Energy Source Allocation Decision-Making in Textile Industry: A Novel Symmetric and Asymmetric Spherical Fuzzy Linear Optimization Approach

Table 2

Spherical fuzzy linear programming models.

Model	Symmetric spherical fuzzy model (a)	Asymmetric spherical fuzzy model (b)
I	subjected to ,	subjected to
II	subjected to ,	subjected to
III	subjected to ,	subjected to
IV	subjected to ,	subjected to

In Table 2, , , , , , and , , , , . Since objective function is needed to be maximize, preference will be given to the model with a higher optimal value. By solving 0.3 in different fuzzy and crisp environment as in fuzzy, intuitionistic fuzzy, and spherical fuzzy, we obtain the results shown in Table 3).