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AC0

Known as: NC0 
AC0 is a complexity class used in circuit complexity. It is the smallest class in the AC hierarchy, and consists of all families of circuits of depth… 
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Related topics

Related topics

34 relations
AC (complexity)ACC0AND gateBIT predicate

Broader (1)

Circuit complexity

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2011
2011
A Formal Theory for the Complexity Class Associated with the Stable Marriage Problem
Subramanian defined the complexity class CC as the set of problems log-space reducible to the comparator circuit value problem… 
2010
2010
Query Rewriting in DL-Lite_^(HN)_horn
In this paper we present practical algorithms for query answering and knowledge base satisfiability checking in DL-Lite ) horn… 
2010
2010
Learning and Lower Bounds for AC0 with Threshold Gates
In 2002 Jackson et al. [JKS02] asked whether AC0 circuits augmented with a threshold gate at the output can be efficiently… 
2009
2009
The complexity of Solitaire
2007
2007
Characterizations of some complexity classes between Θ p 2 and ∆ p 2
We give some characterizations of the classes P [O(log n)]. First, we show that these classes are equal to classes ACk−1(NP… 
2005
2005
The Complexity of Finding Paths in Graphs with Bounded Independence Number
We study the problem of finding a path between two vertices in finite directed graphs whose independence number is bounded by… 
2004
2004
Constant Width Planar Computation Characterizes ACC0
Abstract We obtain a characterization of ACC0 in terms of a natural class of constant width circuits, namely in terms of constant… 
2002
2002
On the computational power of Boolean decision lists
Abstract.We study the computational power of decision lists over AND-functions versus $$ \hbox{threshold-}\oplus $$ circuits. AND… 
1996
1996
Static dictionaries on AC/sup 0/ RAMs: query time /spl theta/(/spl radic/log n/log log n) is necessary and sufficient
In this paper we consider solutions to the static dictionary problem on AC/sup 0/ RAMs, i.e. random access machines where the… 
1981
1981
On the number of P-isomorphism classes of NP-complete sets
  • Stephen R. Mahaney
  • 22nd Annual Symposium on Foundations of Computer…
  • 1981
  • Corpus ID: 846753
All known NP-complete sets are P-isomorphic (i.e. there are polynomial time, one-to-one and onto, polynomial time invertible… 
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