To show that the recurrence relation T ( n ) = max 0 ≤ q ≤ n − 1 ( T ( q ) + T ( n − q − 1 ) ) + Θ ( n ) has the solution T ( n ) = Ω ( n 2 ) .

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Chapter 7.4, Problem 1E

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To show that the recurrence relation T(n)=max0≤q≤n−1(T(q)+T(n−q−1))+Θ(n) has the solution T(n)=Ω(n2) .

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