Management Science using Excel: Harnessing Excel's advanced features for business optimization (English Edition)
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About this ebook
Throughout the book, you'll come across numerous real-life examples and case studies from diverse fields such as banking, finance, transportation, manufacturing, manpower assignment, scheduling, inventory management, and even food and product mix. The book demonstrates both linear and nonlinear techniques, utilizing Excel Solver for finding solutions. Once you grasp the usage of Solver, you'll be able to apply the learned tools effectively to address problems relevant to your background, experience, and preferences.
What sets this book apart is its hands-on approach, leveraging Excel as the primary tool for problem-solving. Rather than relying on complex mathematical formulations and algorithms, you'll learn how to set up and solve problems in a straightforward manner using Excel.
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Book preview
Management Science using Excel - Dr. Isaac Gottlieb
Chapter 1
Making Better Decisions with Management Science
Introduction
This chapter reviews the techniques of Management Science and the array of possible applications. It explains how Management Science uses mathematics and statistics along with Excel’s power to solve potential problems and make better, intelligent decisions. The decision maker converts the problem into a mathematical model and solves it using the Solver or other Excel tools demonstrated in this book. Using Excel simplifies both; demonstrating and solving the problem – so that anybody familiar with Excel can unravel complicated problems which would have been difficult to solve otherwise.
The chapter reviews techniques such as maximization (profit, performance, ROI, nutritional value), minimization (cost, time, risk), simulations, and other Excel Management Science tools, enabling an easy approach to the solutions. The chapter will also review the type of enterprises that utilize these techniques, for instance, airlines, shipping companies, manufacturers, military, government, banking, and others.
Structure
The topics to be covered in this chapter are:
The role of management science
Creating a scientific or mathematical model of a problem
What is management science and business modeling
Who is using management science
The list of management science techniques, and what are those used for
Objectives
The objectives of this chapter are to introduce the readers to the concept of management science - how, when, and where it is used. When you complete this chapter, you will be familiar with management science concepts, and you will become acquainted with where and how to apply the topics/ideas covered in this book. The idea is for you to recognize the different concepts of Management Science and where to utilize them by yourself.
The role of Management Science
Airlines would not be able to sustain their operations if they did not use Management Science techniques to schedule flights, assign personnel, select routes, overbook flights (wisely), schedule maintenance, and maintain proper inventory levels. The same goes for other establishments, such as UPS, FedEx, and countless other companies in various other industries; they would not be able to survive in today’s competitive marketplace without the use of Management Science. For UPS and FedEx, - Management Science is used to plan drivers’ routes and optimize air fleets’ hub locations. In addition, there are thousands of Management Science applications used daily to blend the correct petroleum mix for gasoline grades, create the correct food mix for nutritional requirements and optimize data routes on the Internet.
In principle, the decision-maker translates the problem into a mathematical model and solves it using one or more of the analytical tools. Many enterprises use a variety of software tools other than Excel when Excel’s capacity cannot handle some of these applications due to their size and/or complexity. This book uses Excel – so readers familiar with it can easily understand and practice the problems we are solving here. Excel is sufficient to solve many of the day-to-day problems most users confront.
Among the techniques reviewed here are maximization (profit, performance, ROI, nutritional value), minimization (cost, time, risk), simulations, and other techniques, enabling a better approach to the solution of the problems. We will also survey the type of enterprises that utilize these techniques, such as airlines, shippers, manufacturers, military, government, banking, and more. Management Science techniques are applied in thousands of practical applications and disciplines.
The list of Management Science techniques has many topics. This list is part of the mathematical discipline called Operation Research (http://en.wikipedia.org/wiki/Operation_research) These are a few of the techniques reviewed in this book:
Linear and nonlinear optimization
Transportation
Assignment
Risk analysis simulation
Marketing media
Inventory control
Production planning
Blending
Scheduling
Portfolios
Plan location
Capital investment
Forecasting
Queuing
Business modeling and analysis is a combination of mostly quantitative techniques and the equivalent presentations used to analyze, solve and apply to business and other related problems. The idea is to convert a problem or a business situation into a mathematical formula or set of equations, namely a mathematical model, solving the problem and applying the solution to the actual problem.
Business modeling and analysis have many other names. You may have come across names like the one used here management science or operations research, decision sciences, decision modeling, analytic techniques for decision making, and very commonly, business modeling and analysis. business modeling and analysis is considered to be a sub-area of mathematics and economics.
These disciplines are being taught in universities by a variety of departments. You can find it in the business school under operations management and/or supply chain management. It is taught by the math departments as operations research. Most Industrial Engineering departments train students to use some of these modeling techniques. As a matter of fact, almost every one of these academic departments uses it. It is part of accounting, marketing, finance, operations, economics, statistics, risk management, strategy, and a few more.
Since most people in the business world are facing making decisions for their enterprise or even personal problems, this book will be able to formalize and familiarize you with a variety of techniques, ideas, and solutions to your problems. You may be in an executive management position where you do not have to create and solve models yourself, but after reading this book, you will be able to communicate your thoughts and delegate the responsibility of applying their techniques to your company’s analysts.
Creating a scientific or mathematical model of a problem
A mathematical model in business modeling is translating a real-life state of affairs to mathematical formulas and relationships to describe the behavior of a system. It has been used in sciences and engineering for thousands of years. Using it in business is what we do in business modeling.
