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Efficient energy landscape transformation in the problem of binary minimization

机译:二元最小化问题中的有效能源格局转换

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A problem of quadratic functional minimization in a discrete space is considered. It is shown that the transformation of a functional by modification of its matrix can significantly accelerate a procedure of a random search. As example we chose two well-known local optimization algorithms: Hopfield neural-network dynamics and Kernighan-Lin algorithm. The proposed method of functional transformation improves efficiency of the both algorithms by many times.
机译:考虑了离散空间中的二次函数最小化的问题。结果表明,通过对其矩阵进行修改来对函数进行转换可以显着加速随机搜索的过程。作为示例,我们选择了两种著名的局部优化算法:Hopfield神经网络动力学和Kernighan-Lin算法。所提出的功能变换方法将两种算法的效率提高了许多倍。

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