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Traffic engineering in multi-service networks comparing genetic and simulated annealing optimization techniques

机译:多服务网络中的流量工程比较遗传和模拟退火优化技术

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Three new methods for the solution of the offline traffic engineering. (TE) problem in multi-service networks based on genetic optimisation and simulated annealing optimization techniques are presented and compared. In the first method, the off-line TE problem is formulated as an optimisation model with linear constraints and then solved using the Genetic Algorithm for Numerical Optimisation for Constraint Problems (GENOCOP). In the second method the same problem is solved using simulated annealing. Besides, a third hybrid method for the solution of the aforementioned problem involving GENOCOP and a heuristic TE algorithm is also provided. The performance of the above methods against a standard LP-based optimisation method is examined in terms of two different network topologies and numerical test results are provided. The contribution of the paper lies on the fact that for the first time genetic optimization and simulated annealing methods are involved in traffic engineering problems. In addition, a novel hybrid method based on genetic optimization is proposed with performance comparable to that obtained by linear programming techniques (Simplex), which are the optimum solvers in the case of linear cost functions optimization under linear constraints as it takes place in the herein proposed traffic engineering problem formulations. Finally, the contribution of the paper is that for the first time genetic optimization and simulated annealing techniques are used to solve real world problems of thousands of variables, achieving in the case of genetic algorithms, near optimal results.
机译:离线交通工程解决方案的三种新方法。提出并比较了基于遗传优化和模拟退火优化技术的多业务网络中的(TE)问题。在第一种方法中,将离线TE问题公式化为具有线性约束的优化模型,然后使用约束问题数值优化的遗传算法(GENOCOP)进行求解。在第二种方法中,使用模拟退火解决了相同的问题。此外,还提供了第三种混合方法来解决涉及GENOCOP和启发式TE算法的上述问题。根据两种不同的网络拓扑检查了上述方法相对于基于LP的优化方法的性能,并提供了数值测试结果。本文的贡献在于,遗传优化和模拟退火方法首次涉及交通工程问题。另外,提出了一种基于遗传优化的新颖混合方法,其性能与通过线性编程技术(Simplex)获得的性能相当,线性编程技术是在线性约束条件下进行线性成本函数优化的情况下的最佳求解器。建议的交通工程问题公式。最后,本文的贡献在于,首次将遗传优化和模拟退火技术用于解决成千上万个变量的现实世界问题,在遗传算法的情况下,实现了接近最佳结果。

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