On Reducibility Among Combinatorial Problems

A large class of combinatorial problems have been shown by Cook and Karp to be computationally equivalent to within a polynomial. We exhibit some new problems in this class, and provide simpler proofs for some of the known reductions.

Bibliographic Details
Main Author: Herrmann, Paul Peter
Published: 2023
Online Access:https://hdl.handle.net/1721.1/149420
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author Herrmann, Paul Peter
author_facet Herrmann, Paul Peter
author_sort Herrmann, Paul Peter
collection MIT
description A large class of combinatorial problems have been shown by Cook and Karp to be computationally equivalent to within a polynomial. We exhibit some new problems in this class, and provide simpler proofs for some of the known reductions.
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institution Massachusetts Institute of Technology
last_indexed 2024-09-23T13:50:36Z
publishDate 2023
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spelling mit-1721.1/1494202023-03-30T03:35:42Z On Reducibility Among Combinatorial Problems Herrmann, Paul Peter A large class of combinatorial problems have been shown by Cook and Karp to be computationally equivalent to within a polynomial. We exhibit some new problems in this class, and provide simpler proofs for some of the known reductions. 2023-03-29T14:57:25Z 2023-03-29T14:57:25Z 1973-12 https://hdl.handle.net/1721.1/149420 08229072 MIT-LCS-TR-113 MAC-TR-113 application/pdf
spellingShingle Herrmann, Paul Peter
On Reducibility Among Combinatorial Problems
title On Reducibility Among Combinatorial Problems
title_full On Reducibility Among Combinatorial Problems
title_fullStr On Reducibility Among Combinatorial Problems
title_full_unstemmed On Reducibility Among Combinatorial Problems
title_short On Reducibility Among Combinatorial Problems
title_sort on reducibility among combinatorial problems
url https://hdl.handle.net/1721.1/149420
work_keys_str_mv AT herrmannpaulpeter onreducibilityamongcombinatorialproblems