Designing a Fresh Food Supply Chain Network: An Application of Nonlinear Programming

<table>Graphic illustrations of <svg height="11.175" id="M149" style="vertical-align:-0.0pt" version="1.1" viewbox="0 0 12.675 11.175" width="12.675" xmlns="http://www.w3.org/2000/svg" xmlns:xlink="http://www.w3.org/1999/xlink">
<g transform="matrix(.017,-0,0,-.017,.062,11.113)"><path d="M703 650v-28q-62 -4 -76.5 -20t-14.5 -76v-402q0 -60 14 -76t74 -20v-28h-266v28q63 4 78 20t15 76v459q0 20 -6 25t-27 5h-249q-23 0 -28.5 -5.5t-5.5 -26.5v-457q0 -60 14 -76t72 -20v-28h-257v28q58 4 72 20.5t14 75.5v402q0 61 -14.5 76.5t-75.5 19.5v28h667z" id="x3A0"></path></g>
</svg> versus <svg height="11.6125" id="M150" style="vertical-align:-0.0pt" version="1.1" viewbox="0 0 11.45 11.6125" width="11.45" xmlns="http://www.w3.org/2000/svg" xmlns:xlink="http://www.w3.org/1999/xlink">
<g transform="matrix(.017,-0,0,-.017,.062,11.55)"><path d="M649 676l-22 -187l-33 -2q3 56 -12 94q-8 20 -31.5 26.5t-86.5 6.5h-74l-90 -491q-4 -23 -6 -36.5t1 -25t7 -16.5t18 -9t27 -5t41 -3l-6 -28h-286l4 28q68 5 84 18.5t28 76.5l94 491h-55q-74 0 -100.5 -6t-41.5 -23q-24 -29 -54 -98l-32 1q32 98 53 188h22q7 -18 15 -22
t37 -4h417q23 0 33.5 5t25.5 21h23z" id="x1D447"></path></g>
</svg>.</table>

Journal of Applied Mathematics

fig2

Figure 2

Figure 2: Designing a Fresh Food Supply Chain Network: An Application of Nonlinear Programming 