We show that a rescaled constrainedness parameter provides the basis for accurate numerical models of search cost for both backtracking and local search algorithms. In the past, the scaling of performance has been restricted to critically constrained problems at the phase transition. Here, we show how to extend models of search cost to the full width of the phase transition. This enables the direct comparison of algorithms on both under-constrained and overconstrained problems. We illustrate the generality of the approach using three different problem domains (satisfiability, constraint satisfaction and travelling salesperson problems) with both backtracking algorithms like the Davis-Putnam procedure and local search algorithms like Gsat. A...
In a constraint optimization problem (COP), many feasible valuations lead to the same objective valu...
Traditional global search heuristics to solve constraint satisfaction problems focus on properties o...
Many important problems are too difficult to solve optimally. A traditional approach to such problem...
Abstract. There has been considerable research interest into the sol-ubility phase transition, and i...
AbstractMany recent studies have identified phase transitions from under- to overconstrained instanc...
A general rule of thumb is to tackle the hardest part of a search problem first. Many heuristics the...
We introduce a parameter that measures the 'constrainedness' of an ensemble of combinatorial problem...
Typically local search methods for solving constraint satis-faction problems such as GSAT, WalkSAT a...
Much progress has been made in terms of boosting the effectiveness of backtrack style search method...
The local search algorithm WSat is one of the most successful algorithms for solving the satisabilit...
We study the scaling properties of sequential and parallel versions of a local search algorithm, Wal...
Abstract. The Walksat local search algorithm has previously been extended to handle quantification o...
Heuristic search algorithms (eg. A* and IDA*) with accurate lower bounds can solve impressively larg...
We study the scaling properties of sequential and parallel ver-sions of a local search algorithm, Wa...
AbstractThis paper analyzes the performance of local search algorithms (guided by the best-to-date s...
In a constraint optimization problem (COP), many feasible valuations lead to the same objective valu...
Traditional global search heuristics to solve constraint satisfaction problems focus on properties o...
Many important problems are too difficult to solve optimally. A traditional approach to such problem...
Abstract. There has been considerable research interest into the sol-ubility phase transition, and i...
AbstractMany recent studies have identified phase transitions from under- to overconstrained instanc...
A general rule of thumb is to tackle the hardest part of a search problem first. Many heuristics the...
We introduce a parameter that measures the 'constrainedness' of an ensemble of combinatorial problem...
Typically local search methods for solving constraint satis-faction problems such as GSAT, WalkSAT a...
Much progress has been made in terms of boosting the effectiveness of backtrack style search method...
The local search algorithm WSat is one of the most successful algorithms for solving the satisabilit...
We study the scaling properties of sequential and parallel versions of a local search algorithm, Wal...
Abstract. The Walksat local search algorithm has previously been extended to handle quantification o...
Heuristic search algorithms (eg. A* and IDA*) with accurate lower bounds can solve impressively larg...
We study the scaling properties of sequential and parallel ver-sions of a local search algorithm, Wa...
AbstractThis paper analyzes the performance of local search algorithms (guided by the best-to-date s...
In a constraint optimization problem (COP), many feasible valuations lead to the same objective valu...
Traditional global search heuristics to solve constraint satisfaction problems focus on properties o...
Many important problems are too difficult to solve optimally. A traditional approach to such problem...