بناء إنموذج رياضي - البرمجة الكسرية الخطية الصحيحة (I.L.F.P)- خوارزمية Dinkelbach - الطريقة التكميلية - برمجة الأهداف (G.P) .
Building a mathematical model
Integer Linear Fractional programming (I.L.F.P)
Dinkelbach algorithm
complementary method
Goal programming (G.P) .
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These search summaries in building a mathematical model to the issue of Integer linear Fractional programming and finding the best solution of Integer linear Fractional programming (I.L.F.P) that maximize the productivity of the company,s revenue by using the largest possible number of production units and maximizing denominator objective which represents,s proportion of profits to the costs, thus maximizing total profit of the company at the lowest cost through using Dinkelbach algorithm and the complementary method on the Light industries company data for 2013 and comparing results with Goal programming methods results.
It is clear that the final results of resolution and Dinkelbac
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