Examples of 'np-complete problems' in a sentence
Meaning of "np-complete problems"
'NP-complete problems' are a class of computational problems in computer science that are categorized by their level of complexity and difficulty in terms of finding optimal solutions. These problems are considered among the most challenging to solve efficiently, as they require significant computational resources and time to reach a solution
How to use "np-complete problems" in a sentence
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np-complete problems
Solving NP-complete problems requires exponential time.
Decision problems that are at least as hard as NP-complete problems.
Recall that NP-Complete problems are decision problems.
This travelling salesman problem is one of the examples of NP-Complete problems.
Solution for np-complete problems are obtained with heuristic algorithms.
Approximation algorithms became a common method for coping with NP-Complete problems.
All currently known NP-complete problems are NP-complete under log space reductions.
Neither search method will allow quantum computers to solve NP-Complete problems in polynomial time.
You identify NP-complete problems by finding a reduction from them to a known NP-complete problem.
Like approximation algorithms, they can be used to more quickly solve tough NP-complete problems.
All currently known NP-complete problems remain NP-complete even under much weaker reductions.
The Boolean satisfiability problem is one of many such NP-complete problems.
This problem belongs to the class of np-complete problems and several approaches have been proposed.
NP-complete problems are the most difficult known problems.
The basic algorithm for SAT and other NP-Complete problems.
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NP-complete problems are difficult because there are so many different solutions.
A result by Livne shows that all natural NP-complete problems have DistNP-complete versions.
NP-complete problems are often addressed by using heuristic methods and approximation algorithms.
This problem was also mentioned in Stephen Cook 's paper introducing the theory of NP-complete problems.
NP-Complete problems all have this property.
This work resulted in the establishment of a link between difficult CRR problems and NP-complete problems.
NP-Complete problems are at least as difficult to solve as all other NP problems.
Travelling Salesman Problem belongs to the class of np-complete problems.
NP-complete problems are a subset of NP problems that all share a fundamental structure.
Levin and Stephen Cook independently discovered the existence of NP-complete problems.
Note that NP-Complete problems are also NP-hard.
Therefore, it is useful to know a variety of NP-complete problems.
Why are NP-complete problems so interesting?
So far, there are some thousands of NP-complete problems known, and for.
Further, some NP-complete problems actually have algorithms running in superpolynomial, but subexponential time.
Computational complexity, complexity class NP, examples of NP-complete problems.
Solving NP-complete problems.
The directed and undirected Hamiltonian cycle problems were two of Karp 's 21 NP-complete problems.
Since NP-complete problems are in NP, their running time is at most exponential.
All the best-known algorithms for NP-complete problems like 3SAT etc . take exponential time.
NP-complete problems are, in a sense, the most difficult known problems.
Set Splitting is one of Garey & Johnson 's classical NP-complete problems.
Not all NP-complete problems are in FPT.
Description, The DPLL algorithm . The basic algorithm for SAT and other NP-Complete problems.
How were the first NP-complete problems shown to be NP-complete?
This decision problem is known to be NP-complete ; it is one of Karp 's 21 NP-complete problems.
Category, NP-complete problems.
The clique decision problem is NP-complete one of Karp 's 21 NP-complete problems.
Many NP-complete problems can be solved with dynamic programming on k { \ displaystyle k } - outerplanar graphs.
The vertex cover problem is an NP-complete problem, it was one of Karp 's 21 NP-complete problems.
In computational complexity theory, Karp 's 21 NP-complete problems are a set of computational problems which are NP-complete.
The exact cover problem is NP-complete and is one of Karp 's 21 NP-complete problems.
Aaronson, S. NP-complete problems and physical reality.
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Solving NP-complete problems requires exponential time
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Recall that NP-Complete problems are decision problems
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