationMidwest Big Data Summer School: Machine Learning I: Introduction. Kris De Brabanter
Midwest Big Data Summer Schl: Machine Learning I: Intrductin Kris De Brabanter kbrabant@iastate.edu Iwa State University Department f Statistics Department f Cmputer Science June 24, 2016 1/24 Outline
More informationESE 403 Operations Research Fall Examination 1
Name: Slutin ESE 403 Operatins Research Fall 2010 Examinatin 1 Clsed bk/ntes/hmewrk/cellphne examinatin. Yu may use a calculatr. Please write n ne side f the paper nly. Extra pages will be supplied upn
More informationThermodynamics and Equilibrium
Thermdynamics and Equilibrium Thermdynamics Thermdynamics is the study f the relatinship between heat and ther frms f energy in a chemical r physical prcess. We intrduced the thermdynamic prperty f enthalpy,
More informationThe steps of the engineering design process are to:
The engineering design prcess is a series f steps that engineers fllw t cme up with a slutin t a prblem. Many times the slutin invlves designing a prduct (like a machine r cmputer cde) that meets certain
More informationHistory the Hood Way. Amy Shell-Gellasch Betty Mayfield Hood College. MD-DC-VA Section October 27, 2012
Histry the Hd Way Amy Shell-Gellasch Betty Mayfield Hd Cllege MD-DC-VA Sectin Octber 27, 2012 Weaving histry int the majr Mathematics as part f the liberal arts Frm the Department s Missin Statement: Students
More informationG3.6 The Evolutionary Planner/Navigator in a mobile robot environment
Engineering G3.6 The Evlutinary Planner/Navigatr in a mbile rbt envirnment Jing Xia Abstract Based n evlutinary cmputatin cncepts, the Evlutinary Planner/Navigatr (EP/N) represents a new apprach t path
More informationLearning to Control an Unstable System with Forward Modeling
324 Jrdan and Jacbs Learning t Cntrl an Unstable System with Frward Mdeling Michael I. Jrdan Brain and Cgnitive Sciences MIT Cambridge, MA 02139 Rbert A. Jacbs Cmputer and Infrmatin Sciences University
More informationLecture 13 - Boost DC-DC Converters. Step-Up or Boost converters deliver DC power from a lower voltage DC level (V d ) to a higher load voltage V o.
ecture 13 - Bt C-C Cnverter Pwer Electrnic Step-Up r Bt cnverter eliver C pwer frm a lwer vltage C level ( ) t a higher la vltage. i i i + v i c T C (a) + R (a) v 0 0 i 0 R1 t n t ff + t T i n T t ff =
More informationThe blessing of dimensionality for kernel methods
fr kernel methds Building classifiers in high dimensinal space Pierre Dupnt Pierre.Dupnt@ucluvain.be Classifiers define decisin surfaces in sme feature space where the data is either initially represented
More informationEvaluating enterprise support: state of the art and future challenges. Dirk Czarnitzki KU Leuven, Belgium, and ZEW Mannheim, Germany
Evaluating enterprise supprt: state f the art and future challenges Dirk Czarnitzki KU Leuven, Belgium, and ZEW Mannheim, Germany Intrductin During the last decade, mircecnmetric ecnmetric cunterfactual
More informationSimulation of Line Outage Distribution Factors (L.O.D.F) Calculation for N-Buses System
Simulatin f Line Outage Distributin Factrs (L.O.D.F) Calculatin fr N-Buses System Rashid H. AL-Rubayi Department f Electrical Engineering, University f Technlgy Afaneen A. Abd Department f Electrical Engineering,
More informationMultiobjective Evolutionary Optimization
Multibjective Evlutinary Optimizatin Pressr Qingu ZHANG Schl Cmputer Science and Electrnic Engineering University Essex CO4 3SQ, Clchester UK Outline Multibjective Optimisatin Paret Dminance Based Algrithms
More informationCollocation Map for Overcoming Data Sparseness
