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Let be the indicator function of C,i.e., (3.3).
Throughout the paper, let be the indicator function of the set.
where 1 B n be the indicator function of B n. Proof.
Let I m (c) be the indicator function defined for the node m.
Let (log{x}=lnmax (x,e)) and (I cdot)) be the indicator function.
Let be the indicator function corresponding to the closed convex set given by (4.1).
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Let i C and i Q be the indicator functions of C and Q defined by (1.9).
In problem (1.8), let (f =delta_{C}) and (g =delta_{Q}) be the indicator functions of two nonempty, closed, and convex sets C, Q of (mathbb{R}^{3}=H_{1}=H_{2}).
where is the indicator function.
χ is the indicator function.
Where 1 is the indicator function.
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