OPERATIONS AND SUPPLY CHAIN MANAGEMENT
OPERATIONS AND SUPPLY CHAIN MANAGEMENT
9th Edition
ISBN: 9781119448037
Author: Russell
Publisher: WILEY
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Chapter 17, Problem 1.1ASC

Scheduling Major League Baseball Umpires

It used to be that major league baseball (MLB) umpires were scheduled on an Excel spreadsheet. The task took several weeks and had to be revised often. Now they use a scheduling system developed by researchers at the University of Miami, Carnegie Mellon, and Michigan State University. A variant of the classic Traveling Salesman problem, umpires, as shown in the photo, are assigned to crews that must visit all ballparks at least once during the year. Of course, there are many more constraints.

Chapter 17, Problem 1.1ASC, Scheduling Major League Baseball Umpires It used to be that major league baseball (MLB) umpires were

Perspectives/Jeff Smith/Shutterstock

MLB teams play 2430 games in a two- to four-game series during a six-month season. Each game requires a crew of four umpires. There are currently 70 umpires on MLB staff, and 22 AAA umpires who may be called up as needed to fill in for games. A typical umpire will handle 142 games a year. Unlike football referees, umpires are full-time employees of MLB. Umpires are normally assigned to crews, but the content of these crews can change during the year. Constraints to umpire crew scheduling include mandated vacations, overexposure to individual teams, prohibition to refereeing at home, and minimizing coast-to-coast travel. Examples of MLB rules used to enforce these constraints are:

  • Crews should travel to all 30 ballparks at least once during a season.
  • Crews should not umpire the same team’s series of games more than once every 18 days.
  • Crews must not travel from the West Coast to the East Coast without an intermediate day off.
  • Crews must not umpire consecutive series more than 1700 miles apart without an intermediate day off.
  • Crews must not travel more than 300 miles preceding a series whose first game is a day game.
  • Crews should not work more than 21 days without a day off.
  • Crews should see each team at home and on the road at least once.
  • Crews should have balanced schedules (i.e., travel approximately the same number of miles, umpire the same number of games, and have the same number of days off).

Real-life scheduling problems, like umpire scheduling, can be quite complex. The general solution approach is similar to the assignment method of linear programming described in this chapter. There is an objective function of minimizing distance traveled subject to a number of constraints, as listed earlier. The variables are (0,1) meaning an umpire is either assigned to a game slot (i.e., 1), or not (i.e., 0), and the game slots are numerous (2430 × 4 = 9720). While this can be solved as an integer linear programming (LP) problem, the length of time to do so and the inability to relax constraints make it difficult to find a feasible solution.

Academics use heuristics, or rules of thumb, to solve these types of problems. Heuristics do not necessarily satisfy all constraints and do not guarantee an optimal solution, but they can give satisficing or “good enough” solutions. The heuristics are evaluated against performance metrics, previous solutions, and “optimal” solutions (from mathematical programming such as LP). The heuristics are usually improved on with use until users accept them. Many are then coded into software and sold as scheduling systems for particular applications.

Search the Internet for scheduling software specific to sports teams or referees. What functionality does the software promise?

Expert Solution & Answer
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Summary Introduction

Case summary:

The league of baseball has a complex scheduling system need to do umpire management. A six month season requires use of a system developed by researchers to manage the umpires, manage crew change, vacation management, minimizing travel and many more constraints. This complex situation cannot be handled through linear programming because it can be a time consuming approach because of its inflexibility due to these many constraints. A heuristic model or thumb of rule system helps find a good solution easily which might not be the best but is a practical and faster approach.

To determine:

Research on the web about sport management software that helps to schedule sports teams.

Explanation of Solution

Sports management software:

These days there are multiple softwares available that are specifically designed for sports industry that will help the managing organization bodies to satisfy their scheduling needs.

The software “MCS” is an ideal solution to manage the team activity scheduling, providing efficient communication tool to coordinate the members.

LR software solution also analysis the scheduling process and provides statistical modelling to help future planning. The payment processing, leave and vacation management, travel itinerary solutions are also provided by this software.

Company “A” is an umpire assigning software that helps to schedule umpires by handling multiple constraints, include communication to them as well as their payroll processing.

These solutions provide faster and effective management and are able to handle multiple variables that are specific to the sports industry.

Conclusion

There are dedicated softwares available in the sports industry that helps to make the process of scheduling easier and optimal. Some of the solution providers are discussed above.

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Chapter 17 Solutions

OPERATIONS AND SUPPLY CHAIN MANAGEMENT

Ch. 17 - What three functions are typically performed by a...Ch. 17 - Prob. 4QCh. 17 - How can the success of a scheduling system be...Ch. 17 - Describe the process of loading and load leveling....Ch. 17 - What is the purpose of dispatch lists? How are...Ch. 17 - When should the following sequencing rules be...Ch. 17 - Give examples of sequencing rules you use to...Ch. 17 - What information is provided by the critical ratio...Ch. 17 - How are work packages, hot lists, and exception...Ch. 17 - What are Gantt charts, and why are they used so...Ch. 17 - Explain the concept behind input/output control....Ch. 17 - Explain the difference between infinite and finite...Ch. 17 - How does theory of constraints differ from...Ch. 17 - Explain the drum-buffer-rope concept.Ch. 17 - Discuss the similarities and differences between...Ch. 17 - What are some typical issues involved in employee...Ch. 17 - What quantitative techniques are available to help...Ch. 17 - At Valley Hospital, nurses beginning a new shift...Ch. 17 - Valley Hospital (from Problem 17.1) wants to focus...Ch. 17 - Prob. 3PCh. 17 - Sunshine House received a contract this year as a...Ch. 17 - Karina Nieto works for New Products Inc., and one...Ch. 17 - Decenture has four new IT hires available for...Ch. 17 - Blue Jeans Modeling Agency specializes in...Ch. 17 - Evan Schwartz has six jobs wailing to be processed...Ch. 17 - College students always have a lot of work to do,...Ch. 17 - Today is day 4 of the planning cycle. Sequence the...Ch. 17 - Alices Alterations has eight jobs to be completed...Ch. 17 - Jobs A. B, C, and D must be processed through the...Ch. 17 - Sequence the following jobs by (a) SPT, (b) DDATE,...Ch. 17 - Prob. 14PCh. 17 - Claims received by Healthwise Insurance Company...Ch. 17 - Jobs processed through Percys machine shop pass...Ch. 17 - Prob. 17PCh. 17 - Sassy U makes fashion jeans out of a variety of...Ch. 17 - Restore is a small repair shop that makes...Ch. 17 - Precision Painters, Inc., has five house painting...Ch. 17 - Tracy has six chapters on her desk that must be...Ch. 17 - Updike Upholstery cuts and sews fabric for custom...Ch. 17 - The following data have been compiled for an...Ch. 17 - The input/output report for Work Center 6 is as...Ch. 17 - Kim Johnson, R.N., the charge nurse of the...Ch. 17 - Rosemary Hanes needs help in scheduling volunteers...Ch. 17 - Schedule the wail staff at Vincents Restaurant...Ch. 17 - Mr. Baskins, manager of Tom and Jerrys Ice Cream...

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