Cllcatin Map fr Overcming Data Sparseness Mnj Kim, Yung S. Han, and Key-Sun Chi Department f Cmputer Science Krea Advanced Institute f Science and Technlgy Taejn, 305-701, Krea mj0712~eve.kaist.ac.kr,
More informationHiding in plain sight
Hiding in plain sight Principles f stegangraphy CS349 Cryptgraphy Department f Cmputer Science Wellesley Cllege The prisners prblem Stegangraphy 1-2 1 Secret writing Lemn juice is very nearly clear s it
More informationPSU GISPOPSCI June 2011 Ordinary Least Squares & Spatial Linear Regression in GeoDa
There are tw parts t this lab. The first is intended t demnstrate hw t request and interpret the spatial diagnstics f a standard OLS regressin mdel using GeDa. The diagnstics prvide infrmatin abut the
More informationDetermining the Accuracy of Modal Parameter Estimation Methods
Determining the Accuracy f Mdal Parameter Estimatin Methds by Michael Lee Ph.D., P.E. & Mar Richardsn Ph.D. Structural Measurement Systems Milpitas, CA Abstract The mst cmmn type f mdal testing system
More informationImage Processing 1 (IP1) Bildverarbeitung 1
MIN-Fakultät Fachbereich Infrmatik Arbeitsbereich SAV/BV (KOGS) Image Prcessing 1 (IP1) Bildverarbeitung 1 Lecture 15 Pa;ern Recgni=n Winter Semester 2014/15 Dr. Benjamin Seppke Prf. Siegfried S=ehl What
More information6.3: Volumes by Cylindrical Shells
6.3: Vlumes by Cylindrical Shells Nt all vlume prblems can be addressed using cylinders. Fr example: Find the vlume f the slid btained by rtating abut the y-axis the regin bunded by y = 2x x B and y =
More informationVideo Encoder Control
Vide Encder Cntrl Thmas Wiegand Digital Image Cmmunicatin 1 / 41 Outline Intrductin Encder Cntrl using Lagrange multipliers Lagrangian ptimizatin Lagrangian bit allcatin Lagrangian Optimizatin in Hybrid
More informationComparison of hybrid ensemble-4dvar with EnKF and 4DVar for regional-scale data assimilation
Cmparisn f hybrid ensemble-4dvar with EnKF and 4DVar fr reginal-scale data assimilatin Jn Pterjy and Fuqing Zhang Department f Meterlgy The Pennsylvania State University Wednesday 18 th December, 2013
More informationEarly detection of mining truck failure by modelling its operation with neural networks classification algorithms
RU, Rand GOLOSINSKI, T.S. Early detectin f mining truck failure by mdelling its peratin with neural netwrks classificatin algrithms. Applicatin f Cmputers and Operatins Research ill the Minerals Industries,
More informationCS1150 Principles of Computer Science Loops
CS1150 Principles f Cmputer Science Lps Yanyan Zhuang Department f Cmputer Science http://www.cs.uccs.edu/~yzhuang CS1150 UC. Clrad Springs Review Blean variables Assume x=3, y=1, true r false?!(x3
More informationthe results to larger systems due to prop'erties of the projection algorithm. First, the number of hidden nodes must
M.E. Aggune, M.J. Dambrg, M.A. El-Sharkawi, R.J. Marks II and L.E. Atlas, "Dynamic and static security assessment f pwer systems using artificial neural netwrks", Prceedings f the NSF Wrkshp n Applicatins
More informationSINGLE MACHINE MULTIPLE ORDERS PER JOB SCHEDULING USING COLUMN GENERATION
SINGLE MACHINE MULTIPLE ORDERS PER JOB SCHEDULING USING COLUMN GENERATION Jagadish Jampani, Sctt J. Masn, Vishnu Erramilli Department f Industrial Engineering, 4207 Bell Engineering Center, University
More informationEnhancing Performance of MLP/RBF Neural Classifiers via an Multivariate Data Distribution Scheme
Enhancing Perfrmance f / Neural Classifiers via an Multivariate Data Distributin Scheme Halis Altun, Gökhan Gelen Nigde University, Electrical and Electrnics Engineering Department Nigde, Turkey haltun@nigde.edu.tr
More informationReinforcement Learning" CMPSCI 383 Nov 29, 2011!
