Titlebook: An Introduction to Fuzzy Linear Programming Problems; Theory, Methods and Jagdeep Kaur,Amit Kumar Book 2016 Springer International Publish

N防腐剂

https://doi.org/10.1007/978-3-319-31274-3Fuzzy Optimal Solution; Fuzzy Optimal Value; LR Flat Fuzzy Numbers; Equality and Inequality Constraints

Pelago

978-3-319-81003-4Springer International Publishing Switzerland 2016

Malfunction

H. v. Löhneysen,W. J. Lorenz,W. WiesbeckLinear programming is a quantitative tool for an optimal allocation of limited resources amongst competing activities. It is perhaps the most popular operations research technique with applications in several functional areas of business such as production, finance, marketing, distribution, advertising and so forth [.–.].

腐烂

https://doi.org/10.1007/978-3-663-07047-4In this chapter, limitations of the existing methods for solving fuzzy linear programming problems and fully fuzzy linear programming problems with inequality constraints are pointed out.

捕鲸鱼叉

https://doi.org/10.1007/978-3-322-95145-8In this chapter, it is shown that the fuzzy optimal value, obtained by using the method, presented in Chap. ., is not necessarily a unique fuzzy number. So, it does not conform to the uniqueness property of fuzzy optimal value.

老巫婆

euphoria

表皮

convulsion

Fuzzy Optimal Solution of Fully Fuzzy Linear Programming Problems with Equality Constrains,s presented for solving fully fuzzy linear programming problems with equality constraints. To show the application of Kaur and Kumar’s method [.] a real life problem, which cannot be solved by using the method, presented in Chap. ., is solved by using the Kaur and Kumar’s method [.].

Myelin

,Fuzzy Optimal Solution of Fully Fuzzy Linear Programming Problems with Equality Constraints Having ters as triangular or trapezoidal fuzzy numbers and due to the same reason several authors [.–.] have represented the parameters as . flat fuzzy numbers instead of triangular or trapezoidal fuzzy numbers.