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U. Houston - INDE - 6370
AGENDAContinuous and combined event modelingEnd term reviewCONTINUOUS AND COMBINED MODELINGWhat is continuous event modelingContinuous event related blocksContinuous event related elementsAnimating continuous event modelsWHAT IS CONTINUOUS
U. Houston - INDE - 6370
AGENDAData collection updateReviewDATA COLLECTION UPDATECollectionAnalysisREVIEWBasic simulation issuesInput data analysisRandom number generationModelingBASIC ISSUES.Simulation processManual event listPerformance measures BASIC SIM
U. Houston - INDE - 6370
AGENDAProject progress reportsArrivals elementResource related elementsSystem statusARRIVALS ELEMENTForce entities to appearModeling customers waiting before opening timeMake entities appear for demonstration purposes.ARRIVALS ELEMENTGen
U. Houston - INDE - 6370
AGENDAEnd term review for exam on 17 APR 08REVIEWValidationReplication analysisExperimental DesignOutput analysis of two systemsOutput analysis of more than two systemsNon-terminating system analysisVALIDATIONFaceStatisticalData collec
U. Houston - INDE - 6370
AGENDAConveyorsAdditional Modeling StructuresTYPES OF CONVEYORSNon-AccumulatingAccumulating CONVEYOR RELATEDSTRUCTURESBlocksAccessConveyExitElementsConveyorsSegmentsAnimationACCESS BLOCKHolds the entity in a queue until sufficient
U. Houston - INDE - 6370
AGENDAIntroduction to ARENABasic model blocksBasic experiment elements INTRODUCTION TO ARENAGraphically oriented simulation packageToolbarsProject barModel WindowFlow chart viewSpreadsheet viewMODULESBuilding blocks for modelsFlowchart
U. Houston - INDE - 6370
AGENDAEntity related Resource and queue relatedStatistics relatedHomeworkReviewBRANCH BLOCKUsed to control flow of entities through the modelPrimary entitySecondary entities may be clonedMore than one branch may be takenTypesProbabilisti
U. Houston - INDE - 6370
AGENDABasic Simulation Study ProcessCourse ProjectsAn example projectBASIC SIMULATION PROCESSProblem DefinitionProject PlanningSystem Definition / Model FormulationInput Data Collection and AnalysisModel TranslationVerificationValidation
U. Houston - INDE - 6370
AGENDAQueues relatedResource relatedSystem statusQUEUE RELATEDDuplicateMatchArrivals elementDUPLICATEUsed to generate additional entities from original entitiesAll duplicates inherit attribute valuesIf to be later rejoined, must have ide
U. Houston - INDE - 6370
AGENDATransportersReviewTRANSPORTER USESMaterial handling equipmentForkliftsDollysWorkers that process orders for later pickupValetStarbucks coffee makerSonic fast food carhopTYPES OF TRANSPORTERSFree pathFork liftCan go between any a
Penn State - EARTH - 530
Online Discussion Rubric1 Promptness and Initiative Does not respond to most postings; rarely participates freely 2 Responds to most postings several days after initial discussion; limited initiative Errors in spelling and grammar evidenced in sever
Penn State - DJO - 5000
DANIEL J. OTTO 456 East Beaver Ave. apartment 602 State College, PA 16801 484-433-5533 Djo5000@psu.edu EDUCATION: The Pennsylvania State University Division of Undergraduate Studies Anticipated graduation 2008 The Tatnall School, June 2004 EXPERIENCE
Penn State - AJT - 5037
John Lennon started this journey in 1957 with his band the Quarrymen. Through this group he would meet Paul McCartney, George Harrison and in a couple of years, Ringo Starr. However, before Ringo Starr came into the group the bands permanent drumme
U. Houston - M - 1310
Definition and Example 1Monday, March 03, 2008 1:13 PMMethods for combining functions: 1. Sum 2.(f + g )(x ) = f ( x ) + g( x ) Difference (f - g )(x ) = f ( x ) - g( x )(fg )(x) = f ( x)g( x) 4. Quotient f ( x ) = f ( x ) g( x ) provided
U. Houston - M - 1312
M 13125.41Theorem 5.4.1: The altitude drawn to the hypotenuse of a right triangle separates the right triangle into two right triangles that are similar to each other and to the original right triangle.CADBTheorem 5.4.2: The length of
U. Houston - MATH - 6397
Stochastic Processes - Spring 2008Practice Problems for Final ExamBernhard Bodmann, PGH 636 Duration: 150 minutes First Name: Last Name:Show all work. No points will be given for numerical answers without working being shown.(1) Consider the (c
U. Houston - MATH - 6397
Stochastic Processes - Spring 2008Bernhard Bodmann, PGH 636 Exercise Sheet 2, with Solutions Do all Exercises individually. (1) Let X1 , X2 , . . . , Xn , . . . be i.i.d. with P(Xi = 1) = p and P(Xi = 1) = 1 p = q. Let a, b N. Dene Sn = X1 + . . .
