96 Pages

2.2-Response+Time

Course: A a, Spring 2012
School: HKUST
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Time Response Planning Stephen Shum ISOM - HKUST 1 Stephen Shum - HKUST Where does our time go? In a life time, the average American will spend-SIX MONTHS: Waiting at stoplights EIGHT MONTHS: Opening junk mail ONE YEAR: Looking for misplaced objects TWO YEARS: Unsuccessfully returning phone calls FOUR YEARS: Doing housework FIVE YEARS: Waiting in line SIX YEARS: Eating Source: US News & World Report,...

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Time Response Planning Stephen Shum ISOM - HKUST 1 Stephen Shum - HKUST Where does our time go? In a life time, the average American will spend-SIX MONTHS: Waiting at stoplights EIGHT MONTHS: Opening junk mail ONE YEAR: Looking for misplaced objects TWO YEARS: Unsuccessfully returning phone calls FOUR YEARS: Doing housework FIVE YEARS: Waiting in line SIX YEARS: Eating Source: US News & World Report, January 30, 1989, p. 81. 2 Stephen Shum - HKUST Firms Perspective 3 Stephen Shum - HKUST Course Structure Design Plan Deliver Manufacturing & Service Planning Improve Basics Capacity Planning Model Response Time Planning Customer 4 Stephen Shum - HKUST HK Immigration Booths Travelers arrive EXACTLY every 6 minutes. The officer needs EXACTLY 6 minutes to process each traveler. There is one officer. What happens if 10 travelers arrive in the first hour and 6 travelers arrive in the second hour? What happens if the service times of three consecutive travelers are 8, 5 and 5 minutes respectively? 5 Stephen Shum - HKUST Impact of Variability Without Variability 1 2 3 1 4 2 5 3 4 5 With Variability 1 2 3 4 1 0 1 2 2 1 3 010 6 5 4 5 0 Stephen Shum - HKUST Server Utilization Server utilization average arrival rate average p otential service rate average busy time t otal available t ime Example: There are 2 counters. The average arrival rate is 10 per hour. The average service time is 10 minutes. 7 Stephen Shum - HKUST Throughput Delay Curve Average Customer Flow Time Utilization Effect + Variability Effect High Variability Medium Variability Low Variability Service Time No Variability Utilization () 100% r Trade-off between asset utilization and service quality. 8 Stephen Shum - HKUST How to Reduce Waiting Time? Safety Capacity Variability Reduction Waiting Time Reduction Safety Capacity capacity carried in excess of expected demand to cover for system variability Reduction in variability How? 9 Stephen Shum - HKUST Course Structure Design Plan Deliver Manufacturing & Service Planning Improve Basics Capacity Planning Model Response Time Planning Customer 10 Stephen Shum - HKUST The Queuing Process Model L=Lq+Ls Queue Length (Lq) Inventory (L) Number in Service (Ls) Throughput Rate (R) Servers providing service Incoming customers Customers on hold Queue Time (Wq) Service Time (Ws) Departing customers W=Wq+Ws Flow Time (W) From Littles Law: L = RW, Lq=RWq, Ls=RWs 11 Stephen Shum - HKUST Queuing Model Parameters Service Rate () Arrival Rate () Incoming customers Customers on hold Servers providing service Departing customers Number of Servers (S) X/X/X Number of servers Service time pattern Arrival pattern 12 Stephen Shum - HKUST For this course M / D/ n M / M/ n Random Random Service time No variability Random # of servers Any (n) Any (n) Arrival 13 Stephen Shum - HKUST Measuring Customer Arrivals Inter-arrival time: time between the arrivals of 2 consecutive customers 1 2 3 4 5 Arrival rate: Number of arrivals in each period (e.g., minute, hour) 1 2 Period 1 3 Period 2 4 Period 3 14 Period 4 5 Period 5 Stephen Shum - HKUST Random Arrival and Service Processes Inter-arrival time (min) Service time (min) Customer Arrival time 1 9:00 am 2 9:05 am 5 6 3 9:15 am 10 3 4 9:18 am 3 5 5 9:24 am 6 2 6 9:32 am 8 5 7 9:36 am 4 4 4 15 Stephen Shum - HKUST Arrival Process Probability Distribution Example Mean arrival rate () ~ Poisson 3 customers per hour Mean inter-arrival time (1/) ~ Exponential customer 20 minutes per 16 Stephen Shum - HKUST Pizza Vending Machine An automated pizza vending machine heats and dispenses a slice of pizza in 4 minutes (with no variability). Customers arrive randomly at an average rate of one every 6 minutes. 17 Stephen Shum - HKUST Those formula will be applicable when The arrival rate must equal to the service rate M/D/1 Queuing Model Inventory (# of customers) Average flow time In the queue Receiving service Total 18 Stephen Shum - HKUST Pizza Vending Machine A) The average number of customers waiting in line. B) The average amount of time a customer waits before getting the pizza from the machine. 