Reinfrcement Learning" CMPSCI 383 Nv 29, 2011! 1 Tdayʼs lecture" Review f Chapter 17: Making Cmple Decisins! Sequential decisin prblems! The mtivatin and advantages f reinfrcement learning.! Passive learning!
More informationCOMP 551 Applied Machine Learning Lecture 4: Linear classification
COMP 551 Applied Machine Learning Lecture 4: Linear classificatin Instructr: Jelle Pineau (jpineau@cs.mcgill.ca) Class web page: www.cs.mcgill.ca/~jpineau/cmp551 Unless therwise nted, all material psted
More informationPattern Recognition 2014 Support Vector Machines
Pattern Recgnitin 2014 Supprt Vectr Machines Ad Feelders Universiteit Utrecht Ad Feelders ( Universiteit Utrecht ) Pattern Recgnitin 1 / 55 Overview 1 Separable Case 2 Kernel Functins 3 Allwing Errrs (Sft
More informationDESIGN OPTIMIZATION OF HIGH-LIFT CONFIGURATIONS USING A VISCOUS ADJOINT-BASED METHOD
DESIGN OPTIMIZATION OF HIGH-LIFT CONFIGURATIONS USING A VISCOUS ADJOINT-BASED METHOD Sangh Kim Stanfrd University Juan J. Alns Stanfrd University Antny Jamesn Stanfrd University 40th AIAA Aerspace Sciences
More informationZebo Peng Embedded Systems Laboratory IDA, Linköping University
TDTS 01 Lecture 8 Optimization Heuristics for Synthesis Zebo Peng Embedded Systems Laboratory IDA, Linköping University Lecture 8 Optimization problems Heuristic techniques Simulated annealing Genetic
More informationELE Final Exam - Dec. 2018
ELE 509 Final Exam Dec 2018 1 Cnsider tw Gaussian randm sequences X[n] and Y[n] Assume that they are independent f each ther with means and autcvariances μ ' 3 μ * 4 C ' [m] 1 2 1 3 and C * [m] 3 1 10
More informationAlgorithms and Complexity theory
Algorithms and Complexity theory Thibaut Barthelemy Some slides kindly provided by Fabien Tricoire University of Vienna WS 2014 Outline 1 Algorithms Overview How to write an algorithm 2 Complexity theory
More informationTuring Machines. Human-aware Robotics. 2017/10/17 & 19 Chapter 3.2 & 3.3 in Sipser Ø Announcement:
Turing Machines Human-aware Rbtics 2017/10/17 & 19 Chapter 3.2 & 3.3 in Sipser Ø Annuncement: q q q q Slides fr this lecture are here: http://www.public.asu.edu/~yzhan442/teaching/cse355/lectures/tm-ii.pdf
More informationUser Guide: Operation of ActiveAhead Mobile Application
1 (11) User Guide: Operatin f ActiveAhead Mbile Applicatin The ActiveAhead mbile applicatin allws yu t adjust the luminaire parameters f an ActiveAhead slutin. T use this applicatin yu must have an apprved
More informationinitially lcated away frm the data set never win the cmpetitin, resulting in a nnptimal nal cdebk, [2] [3] [4] and [5]. Khnen's Self Organizing Featur
Cdewrd Distributin fr Frequency Sensitive Cmpetitive Learning with One Dimensinal Input Data Aristides S. Galanpuls and Stanley C. Ahalt Department f Electrical Engineering The Ohi State University Abstract
More informationDetermining Optimum Path in Synthesis of Organic Compounds using Branch and Bound Algorithm
Determining Optimum Path in Synthesis f Organic Cmpunds using Branch and Bund Algrithm Diastuti Utami 13514071 Prgram Studi Teknik Infrmatika Seklah Teknik Elektr dan Infrmatika Institut Teknlgi Bandung,
