Chapter 8: Q26P (page 360)

Define UPATHto be the counterpart of PATHfor undirected graphs. Show that $\overset{________________}{BIPARTITE} \leq_{L} UPATH$ . (Note: In fact, we can prove $UPATH \in L$ , and therefore $BIPARTITE \in L$ , but the algorithm [62] is too difficult to present here.)

Short Answer

Expert verified

A Biapartite issue, The Technique uses logarithmic space. Showed that $BIPARTITE \in NL$ .

Step by step solution

Step-1: To Set the all string Language

Language is the set of all strings which can be created, according to some $\sum^{*}$ .

A regular language is a language that can be expressed by a regular expression, a deterministic or non-deterministic finite automaton, or a state machine.

Step-2: To Show that BIPARTITE∈NL

To demonstrate this, all graphs must have an odd-length cycle and there must be an edge between p and q or an edge (p,q) so that while scanning, there are wedges (p,q) of G.

While traversing the path in G₂, there is no relationship between p and q. To solve a bipartite issue, the technique uses logarithmic space. As a result $BIPARTITE \in NL$ .

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Define UPATHto be the counterpart of PATHfor undirected graphs. Show that $\overset{________________}{BIPARTITE} \leq_{L} UPATH$ . (Note: In fact, we can prove $UPATH \in L$ , and therefore $BIPARTITE \in L$ , but the algorithm [62] is too difficult to present here.)

Short Answer

Step by step solution

Step-1: To Set the all string Language

Step-2: To Show that BIPARTITE∈NL

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Define UPATHto be the counterpart of PATHfor undirected graphs. Show that BIPARTITE________________≤LUPATH. (Note: In fact, we can proveUPATH∈L, and thereforeBIPARTITE∈L, but the algorithm [62] is too difficult to present here.)

Short Answer

Step by step solution

Step-1: To Set the all string Language

Step-2: To Show that BIPARTITE∈NL

One App. One Place for Learning.

Most popular questions from this chapter

Recommended explanations on Computer Science Textbooks

Computer Programming

Problem Solving Techniques

Algorithms in Computer Science

Computer Organisation and Architecture

Issues in Computer Science

Data Structures

Study anywhere. Anytime. Across all devices.

Define UPATHto be the counterpart of PATHfor undirected graphs. Show that $\overset{________________}{BIPARTITE} \leq_{L} UPATH$ . (Note: In fact, we can prove $UPATH \in L$ , and therefore $BIPARTITE \in L$ , but the algorithm [62] is too difficult to present here.)