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Unformatted text preview: channels. C) The total number of decision variables is 7 x 13, or 91. D) The minimum is 17 channels since it is constrained by cell 7, which needs to be at least 5 channels apart from itself and at least two channels apart from other cells. Additionally, its traffic vector requires a sum of 4 for the cell so in order to space the channels apart, the minimum number of channels would be 17....
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 Fall '11
 Shoemaker

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