We can describe the relationship between time and demand with an equation and use this equation to forecast sales over time. We can devise a set of mathematical formulations to describe our manufacturing product mix. We may want to describe a queuing situation in a bank in order to understand the waiting times in line. Today’s business analysts build a mathematical model to define their business situation in order to solve it using mathematics and/or computer power. These are the basis for management science formulation.
In Chapter 2, Exploring Management Science Optimization Techniques, we are going to demonstrate how to formulate scientific or mathematical models of the problem. To illustrate what will be covered in the next chapter, the following is a short example:
As an example, you have two products; chairs and tables. The profit from selling one table is $39, and the profit for a chair is $20. There are two machines available. Machine A has a capacity of 400 hours a week, and machine B has a capacity of 180 hours per week. The information is shown in Table 1.1. Your objective to maximize profit subject to the machine’s time constraints.
Table 1.1: Profit and time requires per machine of each product
If we assign to the number of tables the letter T and to the chairs the letter C, we can set up the mathematical model to read:
Maximize Z = $39T + $20C
Subject to:(1) 4T + 3C < 400
(2) 2T + 1C < 180
T > 0, C > 0
In Figure 1.1, you can see the two equations (1) and (2) on a two-dimensional chart. The area with the arrows → is the feasible solution area (they comply with the inequality equations.) It displays the problem visually.
Figure_1.1.jpgFigure 1.1: A visual display of the chairs and tables problem
This is a Linear Programming setup of the verbal problem, first with the equation and the chart. We will learn how to solve these kinds of problems in the following chapters. First, using algebraic expressions and charts with two-dimensional problems, followed by using the Solver for more than two variables.
Who is using Management Science
It would be difficult to find an industry or sector that is not using Management Science today. Many of these enterprises or agencies would not be able to survive and compete without these tools. You will find on the list of users airlines, shippers, manufacturers, military, government, banking, education, and educational services, agriculture and healthcare, real estate, Information services construction, and more.
As an example:
The airline industry is using it to create scheduling systems for airlines. It guarantees that the planes are utilized more efficiently, together with assuring that the crew is rotated in the most efficient way. The way they load the cargo, weights and balance, is also a part of the techniques they use.
Public administrations use management science to identify the flow of water from water reservoirs, identifying the most efficient routes and cost-effective ways to manage the flow.
Manufacturing is utilizing many of these techniques to find the most cost-effective product mix, shipping costs, staff scheduling, quality control, inventory management, project management, and more.
Financial services use optimizations to maximize profit given capital constraints.
Shippers use warehouse location techniques to minimize shipping costs.
Hospitals use Management Science to plan the number of beds capacity, operation rooms, and the number of certain types of equipment. Hospitals are involved with staffing and scheduling. Patient flow is utilizing Queuing. The list is long; it includes forecasting and even utilizing the plant location technique for the central hospital kitchen whereabouts in the hospital.
List of Management Science techniques and their uses
Simple Business Modeling problems can be solved manually; however, the majority of the problems need a computer to solve them. It used to be that you needed gigantic main-frame computers to solve these problems. You must remember solving problems on room size computers, waiting an entire night for results that can be solved today in a fraction of a second on my laptop using Excel. Fortunately, today most of us in the business world or school use Excel; and Excel can solve countless modeling problems. Many techniques were simplified to the point that most analysts could solve numerous problems without specialized programming skills or intricate math talent. If you understand the basics of algebra and Excel, you can set up problems and solve them on your laptop.
What kind of techniques can you review, set up, and use with business modeling? This book will cover many of these techniques. The following is a short list of a few different techniques used:
Linear and nonlinear optimization
The transportation problem
The assignment problem
Monte Carlo simulations
Inventory control
Plan location
Capital investment
Forecasting
Portfolio optimizations
Product mix selection
The blending problem
Scheduling
Optimal media mix for marketing
Queuing
Linear and nonlinear optimization and the Solver
Mathematical Programming includes a variety of categories. We have four categories that we are going to cover in the book. Linear, integer, zero-one, and nonlinear programming. The following is a short summary of these categories.
Linear programming
Linear Programming is probably used more often than any other category to solve problems. These problems can be product mix, meeting specific nutritional requirements and minimizing the cost of the product, maximizing profit of an investment portfolio - subject to different risk or other constraints, transportation problems - minimizing shipping costs from manufacturing plants to distribution warehousing centers meeting demand requirements and supply availability.
The airlines are using linear programming to staff and schedule their flights. They are using a family of linear programming algorithms called Scheduling and the Assignment problem. Many organizations use these Assignment problems. Among these organizations are the military, banks, manufacturing facilities, and cruise boats. Most airlines would be out of business if they could not minimize personnel scheduling costs by utilizing optimization techniques.
Product mix problem
The product mix problem involves how, determining the amount of each product that should be produced to maximize profits. Product mix must usually adhere to a number of constraints like demand, raw materials availability, labor availability, space, and more. We demonstrated a simple problem in Table 1.1 and Figure 1.1.
As an example, think of a manufacturing facility that produces four different products using three machines. The constraints are the time available on these machines, labor, and space availability. The solution has also to take into account the profit and demand for each one of the products.
This topic will be covered in Chapter 4, Optimal Product Mix Maximizing Profits or Minimizing Costs.
The blending problem
Another classic problem that will be solved as a linear program is blending or mixing ingredients to obtain a product with certain characteristics or properties.
An example of a so-called blending problem is determining the optimum amounts of a number of ingredients to include in an animal feed mix. The final product must satisfy several nutrient restrictions. The decision is of the ingredients used and their nutritive contents (in kilograms of nutrients per kilogram.) The objective is to minimize costs subject to