Minimum Spanning Tree (MST) Algorithm
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Minimum Spanning Tree (MST) Algorithm
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In the parallel formulation of Prim's minimum spanning tree algorithm (Section 10.2), the maximum number of processes that can be used efficiently on a hypercube is Q(n / logn). By using Q(n / logn) processes the run time is Q(n logn). What is the run time if you use Q(n) processes? What is the minimum parallel run time that can be obtained on a message-passing parallel computer? How does this time compare with the run time obtained when you use Q(n / logn) processes? | Numerade
In the parallel formulation of Prim's minimum spanning tree algorithm (Section 10.2), the maximum number of processes that can be used efficiently on a hypercube is Q(n / logn). By using Q(n / logn) processes the run time is Q(n logn). What is the run time if you use Q(n) processes? What is the minimum parallel run time that can be obtained on a message-passing parallel computer? How does this time compare with the run time obtained when you use Q(n / logn) processes? | Numerade
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In the parallel formulation of Prim's minimum spanning tree algorithm (Section 10.2), the maximum number of processes that can be used efficiently on a hypercube is Q(n / logn). By using Q(n / logn) processes the run time is Q(n logn). What is the run time if you use Q(n) processes? What is the minimum parallel run time that can be obtained on a message-passing parallel computer? How does this time compare with the run time obtained when you use Q(n / logn) processes? | Numerade
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