the date of receipt and acceptance should be inserted later Abstract We consider approximation schemes for the maximum constraint satis-faction problems and the maximum assignment problems. Though they are NP-Hard in general, if the instance is “dense ” or “locally dense”, then they are known to have approximation schemes that run in polynomial time or quasi-polynomial time. In this paper, we give a unified method of showing these approximation schemes based on the Sherali-Adams linear programming relaxation hierarchy. We also use our linear programming-based framework to show new algorithmic results on the optimization version of the hypergraph isomorphism problem
We overview recent results on the existence of polynomial time approximation schemes for some dense ...
We present efficient new randomized and deterministic methods for transforming optimal solutions for...
We give a precise algebraic characterisation of the power of Sherali-Adams relaxations for solvabili...
It is known that large fragments of the class of dense Minimum Constraint Satisfaction (MIN-CSP) pro...
We study the approximability of constraint satisfaction problems (CSPs) by linear programming (LP) r...
We show improved NP-hardness of approximating Ordering Constraint Satis-faction Problems (OCSPs). Fo...
A separable assignment problem (SAP) is defined by a set of bins and a set of items to pack in each ...
AbstractWe present a unified framework for designing polynomial time approximation schemes (PTASs) f...
Abstract. This work considers the problem of approximating fixed pred-icate constraint satisfaction ...
The theory of NP-hardness of approximation has led to numerous tight characterizations of approximab...
ABSTRACT We use semidefinite programming to prove that any constraint satisfaction problem in two va...
The only general class of MAX-rCSP problems for which Polynomial Time Approximation Schemes (PTAS) a...
We study the approximability of constraint satisfaction problems (CSPs) by linear programming (LP) r...
In this thesis we study a constraint optimisation problem called the maximum solution problem, hence...
We present a unified framework for designing polynomial time approximation schemes (PTASs) for "...
We overview recent results on the existence of polynomial time approximation schemes for some dense ...
We present efficient new randomized and deterministic methods for transforming optimal solutions for...
We give a precise algebraic characterisation of the power of Sherali-Adams relaxations for solvabili...
It is known that large fragments of the class of dense Minimum Constraint Satisfaction (MIN-CSP) pro...
We study the approximability of constraint satisfaction problems (CSPs) by linear programming (LP) r...
We show improved NP-hardness of approximating Ordering Constraint Satis-faction Problems (OCSPs). Fo...
A separable assignment problem (SAP) is defined by a set of bins and a set of items to pack in each ...
AbstractWe present a unified framework for designing polynomial time approximation schemes (PTASs) f...
Abstract. This work considers the problem of approximating fixed pred-icate constraint satisfaction ...
The theory of NP-hardness of approximation has led to numerous tight characterizations of approximab...
ABSTRACT We use semidefinite programming to prove that any constraint satisfaction problem in two va...
The only general class of MAX-rCSP problems for which Polynomial Time Approximation Schemes (PTAS) a...
We study the approximability of constraint satisfaction problems (CSPs) by linear programming (LP) r...
In this thesis we study a constraint optimisation problem called the maximum solution problem, hence...
We present a unified framework for designing polynomial time approximation schemes (PTASs) for "...
We overview recent results on the existence of polynomial time approximation schemes for some dense ...
We present efficient new randomized and deterministic methods for transforming optimal solutions for...
We give a precise algebraic characterisation of the power of Sherali-Adams relaxations for solvabili...