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Neurons With An Immunological Rejective Function And Their Application To Scheduling Problems

机译:具有免疫排斥功能的神经元及其在调度问题中的应用

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If the energy function of an artificial neural network system is expressed in quadratic form based on t he objective function and constraints of a combinatorial optimization problem, it is possible to get a solution using the equations of system dynamics; a special algorithm is not required. However, even though the subenergy functions based on the constraints can be expressed in quadratic form, minimizing the subenergy functions does not necessarily give a feasible solution satisfying the constraints of the optimization problem. This shows that neural network systems have a limit in their applicability. In this paper we propose new neurons, with an immunological rejective function, so as to extend the applicability of neural network systems. These neurons have the function of rejecting the violation of constraints. We apply these neurons to scheduling problems and discuss their capabilities.
机译:如果基于目标函数和组合优化问题的约束条件,以二次形式表示人工神经网络系统的能量函数,则可以使用系统动力学方程来求解。不需要特殊的算法。然而,即使基于约束的子能量函数可以用二次形式表示,最小化子能量函数也不一定能提供满足优化问题约束的可行解决方案。这表明神经网络系统的适用性受到限制。在本文中,我们提出了具有免疫排斥功能的新神经元,以扩展神经网络系统的适用性。这些神经元具有拒绝违反约束的功能。我们将这些神经元应用于计划问题并讨论其功能。

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