Minimum dominating set on trees - Computer Science Stack Exchange
Jun 30, 2023 · The problem is solvable in linear time by dynamic programming. Root a the input tree in an arbitrary vertex and let be the subtree of rooted in v. Let denote the size of a minimum dominating …
Internal implementtation of Spin Locks with Test-And-Set and …
Nov 12, 2024 · Internal implementtation of Spin Locks with Test-And-Set and CompareAndSwap Ask Question Asked 1 year, 1 month ago Modified 1 year, 1 month ago
Prove that the set of recursive languages is infinite
0 I know that set of all deciders is countable. I am wondering whether it is infinite.In other words can we prove that the set of recursive languages is infinite ? Edit : The above question has small mistake as …
np hard - Reduction from Vertex Cover to Dominating Set - Computer ...
Nov 25, 2019 · I am trying to reduce the vertex cover (decision) problem to the dominating set (decision) problem in order to prove that the latter is NP-hard. After some research online, I found that many …
complexity theory - Why is the hitting set problem in NP - Computer ...
Why is the hitting set problem in NP Ask Question Asked 5 years, 5 months ago Modified 5 years, 4 months ago
Finding maximal elements of a partially ordered set
Jun 25, 2024 · Semi-obvious complexity bounds Assume the set has N elements. No algorithm can have a best case (and thus an average case) better than O(N): any algorithm, on any input data, must …
Is the set of all strings over a finite alphabet finite? [closed]
The star operator is a unary operator known as Kleene star (or Kleene closure) and the result of its application on $\Sigma$ (an arbitrary set of strings) is another set that contains all possible finite …
How come the set of all binary strings is uncountable?
Jun 13, 2021 · The set of finite binary strings is countable. The set of infinite binary strings is uncountable. That's just the way it is. Finite and infinite behave differently.
Hitting Set Problem with non-minimal Greedy Algorithm
Oct 22, 2019 · Minimal set in a family of sets (say the set of all hitting sets), is a set that is not a superset of any other set in the family. That means, a minimal hitting set is a hitting set where if you exclude …
complexity theory - Inapproximability of Maximum Independent Set ...
Jan 26, 2025 · There exists a constant $\rho>1$ such that INDSET, the problem of independent set, cannot have a $\rho$ -factor approximation algorithm,unless P = NP. Proof of Lemma2.