find max flow and min cut from Source O to Sink
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4. Use Ford-Fulkerson algorithm to find the maximum flow from source node 0 to the sink node 5 in the following network.
Consider a pair of sink and source as shown in the figure. The strength of both sink and source are -3 and 3 m2/s. 02 m 0.2 m (2) (1) Show that the stream function that pass through a point with radius r and angle 0 from orig is given by 3 tan-1 (0.4r sin e 2m tan a-tan B Given that tan(a - B) = r2-0.04 1+tan a tan B
Consider a pair of sink and source as shown...
We say that zois a source or a sink for a given flow f(2) if there exists a circle around it such that the contour integral of f(z) around this positively oriented circle is purely imaginary with imaginary part positive or respectively negative. Alternatively, we say that zois a positive or negative vortex for a given flow if there exists a circle around it such that the contour integral of f(z) around this positively oriented circle is real positive or...
QUESTION Use the Augmenting Paths method to find the maximum flow from the source node s to sink node tin the flow network represented by the graph below. In your solution show the algorithm iterations, and for each iteration show the augmenting path and that path's flow. Attach File Browse My Computer
5 Network Flow, 90p. Consider the below flow network, with s the source and t the sink. 5 4 1. (10p) Draw a flow with value 8. (You may write it on top of the edges in the graph above, or draw a new graph.) You are not required to show how you construct the flow (though it may help you to apply say the Edmonds-Karp algorithm). 2. (5p) List a cut with capacity 8. (You may draw it in...
explain the 3 steps of the source and sink hypothesis
You are given a flow network G with n >4 vertices. Besides the source sand the sink t, you are also given two other special vertices u and v belonging to G. Describe an algorithm which finds a cut of the smallest possible capacity among all cuts in which vertex u is at the same side of the cut as the sources and vertex v is at the same side as sink t. Hint: it is enough to ad two...
Botany: 2. Diagram and explain how sugar is translocated from a source to a sink. Include loading and unloading. Use a diagram showing the vascular tissue involved in your explanation.
Suppose that each source si in a multisource, multisink problem produces exactly pi units of flow, so that f(si, = pi. Suppose also that each sink tj consumes exactly qj units, so that f(V, tj) = qj, where Li Pi = £; 9;. Show how to convert the problem of finding a flow f that obeys these additional constraints into the problem of finding a maximum flow in a single-source, single-sink flow network.