U. Houston - MATH - 4377
Exam 2 Math 4377 November 20, Fall 2008Show all the work for full credit. In this exam no calculators are allowed. Answer all of the following questions. The maximum score is 150. 1. (15 Points) Let V = R2 and W be the vector space of all real 22 m
U. Houston - MATH - 6397
Stochastic Processes - Spring 2008Practice Problems for Final ExamBernhard Bodmann, PGH 636 Duration: 150 minutes First Name: Last Name:Show all work. No points will be given for numerical answers without working being shown.(1) Consider the (c
U. Houston - MATH - 4377
Department of MathematicsUniversity of HoustonMath 4377 Advanced Linear AlgebraFall 2008Homework Set 9, due Tuesday, Nov 4, 1pmSection 3.51 In R3 , let 1 = (1, 0, 1), 2 = (0, 1, -2) and 3 = (-1, -1, 0). (a) If f is a linear functional on R3
U. Houston - MATH - 4377
Department of MathematicsUniversity of HoustonMath 4377 Advanced Linear AlgebraFall 2008Homework Set 8, due Tuesday, Oct 28, 1pmSection 3.32 Let V be a vector space over the eld of complex numbers and suppose T is an isomorphism of V onto C3
U. Houston - MATH - 4377
Department of MathematicsUniversity of HoustonMath 4377 Advanced Linear AlgebraFall 2008Homework Set 10, due Tuesday, Nov 11, 1pmSection 3.61 Let n be a positive integer and F be a field. Let W be the subspace of all vectors (x1 , x2 , . . .
U. Houston - MATH - 4355
10 f f1 f2 f386420!2 !4!3!2!10123440 f f1 f2 f33020100!10!20!30!40 !4!3!2!1012341.75 1.7 1.65 1.6 1.55 1.5 1.45 1.4 1.35 1.3 0.2 a=0.3134 b=1.29490.30.40.50.60.70.80.91
U. Houston - MATH - 1432
Feb 7-9:30 AM1Feb 10-5:39 PM2Feb 10-5:45 PM3Feb 6-7:35 AM4Feb 6-7:36 AM5Feb 6-7:36 AM6Feb 6-7:37 AM7Feb 7-9:57 AM8Feb 7-9:57 AM9Feb 11-10:15 AM10Feb 11-10:20 AM11Jan 30 - 8:48 AM12Feb 10 - 9:29 AM13
U. Houston - MATH - 1432
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U. Houston - MATH - 1432
Feb 20 - 8:59 AM1Feb 20 - 8:22 AM2Feb 20 - 8:30 AM3Feb 20-10:09 AM4Feb 20-10:16 AM5Feb 20-10:25 AM6Feb 15-8:37 AM7Feb 20 - 8:37 AM8Feb 15-8:34 AM9Feb 15-8:35 AM10Feb 15-8:35 AM11Feb 15-8:35 AM12Feb 15-8
U. Houston - MATH - 1432
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U. Houston - MATH - 1432
Jan 30 - 8:48 AM1Feb 5-9:30 AM2Feb 5-9:30 AM3Feb 4-7:05 AM4Feb 4-7:07 AM5Feb 4-7:07 AM6Feb 4-7:08 AM7Feb 4-7:08 AM8Feb 8 - 9:38 AM9Feb 8 - 9:39 AM10Feb 8 - 9:39 AM11Feb 8 - 10:24 AM12Feb 9-8:54 AM13
U. Houston - MATH - 1432
Jan 30 - 9:59 AM1Jan 30-3:36 PM2Feb 4-8:59 AM3Jan 30-9:59 AM4Jan 30-9:58 AM5Jan 30 - 8:48 AM6Feb 1 - 9:43 AM7Feb 1 - 9:45 AM8Feb 1 - 9:47 AM9Feb 1 - 12:33 PM10Feb 3 - 8:54 AM11Feb 3 - 9:01 AM12Feb 3 - 9
U. Houston - MATH - 1432
Feb 22-8:03 PM1Feb 22-9:37 PM2Feb 17-6:11 PM3Feb 17-6:10 PM4Feb 23-10:14 AM5Feb 23-10:25 AM6Feb 18-6:58 AM7Feb 18-6:58 AM8Feb 19-9:06 AM9Feb 19-9:09 AM10Feb 19-9:09 AM11Feb 19-9:09 AM12Feb 19-9:09 AM1
U. Houston - MATH - 1432
Feb 17-10:36 PM1Feb 16-9:35 AM2Feb 13-8:00 AM3Feb 13-8:01 AM4Feb 13-8:02 AM5Feb 16-9:33 AM6Feb 16-9:34 AM7Feb 18-1:04 PM8Feb 18-1:05 PM9Feb 13-8:02 AM10Feb 20 - 8:59 AM11Feb 20 - 8:20 AM12Feb 20 - 8:32
U. Houston - MATH - 1432
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U. Houston - MATH - 3321
