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Heuristics From Nature For Hard Combinatorial Optimization Problems

by A. Colorni, M. Dorigo, F. Maffioli, V. Maniezzo, G. Righini, M. Trubian , 1996
"... In this paper we try to describe the main characters of Heuristics "derived" from Nature, a border area between Operations Research and Artificial Intelligence, with applications to graph optimization problems. These algorithms take inspiration from physics, biology, social sciences, and u ..."
Abstract - Cited by 33 (0 self) - Add to MetaCart
. The paper is then composed of six review sections: each of them concerns a heuristic and its application to an NP-hard combinatorial optimization problem. We consider the following topics: genetic algorithms with timetable problems, simulated annealing with dial-a-ride problems, sampling & clustering

Efficiently Solvable Special Cases of Hard Combinatorial Optimization Problems

by Rainer E. Burkard , 1997
"... We survey some recent advances in the field of polynomially solvable special cases of hard combinatorial optimization problems like the travelling salesman problem, quadratic assignment problems and Steiner tree problems. Such special cases can be found by considering special cost structures, the ge ..."
Abstract - Cited by 3 (0 self) - Add to MetaCart
We survey some recent advances in the field of polynomially solvable special cases of hard combinatorial optimization problems like the travelling salesman problem, quadratic assignment problems and Steiner tree problems. Such special cases can be found by considering special cost structures

Towards Grid Implementations of Metaheuristics for Hard Combinatorial Optimization Problems

by Aleteia P. F. Araujo, S. Urrutia, Cristina Boeres, Vinod E. F. Rebello, Celso C. Ribeiro
"... Metaheuristics are approximation algorithms that nd very good solutions to hard combinatorial optimization problems at the expense of large computational requirements. They do, however, offer a wide range of possibilities for implementations of effective robust parallel algorithms which run in much ..."
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Metaheuristics are approximation algorithms that nd very good solutions to hard combinatorial optimization problems at the expense of large computational requirements. They do, however, offer a wide range of possibilities for implementations of effective robust parallel algorithms which run in much

Distributed Collective Adaptation Applied to a Hard Combinatorial Optimization Problem

by Thomas Haynes
"... We utilize collective memory to integrate weak and strong search heuristics to find cliques in FC, a family of graphs. We construct FC such that pruning of partial solutions will be ineffective. Each weak heuristic maintains a local cache of the collective memory. We examine the impact on the distri ..."
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To solve hard combinatorial optimization problems we can use parallel and distributed versions of serial search heuristics, which can either reduce the time taken to find the optimal solution or allow for the scaling up of problem complexity. We can add a collective memory (either centralized

TOWARDS HYBRID METHODS FOR SOLVING HARD COMBINATORIAL OPTIMIZATION PROBLEMS

by Iván Javier, Dotú Rodríguez , 2006
"... in my opinion, it ..."
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in my opinion, it

Abstract—Everyone having used Constraint Programming

by Pierre Schaus, Uclouvain Icteam
"... (CP) to solve hard combinatorial optimization problems with ..."
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(CP) to solve hard combinatorial optimization problems with

Interior Point Methods in Semidefinite Programming with Applications to Combinatorial Optimization

by Farid Alizadeh - SIAM Journal on Optimization , 1993
"... We study the semidefinite programming problem (SDP), i.e the problem of optimization of a linear function of a symmetric matrix subject to linear equality constraints and the additional condition that the matrix be positive semidefinite. First we review the classical cone duality as specialized to S ..."
Abstract - Cited by 547 (12 self) - Add to MetaCart
mechanical way to algorithms for SDP with proofs of convergence and polynomial time complexity also carrying over in a similar fashion. Finally we study the significance of these results in a variety of combinatorial optimization problems including the general 0-1 integer programs, the maximum clique

The Ant System: Optimization by a colony of cooperating agents

by Marco Dorigo, Vittorio Maniezzo, Alberto Colorni - IEEE TRANSACTIONS ON SYSTEMS, MAN, AND CYBERNETICS-PART B , 1996
"... An analogy with the way ant colonies function has suggested the definition of a new computational paradigm, which we call Ant System. We propose it as a viable new approach to stochastic combinatorial optimization. The main characteristics of this model are positive feedback, distributed computation ..."
Abstract - Cited by 1300 (46 self) - Add to MetaCart
An analogy with the way ant colonies function has suggested the definition of a new computational paradigm, which we call Ant System. We propose it as a viable new approach to stochastic combinatorial optimization. The main characteristics of this model are positive feedback, distributed

Constrained model predictive control: Stability and optimality

by D. Q. Mayne, J. B. Rawlings, C. V. Rao, P. O. M. Scokaert - AUTOMATICA , 2000
"... Model predictive control is a form of control in which the current control action is obtained by solving, at each sampling instant, a finite horizon open-loop optimal control problem, using the current state of the plant as the initial state; the optimization yields an optimal control sequence and t ..."
Abstract - Cited by 738 (16 self) - Add to MetaCart
Model predictive control is a form of control in which the current control action is obtained by solving, at each sampling instant, a finite horizon open-loop optimal control problem, using the current state of the plant as the initial state; the optimization yields an optimal control sequence

Optimally sparse representation in general (non-orthogonal) dictionaries via ℓ¹ minimization

by David L. Donoho, Michael Elad - PROC. NATL ACAD. SCI. USA 100 2197–202 , 2002
"... Given a ‘dictionary’ D = {dk} of vectors dk, we seek to represent a signal S as a linear combination S = ∑ k γ(k)dk, with scalar coefficients γ(k). In particular, we aim for the sparsest representation possible. In general, this requires a combinatorial optimization process. Previous work considered ..."
Abstract - Cited by 633 (38 self) - Add to MetaCart
Given a ‘dictionary’ D = {dk} of vectors dk, we seek to represent a signal S as a linear combination S = ∑ k γ(k)dk, with scalar coefficients γ(k). In particular, we aim for the sparsest representation possible. In general, this requires a combinatorial optimization process. Previous work
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