Examples of using Complexity class in English and their translations into Russian
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Such algorithms belong to the complexity class 2-EXPTIME.
The complexity class QP consists of all problems that have quasi-polynomial time algorithms.
Construction of objects of first-fourth complexity class.
Papadimitriou defined the complexity class PPA to encapsulate problems such as this one.
Thus, book embeddings seem intimately connected with the distinction between these two complexity classes.
The set of all such problems is the complexity class SUBEXP which can be defined in terms of DTIME as follows.
Implementation of functions attributed to general designer of construction facilities of 1 st to 4 th complexity class;
The concept of polynomial time leads to several complexity classes in computational complexity theory.
The complexity class co-RP is similarly defined, except that NO is always right and YES might be wrong.
A distributional problem(L, D)is in the complexity class distNP if L is in NP and D is P-computable.
Problems which admit exponential time algorithms on a deterministic Turing machine form the complexity class known as EXP.
He is also known for introducing the complexity class QMA and showing that some local Hamiltonian problems are QMA-complete.
Complex design and development of design andestimate documentation on construction facilities of 1 st to 4 th complexity class;
Instead of a construction complexity class, the concept"Consequence(liability) class for buildings and structures" was introduced.
Thus, after the changes take effect, construction projects of the third complexity class will be subject to compulsory inspection.
The complexity class of decision problems solvable by an algorithm in class A with an oracle for a language L is called AL.
The term L reductionis sometimes used to refer to log-space reductions, by analogy with the complexity class L, but this is a different concept.
Their existence would prove that the complexity classes P and NP are not equal, thus resolving the foremost unsolved question of theoretical computer science.
Deciding whether the number of vertices of a given polytope is bounded by some natural number k is a computationally difficult problem and complete for the complexity class PP.
For construction projects of the third complexity class(according to the current version), it will already be necessary to obtain a permit for construction works.
In finite graphs, although depth-first search itself is inherently sequential,Trémaux trees can be constructed by a randomized parallel algorithm in the complexity class RNC.
An algorithm that requires superpolynomial time lies outside the complexity class P. Cobham's thesis posits that these algorithms are impractical, and in many cases they are.
Nevertheless it is possible to find a different Trémaux tree by a randomized parallel algorithm,showing that the construction of Trémaux trees belongs to the complexity class RNC.
The exponential time hypothesis implies that many other problems in the complexity class SNP do not have algorithms whose running time is faster than cn for some constant c.
Based on this, the complexity class∃ R{\displaystyle\exists\mathbb{R}} has been defined as the set of problems having a polynomial-time many-one reduction to the existential theory of the reals.
Problems for which a deterministic polynomial time algorithm exists belong to the complexity class P, which is central in the field of computational complexity theory.
In computational complexity theory, the complexity class 2-EXPTIME(sometimes called 2-EXP) is the set of all decision problems solvable by a deterministic Turing machine in O(22p(n)) time, where p(n) is a polynomial function of n.
In the Annual ACM Symposium on Theory of Computing of 1988, Yannakakis andChristos Papadimitriou introduced the definitions of the complexity classes Max-NP and Max-SNP.
This section of the Mandovi River is referred to II and III complexity class(the highest is VI), that means the rapids of middle complexity, numerous waves, narrow passages, here and there the protruding rock formations, small whirlpools.
If both x and y are non-negative integers, the problem T G( x, y){\displaystyle T_{G}(x, y)} belongs to P. For general integer pairs, the Tutte polynomial contains negative terms,which places the problem in the complexity class GapP, the closure of P under subtraction.