This document outlines the key concepts and methods for transportation and assignment models covered in Chapter 10. It introduces transportation and assignment problems, and describes specialized algorithms for finding optimal solutions, including the northwest corner rule, stepping-stone method, MODI method, and Vogel's approximation method for transportation problems. It also covers the Hungarian (matrix reduction) method for solving assignment problems optimally in a step-by-step manner. The chapter objectives are to solve both transportation and assignment problems, as well as address special cases like unbalanced supply/demand and degeneracy.
This presentation is made to represent the basic transportation model. The aim of this presentation is to implement the transportation model in solving transportation problem.
The transportation problem represents a particular type of linear programming problem used for allocating resources in an optimal way; it is a highly useful tool for managers and supply chain engineers for optimizing costs.
For clearly understand you can watch this video on my youtube channel
https://www.youtube.com/watch?v=5Ssnew58Yfc&t=2s
This presentation is made to represent the basic transportation model. The aim of this presentation is to implement the transportation model in solving transportation problem.
The transportation problem represents a particular type of linear programming problem used for allocating resources in an optimal way; it is a highly useful tool for managers and supply chain engineers for optimizing costs.
For clearly understand you can watch this video on my youtube channel
https://www.youtube.com/watch?v=5Ssnew58Yfc&t=2s
Since a feasible solution exists only for balanced problem, it is necessary that the total availability be made equal to the total demand. To solve an unbalanced transportation problem, first of all it is converted into balance transportation problem by introducing a fictitious origin or destination which will provide the surplus supply or demand
What is Transportation model?
deals with a special class of linear programming problem in which the objective is to transport a homogenous commodity from various origins or factories to different destinations or markets at a total minimum cost.
Concept - addresses the concept of moving a thing from one place to another, without change
- used to analyze transportation systems and find the most efficient route
The Least Cost Method is another method used to obtain the initial feasible solution for the transportation problem. Here, the allocation begins with the cell which has the minimum cost. The lower cost cells are chosen over the higher-cost cell with the objective to have the least cost of transportation.
In mathematics and economics, transportation theory or transport theory is a name given to the study of optimal transportation and allocation of resources.A transportation matrix is a way of understanding the maximum possibilities the shipment can be done. It is also known as decision variables because these are the variables of interest that we will change to achieve the objective, that is, minimizing the cost function.
The Modified Distribution Method or MODI is an efficient method of checking the optimality of the initial feasible solution. MODI provides a new means of finding the unused route with the largest negative improvement index. Once the largest index is identified, we are required to trace only one closed path. This path helps determine the maximum number of units that can be shipped via the best unused route.
Since a feasible solution exists only for balanced problem, it is necessary that the total availability be made equal to the total demand. To solve an unbalanced transportation problem, first of all it is converted into balance transportation problem by introducing a fictitious origin or destination which will provide the surplus supply or demand
What is Transportation model?
deals with a special class of linear programming problem in which the objective is to transport a homogenous commodity from various origins or factories to different destinations or markets at a total minimum cost.
Concept - addresses the concept of moving a thing from one place to another, without change
- used to analyze transportation systems and find the most efficient route
The Least Cost Method is another method used to obtain the initial feasible solution for the transportation problem. Here, the allocation begins with the cell which has the minimum cost. The lower cost cells are chosen over the higher-cost cell with the objective to have the least cost of transportation.
In mathematics and economics, transportation theory or transport theory is a name given to the study of optimal transportation and allocation of resources.A transportation matrix is a way of understanding the maximum possibilities the shipment can be done. It is also known as decision variables because these are the variables of interest that we will change to achieve the objective, that is, minimizing the cost function.
The Modified Distribution Method or MODI is an efficient method of checking the optimality of the initial feasible solution. MODI provides a new means of finding the unused route with the largest negative improvement index. Once the largest index is identified, we are required to trace only one closed path. This path helps determine the maximum number of units that can be shipped via the best unused route.
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Understanding User Needs and Satisfying ThemAggregage
https://www.productmanagementtoday.com/frs/26903918/understanding-user-needs-and-satisfying-them
We know we want to create products which our customers find to be valuable. Whether we label it as customer-centric or product-led depends on how long we've been doing product management. There are three challenges we face when doing this. The obvious challenge is figuring out what our users need; the non-obvious challenges are in creating a shared understanding of those needs and in sensing if what we're doing is meeting those needs.
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