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U. Houston - MATH - 1432
Jan 25-3:00 PM1Jan 23 - 9:02 AM2Jan 28-9:36 AM3Jan 28-9:37 AM4Jan 28-9:37 AM5Feb 1-9:18 PM6Feb 1-9:19 PM7Jan 28-9:38 AM8Feb 1-9:18 PM9Feb 1-9:20 PM10Jan 25-3:03 PM11Jan 28-9:38 AM12Feb 2-9:21 AM13
U. Houston - MATH - 3321
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U. Houston - V - 001
HOUSTON JOURNAL OF MATHEMATICS, Volume 1, No. 1, 1975.THE HOPF EXTENSIONTHEOREMFOR TOPOLOGICALSPACESKiiti MoritaIn celebration of the start of Houston Journal of Mathematics1. Introduction. Let X be a topological space. Then by the cover
U. Houston - MATH - 3334
Math 3334 Fall 2008 Professor William OttExamination 3Problem 1. Compute the integral2 0 4 2yex dx dy. Hint: Use the Fubini theorem. Problem 2. Prove that 4e5[1,3][2,4]2ex2+y 2dA4e25 .Hint: You do not need to evaluate the integral
U. Houston - MATH - 3334
Math 3334 Fall 2008 Professor William OttFinal exam information1. Topology and geometry of Rn 1.1. Concepts/denitions. (1) (2) (3) (4) (5) (6) (7) norm on Rn , triangle inequality, reverse triangle inequality inner (dot) product on Rn , orthogonal
U. Houston - MATH - 3334
Math 3334 Fall 2008 Professor William OttAssignment 2: due Wednesday, September 10, 2008Problem 1. We show that the notions of open set and closed set are dual to each other. (a) Prove that if A Rn is open, then Rn \ A is closed. (b) Prove that if
U. Houston - MATH - 3334
Math 3334 Fall 2008 Professor William OttAssignment 8: due Wednesday, December 10, 2008Problem 1. Marsden/Tromba: Chapter 6.4 (a) MT 6.4.1 (b) MT 6.4.6 (c) MT 6.4.9 (d) MT 6.4.17 Problem 2. (limitation of the Riemann integral) Let Q = {x R : x = p
U. Houston - M - 6325
Math 6325 Spring 2009 Professor William OttAssignment 2: due Thursday, February 19, 2009Problem 1. Let m N satisfy m 2. For x [0, 1), let (xi ) denote the base-m decimal expansion of x i=1 (assuming this expansion is unique). For 0 k m 1 and N
U. Houston - MATH - 3334
Math 3334 Fall 2008 Professor William OttAssignment 4: due Monday, October 20, 2008Problem 1. Marsden/Tromba problems (a) MT 3.2.6 (b) MT 3.3.10 (c) MT 3.3.11 (d) MT 3.3.19 (e) MT 3.3.34 (f ) MT 3.3.41 Problem 2. A function f : R R is analytic at
U. Houston - MATH - 3334
Math 3334 Fall 2008 Professor William OttAssignment 1: due Wednesday, September 3, 2008(1) Prove that for x , y Rn , we have x y x y . This inequality is known as the reverse triangle inequality. Hint: use the triangle inequality. (2) Problem 1.5
U. Houston - MATH - 3334
Math 3334 Fall 2008 Professor William OttCourse SyllabusOffice: PGH 603 Office hours: Tu 1011 AM, Th 12 PM Textbook: Vector Calculus (5th edition) by Marsden and Tromba Prerequisite: Math 3333 Overview. We will study multivariable calculus from a r
U. Houston - MATH - 3334
Math 3334 Fall 2008 Professor William OttAssignment 6: due Monday, November 17, 2008Problem 1. Marsden/Tromba: Section 5.2 (a) 5.2.4 (b) 5.2.11 (c) 5.2.12 Problem 2. Marsden/Tromba: Section 5.3 (a) 5.3.2a (b) 5.3.2d (c) 5.3.7 (d) 5.3.9 Problem 3. M
U. Houston - MATH - 3334