19 Stephen Shum - HKUST Ollivanders Wand Shop Customers arrive randomly at the average rate of 25 per hour. Different customers need a different amount of time to come to a matching wand. On average, it takes 2 minutes for Garrick Ollivander to find a matching wand for a customer. 1. What is the fraction of time Garrick Ollivander is busy? 2. On average, how long does each customer have to wait in line? 20 Stephen Shum - HKUST M/M/1 Queuing Model Inventory (# of customers) Provided on the table in the exam Average flow time In the queue Receiving service Total 21 Stephen Shum - HKUST Ollivanders Wand Shop 1. What is the fraction of time Garrick Ollivander is busy? 2. On average, how long does each customer have to wait in line? 22 Stephen Shum - HKUST Ollivanders Wand Shop Customers arrive randomly at the average rate of 25 per hour. Different customers need a different amount of time to come to a matching wand. On average, it takes Garrick Ollivander to find a matching wand for a customer. If Garrick Ollivander hires a shop assistant, so that each can serve one customer at any time. What is the average waiting time of customers? 23 Stephen Shum - HKUST M/M/n Queuing Model Inventory (# of customers) Average flow time In the queue Receiving service Total 24 Stephen Shum - HKUST Ollivanders Wand Shop If Garrick Ollivander hires a shop assistant, so that each can serve one customer at any time. What is the average waiting time of customers? Lq 0.176 Lq .176 customers Wq = = = .007hour / 0.4 min 25 customers/hour 25 Stephen Shum - HKUST Ollivanders Wand Shop What is the Benefit of Adding an Extra Employee? 1 Employee Average Queue Length Average Number of Customers Average Waiting Time 2 Employees 4.167 0.176 5 1.009 10 min 0.4 min 26 Stephen Shum - HKUST The Secretary Problem There are two professors two and secretaries. On average, each professor writes 4 documents per hour and each secretary types 5 documents per hour. Suppose each secretary works for only one professor. How long does a document wait on average before being typed by the secretary? 27 Stephen Shum - HKUST The Effect of Pooling Suppose the secretaries are pooled. That is, each secretary can work for any one of the two professors. What is the average waiting time of a document? 28 Stephen Shum - HKUST Emergency Room Staffing The average arrival rate the emergency room of Queen Elizabeth Hospital is 5.9 patients per hour Average time spent by a doctor with a patient is 29 minutes. That is, each doctor can serve an average of (60/29) = 2.07 patients per hour. The Hospital Authority wants the average waiting time to be no more than 15 minutes. What is the minimum number of doctors in the emergency room? 29 Stephen Shum - HKUST Reducing Waiting Time Some patient group requests the Hospital Authority to reduce the average waiting time to no more than 1 minute. The Hospital Authority replies, This means reducing the average time by 15 times, and hence increasing the number of doctors by 15 times. Is that correct? Dont be fooled! 30 Stephen Shum - HKUST Assumptions of the Queuing Models Buffer with Unlimited Size Customers arrive independently of one another Inter-arrival times are independent # of arrivals for different periods are independent Infinite population No balking No reneging 31 Stephen Shum - HKUST Simulation models A computer-based model for running experiments on a real system: Typically done on a computer using random number generator to represent different events and activity times 32 Stephen Shum - HKUST Advantages of simulation models A better understanding of the real system Years of experience in the real system can be compressed into seconds or minutes of computer time Simulation does not disrupt ongoing activities of the real system Simulation can be used as a game for training experience Simulation is far more general than mathematical models Simulation provides a more realistic replication of a system than mathematical analysis Simulation can be used to analyze transient conditions, whereas mathematical techniques usually cannot Simulation answers what-if questions 33 Stephen Shum - HKUST Disadvantages of simulation models Limitations on constructing simulation models Building a simulation model can take time Simulation may be less accurate than mathematical analysis because it is randomly based A significant amount of computer time may be needed to run complex models The technique of simulation still lacks a standardized approach Applicability of the model results No guarantee that the model will