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1. In class and on the lecture slides, we explored the application of Ford-Fulkerson to the graph: Inner Harbor Hampden 12 vi 103 Catonsville 16 20 Towson 13 V4 ປີ2 14 Woodlawn Pikesville In doing so, in each iteration, we made an arbitrary choice of a simple path in the residual graph. Go through the same iterative loop, showing the graph and residual graph in each iteration, but choose simple paths which have a minimal number of edges (i.e., follow the Edmonds-Karp algorithm, which is a specific implementation of Ford-Fulkerson). Note that if you have more than one path of the same minimal number of edges in a given iteration, you may choose between those simple paths arbitrarily.

1. In class and on the lecture slides, we explored the application of Ford-Fulkerson to the graph: Inner Harbor Hampden 12 vi 103 Catonsville 16 20 Towson 13 V4 ປີ2 14 Woodlawn Pikesville In doing so, in each iteration, we made an arbitrary choice of a simple path in the residual graph. Go through the same iterative loop, showing the graph and residual graph in each iteration, but choose simple paths which have a minimal number of edges (i.e., follow the Edmonds-Karp algorithm, which is a specific implementation of Ford-Fulkerson). Note that if you have more than one path of the same minimal number of edges in a given iteration, you may choose between those simple paths arbitrarily.

C++ for Engineers and Scientists
C++ for Engineers and Scientists
4th Edition
ISBN:9781133187844
Author:Bronson, Gary J.
Publisher:Bronson, Gary J.
Chapter14: Numerical Methods
Section14.1: Introduction To Root Finding
Problem 1E
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1. In class and on the lecture slides, we explored the application of Ford-Fulkerson to the graph: Inner Harbor Hampden 12 vi 103 Catonsville 16 20 Towson 13 V4 ປີ2 14 Woodlawn Pikesville In doing so, in each iteration, we made an arbitrary choice of a simple path in the residual graph. Go through the same iterative loop, showing the graph and residual graph in each iteration, but choose simple paths which have a minimal number of edges (i.e., follow the Edmonds-Karp algorithm, which is a specific implementation of Ford-Fulkerson). Note that if you have more than one path of the same minimal number of edges in a given iteration, you may choose between those simple paths arbitrarily.
Transcribed Image Text:1. In class and on the lecture slides, we explored the application of Ford-Fulkerson to the graph: Inner Harbor Hampden 12 vi 103 Catonsville 16 20 Towson 13 V4 ປີ2 14 Woodlawn Pikesville In doing so, in each iteration, we made an arbitrary choice of a simple path in the residual graph. Go through the same iterative loop, showing the graph and residual graph in each iteration, but choose simple paths which have a minimal number of edges (i.e., follow the Edmonds-Karp algorithm, which is a specific implementation of Ford-Fulkerson). Note that if you have more than one path of the same minimal number of edges in a given iteration, you may choose between those simple paths arbitrarily.
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