Optimization program with a transportation plan [35]
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"Optimization program transportation plan" - a program for solving optimization problems transportation plan. It is used to find the optimal solution transportation plan.
Program optimization transportation plan for the task uses the minimum element.
Brief description of such problems:
Often it is necessary to select one of the options for the economic system. Economically justified in such circumstances, to put the question of choosing the best option, which is defined as a criterion - purpose. In quantitative terms, the criterion is the functional dependence of the variables, we will henceforth call it the objective function. The best option in this case corresponds to the highest (extreme, optimum or lowest) value of the function.
Distribution problems associated with the allocation of resources for the work to be performed. The objectives of this class arise when available resources are not sufficient to perform each operation the most efficient manner. Therefore, the aim of solving the problem is to find such a resource allocation of work in which either minimizes the overall costs associated with work or maximized resulting from total revenue.
Download the demo version of the program here: http://ns2d.ru/soft/matematika/transportnaya-zadacha-na-delphi-metod-minimalnogo-elementa
Keywords: mathematical methods, optimization of transport, a minimal element, mathematical programming, optimization of the transportation plan.
Program optimization transportation plan for the task uses the minimum element.
Brief description of such problems:
Often it is necessary to select one of the options for the economic system. Economically justified in such circumstances, to put the question of choosing the best option, which is defined as a criterion - purpose. In quantitative terms, the criterion is the functional dependence of the variables, we will henceforth call it the objective function. The best option in this case corresponds to the highest (extreme, optimum or lowest) value of the function.
Distribution problems associated with the allocation of resources for the work to be performed. The objectives of this class arise when available resources are not sufficient to perform each operation the most efficient manner. Therefore, the aim of solving the problem is to find such a resource allocation of work in which either minimizes the overall costs associated with work or maximized resulting from total revenue.
Download the demo version of the program here: http://ns2d.ru/soft/matematika/transportnaya-zadacha-na-delphi-metod-minimalnogo-elementa
Keywords: mathematical methods, optimization of transport, a minimal element, mathematical programming, optimization of the transportation plan.
The contents of the archive:
- Source code in delphi project;
- Compiled executable (exe);
Also, as a bonus attached explanatory note and a flowchart for writing course or research work
Contents of the explanatory note:
INTRODUCTION
1 Technical and economic characteristics of objects
2 PROBLEM
2.1 Organizational and economic essence of the problem
2.2 The mathematical formulation of the problem
2.2.1 Construction of the initial support program
2.3 Input information
2.4 The output
2.5 Hardware and software solutions to ensure task
3 INFORMATION SUPPORT
3.1 Description of input information
3.2 Description of the output data
4. THE SOFTWARE
4.1 Description of the process of solving the problem
4.2 The algorithm for solving the problem
4.3 Interface Description
4.4 Debugging and test case
4.5 How to work with the program
CONCLUSION
REFERENCES
APPLICATIONS
- Source code in delphi project;
- Compiled executable (exe);
Also, as a bonus attached explanatory note and a flowchart for writing course or research work
Contents of the explanatory note:
INTRODUCTION
1 Technical and economic characteristics of objects
2 PROBLEM
2.1 Organizational and economic essence of the problem
2.2 The mathematical formulation of the problem
2.2.1 Construction of the initial support program
2.3 Input information
2.4 The output
2.5 Hardware and software solutions to ensure task
3 INFORMATION SUPPORT
3.1 Description of input information
3.2 Description of the output data
4. THE SOFTWARE
4.1 Description of the process of solving the problem
4.2 The algorithm for solving the problem
4.3 Interface Description
4.4 Debugging and test case
4.5 How to work with the program
CONCLUSION
REFERENCES
APPLICATIONS