More informationCOMP 551 Applied Machine Learning Lecture 11: Support Vector Machines
COMP 551 Applied Machine Learning Lecture 11: Supprt Vectr Machines Instructr: (jpineau@cs.mcgill.ca) Class web page: www.cs.mcgill.ca/~jpineau/cmp551 Unless therwise nted, all material psted fr this curse
More informationLead/Lag Compensator Frequency Domain Properties and Design Methods
Lectures 6 and 7 Lead/Lag Cmpensatr Frequency Dmain Prperties and Design Methds Definitin Cnsider the cmpensatr (ie cntrller Fr, it is called a lag cmpensatr s K Fr s, it is called a lead cmpensatr Ntatin
More informationAccreditation Information
Accreditatin Infrmatin The ISSP urges members wh have achieved significant success in the field t apply fr higher levels f membership in rder t enjy the fllwing benefits: - Bth Prfessinal members and Fellws
More informationMultiyear and Multi-Criteria AC Transmission Expansion Planning Model Considering Reliability and Investment Costs
Multiyear Multi-Criteria AC Transmissin Expansin Planning Mdel Cnsidering Reliability Investment Csts Phillipe Vilaça mes, Jã Pedr ilva Jã Tmé araiva INEC TEC FEUP/EEC ept. Eng. Eletrtécnica e de Cmputadres
More informationChapter 3 Kinematics in Two Dimensions; Vectors
Chapter 3 Kinematics in Tw Dimensins; Vectrs Vectrs and Scalars Additin f Vectrs Graphical Methds (One and Tw- Dimensin) Multiplicatin f a Vectr b a Scalar Subtractin f Vectrs Graphical Methds Adding Vectrs
More informationGraduate AI Lecture 16: Planning 2. Teachers: Martial Hebert Ariel Procaccia (this time)
Graduate AI Lecture 16: Planning 2 Teachers: Martial Hebert Ariel Prcaccia (this time) Reminder State is a cnjunctin f cnditins, e.g., at(truck 1,Shadyside) at(truck 2,Oakland) States are transfrmed via
More informationRevisiting the Socrates Example
Sectin 1.6 Sectin Summary Valid Arguments Inference Rules fr Prpsitinal Lgic Using Rules f Inference t Build Arguments Rules f Inference fr Quantified Statements Building Arguments fr Quantified Statements
More informationSimple Models of Foundation-Soil Interactions
IACSIT Internatinal Jurnal f Engineering and Technlgy, Vl. 5, N. 5, Octber 013 Simple Mdels f Fundatin-Sil Interactins Shi-Shuenn Chen and Jun-Yang Shi Abstract This study aims t develp a series f simplified
More informationEngineering Decision Methods
GSOE9210 vicj@cse.unsw.edu.au www.cse.unsw.edu.au/~gs9210 Maximin and minimax regret 1 2 Indifference; equal preference 3 Graphing decisin prblems 4 Dminance The Maximin principle Maximin and minimax Regret
More informationAdmin. MDP Search Trees. Optimal Quantities. Reinforcement Learning
Admin Reinfrcement Learning Cntent adapted frm Berkeley CS188 MDP Search Trees Each MDP state prjects an expectimax-like search tree Optimal Quantities The value (utility) f a state s: V*(s) = expected
More informationDECISION BASED COLLABORATIVE OPTIMIZATION
8 th ASCE Specialty Cnference n Prbabilistic Mechanics and Structural Reliability PMC2000-217 DECISION BASED COLLABORATIVE OPTIMIZATION X. Gu and J.E. Renaud University f Ntre Dame, Indiana, IN 46556 Renaud.2@nd.edu
More informationFigure 1a. A planar mechanism.
