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Input:  < Sub-graph S≡(V,E,ω,D)>
Output:< Load Mixing Sub-graph Optimization SLMO ,where Vertex (V), Edge( E),Cost(ω) and Demand (D)>
	Initialize L_(u_k)^(v_j ) and L_Max^(v_j ) and S_LMO
	for all v∈V do
	       for  j = 1 to n do
	            for all road segments in do v_j
	                   L_(u_k)^(v_j )= (D_(u_k ) .ω_(v_j ));
	                   L_Max^(v_j ) = Max (∑_(k=1)^Ψ▒〖D_(u_k )  .ω_(v_j ) 〗);
	                    end for 
	          end for
	end for
	Sort all vertices v∈V based on values of L_Max^(v_j ) in ascending order. First, let V^'  be the sorted set of vertices;
	let SLMO  = ψ 
	let of L_Max^v be the least value
	add  L_Max^v to SLMO
	beginning at L_Max^v ,mark all (V^',v)∈ E as Covered where v∈V;
	for j = 1 to n do
	    if there are more Vertices in V^' to be covered then
	check and locate a pairwise connection with the nearest  neighbor in the sorted list and add this vertex to SLMO;
	         end if
	end for
return SLMO;
Posted
Updated 2-Dec-14 17:25pm
v3
Comments
Sergey Alexandrovich Kryukov 2-Dec-14 23:25pm    
Sorry, this is not really a question. Rather, it's something like a request "do my work for me". This is not how it works.
And note that you did not even explain what you tried to achieve.
—SA

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