This research project is aimed at studying the theory of NP-Completeness and determining the complexity of certain problems in linear algebra. The first chapter introduces the reader to Complexity theory and defines NP-Completeness. It is supported by Appendices 1 and 2. Appendix 3 lists some known NP-Complete problems
AbstractWe consider linear and scalar versions of the Blum–Shub–Smale model of computation over the ...
AbstractIt is widely believed that showing a problem to be NP-complete is tantamount to proving its ...
AbstractWe show that the problem of deciding whether a digraph has a Hamiltonian path between two sp...
This research project is aimed at studying the theory of NP-Completeness and determining the complex...
Introduction Chapter 5: NP-completeness 5.1 Introduction In the previous chapter we met two compu...
A problem is in the class NP when it is possible to compute in polynomial time that a given solution...
I will discuss the basic notions related to the complexity theory. The classes of P and NP problems ...
AbstractPapadimitriou introduced several classes of NP search problems based on combinatorial princi...
. Many combinatorial search problems can be expressed as `constraint satisfaction problems', an...
AbstractRecently, Blum, Shub, and Smale (1988) introduced a new model for computations over the real...
Recent developments in the theory of computational complexity as applied to combinatorial problems h...
Recent developments in the theory of computational complexity as applied to combinatorial problems h...
Finding solutions to a binary constraint satisfaction problem is known to be an NP-complete problem ...
We define several new complexity classes of search problems, “between” the classes FP and FNP. These...
The algorithmic-time complexity of some problems connected with linear polynomials and coprimeness r...
AbstractWe consider linear and scalar versions of the Blum–Shub–Smale model of computation over the ...
AbstractIt is widely believed that showing a problem to be NP-complete is tantamount to proving its ...
AbstractWe show that the problem of deciding whether a digraph has a Hamiltonian path between two sp...
This research project is aimed at studying the theory of NP-Completeness and determining the complex...
Introduction Chapter 5: NP-completeness 5.1 Introduction In the previous chapter we met two compu...
A problem is in the class NP when it is possible to compute in polynomial time that a given solution...
I will discuss the basic notions related to the complexity theory. The classes of P and NP problems ...
AbstractPapadimitriou introduced several classes of NP search problems based on combinatorial princi...
. Many combinatorial search problems can be expressed as `constraint satisfaction problems', an...
AbstractRecently, Blum, Shub, and Smale (1988) introduced a new model for computations over the real...
Recent developments in the theory of computational complexity as applied to combinatorial problems h...
Recent developments in the theory of computational complexity as applied to combinatorial problems h...
Finding solutions to a binary constraint satisfaction problem is known to be an NP-complete problem ...
We define several new complexity classes of search problems, “between” the classes FP and FNP. These...
The algorithmic-time complexity of some problems connected with linear polynomials and coprimeness r...
AbstractWe consider linear and scalar versions of the Blum–Shub–Smale model of computation over the ...
AbstractIt is widely believed that showing a problem to be NP-complete is tantamount to proving its ...
AbstractWe show that the problem of deciding whether a digraph has a Hamiltonian path between two sp...