ME 5 - Machine Design I Fall Semester 0 Name f Student Lab Sectin Number EXAM. OPEN BOOK AND CLOSED NOTES. Mnday, September rd, 0 Write n ne side nly f the paper prvided fr yur slutins. Where necessary,
More informationSubmitted to IEEE Trans. Pattern Anal. Machine Intell., March 19, Feature Selection for Classification Based on Sequential Data
Submitted t IEEE Trans. Pattern Anal. Machine Intell., March 19, 2001 Feature Selectin fr Classificatin Based n Sequential Data Jiuliu Lu, Eric Jnes, Paul Runkle and Lawrence Carin Department f Electrical
More informationMath 0310 Final Exam Review Problems
Math 0310 Final Exam Review Prblems Slve the fllwing equatins. 1. 4dd + 2 = 6 2. 2 3 h 5 = 7 3. 2 + (18 xx) + 2(xx 1) = 4(xx + 2) 8 4. 1 4 yy 3 4 = 1 2 yy + 1 5. 5.74aa + 9.28 = 2.24aa 5.42 Slve the fllwing
More informationAPEX DYNAMICS, INC. Stainless
APE DYNAMICS, INC. HIGH PRECISION PLANETARY GEARBO AB / ABR Series Stainless High precisin planetary gearbx AB / ABR series Apex Dynamics, Inc. is the wrld s mst prductive manufacturer f servmtr drive
More informationCMSC 425: Lecture 9 Basics of Skeletal Animation and Kinematics
CMSC 425: Lecture 9 Basics f Skeletal Animatin and Kinematics Reading: Chapt f Gregr, Game Engine Architecture. The material n kinematics is a simplificatin f similar cncepts develped in the field f rbtics,
More information2004 AP CHEMISTRY FREE-RESPONSE QUESTIONS
2004 AP CHEMISTRY FREE-RESPONSE QUESTIONS 6. An electrchemical cell is cnstructed with an pen switch, as shwn in the diagram abve. A strip f Sn and a strip f an unknwn metal, X, are used as electrdes.
More informationModule 3: Gaussian Process Parameter Estimation, Prediction Uncertainty, and Diagnostics
Mdule 3: Gaussian Prcess Parameter Estimatin, Predictin Uncertainty, and Diagnstics Jerme Sacks and William J Welch Natinal Institute f Statistical Sciences and University f British Clumbia Adapted frm
More informationChapter 11: Neural Networks
Chapter 11: Neural Netwrks DD3364 December 16, 2012 Prjectin Pursuit Regressin Prjectin Pursuit Regressin mdel: Prjectin Pursuit Regressin f(x) = M g m (wmx) t i=1 where X R p and have targets Y R. Additive
More informationFuzzifying Spatial Relations
Fuzzifying Spatial Relatins Hans W. Guesgen Cmputer Science Department, University f Aucklan Private Bag 92019, Aucklan, New Zealan Abstract. Reasning abut space plays an essential rle in many cultures.