indeed provide good answers Difficult to prove reliability 34 Stephen Shum - HKUST Simulation and Model Web link for a demo http://staff.um.edu.mt/jskl1/simweb/simmm1.html 35 Stephen Shum - HKUST Queue Configurations 36 Stephen Shum - HKUST Course Structure Design Plan Deliver Manufacturing & Service Planning Improve Basics Capacity Planning Model Response Time Planning Customer 37 Stephen Shum - HKUST Psychology of Waiting Uncertain wait feels longer Inform and update customers expected waiting time Unexplained wait feels longer Explain to customers the reasons for long waits Unoccupied time feels longer Install distractions that entertain and involve customers 38 Stephen Shum - HKUST Psychology of Waiting Preprocess wait feels longer Convert preprocess wait to in-process wait Anxiety makes waiting feel longer Keep resources not serving customers out of sight Unfair wait feels longer Practice a fair waiting system, first-come first-served 39 Stephen Shum - HKUST Psychology of Waiting Wait Longer for more Valuable Service Never underestimate the power of a friendly server Solo wait feels longer Any suggestion? The psychological experience of waiting is complex but manageable. 40 Stephen Shum - HKUST Managing Customers at Bank Branches Banks have spent huge sums refurbishing their branches, often without a clear payback. They should devote more effort to managing customer visits. 41 Stephen Shum - HKUST Emotional Value Propositions Wow comes from choosing empathy over optimization 42 Stephen Shum - HKUST Managing Customers Expectations Satisfaction = Perception Expectation Three basic questions for a service managers: 1. What is actually done? 2. What is perceived by the customer? 3. What is expected by the customer? 43 Stephen Shum - HKUST After all, 44 Stephen Shum - HKUST Cycle of Service Encounters Customer requests schedule information Leaves Airport Makes reservation Receives Baggage Departs Plane Receives in-flight service Arrives at airport Customer contact = moment of truth Checks baggage and checks in for flight Perceived service = f(all previous moments of truth) Handoffs between steps critical! Proceeds to gate and security check Boards aircraft Receives boarding pass 45 Stephen Shum - HKUST Service Fail-safing: Poka Yokes Poka-Yokes: Japanese word meaning avoid mistakes Keeping a mistake from becoming a service defect Task Treatment Tangibles How can we failsafe the three Ts? 46 Stephen Shum - HKUST Have we compromised one of the 3 Ts? 47 Stephen Shum - HKUST Corporate Culture The master said, Govern the people by regulations, keep order among them by chastisements, and they will flee from you, and lose all self-respect. Govern them by moral force, keep order among them by ritual, and they will keep their self-respect and come to you of their own accord. Ritz-Carlton, We are ladies and gentlemen serving ladies and 48 Stephen Shum - HKUST gentlemen. Internal Customers Internal Supplier Internal Customer External Customer Internal Supplier How management treats a worker is how the worker treats the customer 49 Stephen Shum - HKUST To-Do List Exercise Books OSM: (2nd) p.103-125 (1st) p.111-129 Problems on Queuing Models OPM: p.156-161, 170177 50 Stephen Shum - HKUST
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UNSW - ACCT - 3583
What does ACCT3583 cover?Click to add text to title pageStrategy analysis and formulationACCT3583 Management Accounting 2Topic 1Topic 2Analysing the external environmentAnalysing the internal environmentTopic 3Seminar 1 Analysing theExternal Env
UNSW - ACCT - 3583
Topic 2: Course Content OverviewClick to add text to title pageStrategy analysis and formulationACCT3583 Management Accounting 2Topic 1Topic 2Analysing the external environmentAnalysing the internal environmentTopic 3Topic 2 Analysing theInterna
UNSW - ACCT - 3583
Topic 3: Course Content OverviewClick to add text to title pageStrategy analysis and formulationACCT3583 Management Accounting 2Topic 1Topic 2Analysing the external environmentAnalysing the internal environmentTopic 3Topic 3 StrategyDevelopment
UNSW - ACCT - 3583
Topic 5: Course Content OverviewClick to add text to title pageStrategy analysis and formulationACCT3583 Management Accounting 2Topic 1Topic 2Analysing the external environmentAnalysing the internal environmentTopic 3Topic 5 Managing Shareholder
UNSW - ACCT - 3583
Topic 7: Course Content OverviewClick to add text to title pageStrategy implementation and resource managementACCT3583 Management Accounting 2Topic 7 Managing Supplier Relationshipsand Strategic OutsourcingResource managementTopic 7Topic 6Managin