Math 3334 Fall 2008 Professor William OttAssignment 5: due Wednesday, October 29, 2008Problem 1. Marsden/Tromba: Section 3.4 (a) MT 3.4.11 (b) MT 3.4.12 (c) MT 3.4.15 (d) MT 3.4.20 Problem 2. Marsden/Tromba: Section 3.5 (a) MT 3.5.2 (b) MT 3.5.8 (c
U. Houston - MATH - 3334
Math 3334 Fall 2008 Professor William OttAssignment 3: due Wednesday, October 1, 2008Problem 1. Let A = (aij ) be an (m n)-matrix with aij R for all 1 we have a11 a12 a1n a21 a22 a2n . . . . . . . . . . . . am1 am2 amn Define 1
U. Houston - MATH - 3334
Math 3334 Fall 2008 Professor William OttExamination 2 information1. Material Exam 2 covers Chapter 3 of Marsden/Tromba. 1.1. Theoretical results. You should understand and be able to state the following theoretical results and use them to solve pr
Penn State - ZUX - 103
An Improved Approach to Passive Testing of FSM-based SystemsHasan Ural, Zhi Xu and Fan Zhang SITE, University of Ottawa, Ottawa, Ontario, K1N 6N5, Canada {ural, zxu061, fzhang}@site.uottawa.ca AbstractFault detection is a fundamental part of passiv
Penn State - IE - 327
IE 327 Introduction to Work DesignDr. Andris Freivalds Class #24IE 327 1Ch. 17 Wage Incentives Can workers be motivated? Blue-collar: White-collar: Direct financial plans = pay proportional to output Indirect plans: Fringe benefits Vacat
Penn State - GEOSC - 001
Geoscience 001 Spring 2006 Field Trip Lab The Bellefonte Formation and Nealmont Formations Materials: Students: hand lens, field notebooks Site: Hwy 322 By-Pass, 2 locations, along the east side of the road. This is a busy road, so stay well off the
U. Houston - FINA - 4355
Chapter 8Insurance PricingMcGrawHill/IrwinCopyright 2004 by the McGrawHill Companies, Inc. All rights reserved.Insurance Pricing Objective: Find the premium that covers an insurer's expected costs, including a fair return to capital known
U. Houston - FINC - 3331
ANSWERS TO END-OF-CHAPTER 6 QUESTIONS6-1a. The probability distribution for complete certainty is a vertical line. b. The probability distribution for total uncertainty is the X-axis from - to +.6-2Security A is less risky if held in a divers
U. Houston - COSC - 6365
Computer Science 6365February 26, 2008Lecture 13: VectorizationProfessor: S. Lennart Johnsson TA:Wei Ding1VectorizationVectorization is a set of techniques for making effective use of pipelined functional units, such as load/store units, a
U. Houston - COSC - 6365
Computer Science 6365February 7 and 12, 2008Lecture #8 and 9: Interconnection NetworksProfessor: S. Lennart Johnsson TA:Wei Ding1NetworksA bus based parallel architectures is practical only for a small number of processors. For several tho
U. Houston - COSC - 6365
Computer Science 6365March, 27 2008Lecture #20-21: Dense matrix multiplicationProfessor: S. Lennart Johnsson TA:Wei Ding1MatrixVector MultiplicationSeveral scenarios are possible depending upon whether or not the data is external or intern
U. Houston - COSC - 6365
Computer Science 6365April 17, 2008Lecture #26: Fast Fourier Transforms IProfessor: S. Lennart Johnsson TA: Wei Ding1The Fast Fourier TransformThe Fast Fourier Transform, the FFT, is one of the most widely used algorithms in science and e