More informationVibrations. Matti Hotokka Department of Physical Chemistry Åbo Akademi University
Vibratins Matti Htkka Department f Physical Chemistry Åb Akademi University Harmnic scillatr V(r) Schrödinger s equatin Define q = r - r e V ( q) = 1 2 fq 2 α = f hν r e r 2 2 h d + V ( q) Ψ( q) = EΨ(
More informationInflow Control on Expressway Considering Traffic Equilibria
Memirs f the Schl f Engineering, Okayama University Vl. 20, N.2, February 1986 Inflw Cntrl n Expressway Cnsidering Traffic Equilibria Hirshi INOUYE* (Received February 14, 1986) SYNOPSIS When expressway
More informationHigh penetration of renewable resources and the impact on power system stability. Dharshana Muthumuni
High penetratin f renewable resurces and the impact n pwer system stability Dharshana Muthumuni Outline Intrductin Discussin f case studies Suth Australia system event f September 2016 System Study integratin
More informationPure adaptive search for finite global optimization*
Mathematical Prgramming 69 (1995) 443-448 Pure adaptive search fr finite glbal ptimizatin* Z.B. Zabinskya.*, G.R. Wd b, M.A. Steel c, W.P. Baritmpa c a Industrial Engineering Prgram, FU-20. University
More information" 1 = # $H vap. Chapter 3 Problems
Chapter 3 rblems rblem At 1 atmsphere pure Ge melts at 1232 K and bils at 298 K. he triple pint ccurs at =8.4x1-8 atm. Estimate the heat f vaprizatin f Ge. he heat f vaprizatin is estimated frm the Clausius
More informationINSTRUMENTAL VARIABLES
INSTRUMENTAL VARIABLES Technical Track Sessin IV Sergi Urzua University f Maryland Instrumental Variables and IE Tw main uses f IV in impact evaluatin: 1. Crrect fr difference between assignment f treatment
More informationSlide04 (supplemental) Haykin Chapter 4 (both 2nd and 3rd ed): Multi-Layer Perceptrons
Slide04 supplemental) Haykin Chapter 4 bth 2nd and 3rd ed): Multi-Layer Perceptrns CPSC 636-600 Instructr: Ynsuck Che Heuristic fr Making Backprp Perfrm Better 1. Sequential vs. batch update: fr large
More information~ Flexibility and performance
GEMINI SCHNEEBERGER ~ Flexibility and perfrmance The GEMINI 5 axes CNC grinder ffers sftware and technlgy fr practically all tl types. Stability, perfrmance and rbust quality frm the basis. Demanding tls,
More informationA Few Basic Facts About Isothermal Mass Transfer in a Binary Mixture
Few asic Facts but Isthermal Mass Transfer in a inary Miture David Keffer Department f Chemical Engineering University f Tennessee first begun: pril 22, 2004 last updated: January 13, 2006 dkeffer@utk.edu
More informationIMPROVEMENTS IN THE OPTIMIZATION OF FLEXIBLE MANUFACTURING CELLS MODELLED WITH DISCRETE EVENT DYNAMICS SYSTEMS: APPLICATION TO A REAL FACTORY PROBLEM
IMPROVEMENTS IN THE OPTIMIZATION OF FLEXIBLE MANUFACTURING CELLS MODELLED WITH DISCRETE EVENT DYNAMICS SYSTEMS: APPLICATION TO A REAL FACTORY PROBLEM Dieg R. Rdríguez (a), Mercedes Pérez (b) Juan Manuel
More informationEDA Engineering Design & Analysis Ltd
EDA Engineering Design & Analysis Ltd THE FINITE ELEMENT METHOD A shrt tutrial giving an verview f the histry, thery and applicatin f the finite element methd. Intrductin Value f FEM Applicatins Elements
More informationTECHNICAL RESEARCH REPORT
TECHNICAL ESEACH EPOT Lcatrs and Sensrs fr Autmated Crdinate Checking Fixtures by Yu (Michael) Wang, Sanjeev Nagarkar T.. 97-75 IS INSTITUTE FO SYSTEMS ESEACH Spnsred by the Natinal Science Fundatin Engineering
More informationDISTRIBUTED PRODUCTION SYSTEM: A FRAMEWORK TO SOlVE THE PRINTED CIRCUIT BOARD ROUTING
Cybernetics and Systems: An Internatinal Jurnal, 21: 181-193, 1990 DISTRIBUTED PRODUCTION SYSTEM: A FRAMEWORK TO SOlVE THE PRINTED CIRCUIT BOARD ROUTING MARíA TERESA DE PEDRO ANGELA RIBEIRO JOSÉ Luís PEDRAZA
More informationLesson Plan. Recode: They will do a graphic organizer to sequence the steps of scientific method.
Lessn Plan Reach: Ask the students if they ever ppped a bag f micrwave ppcrn and nticed hw many kernels were unppped at the bttm f the bag which made yu wnder if ther brands pp better than the ne yu are
More information