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Simple Constraint Embedding for Quantum Annealers

机译:嵌入量子退却者的简单约束

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Quantum annealers such as the D-Wave 2X computer are designed to natively solve Quadratic Unconstrained Binary Optimization (QUBO) problems to optimality or near optimality. Most NP-hard problems, which are hard for classical computers, can be naturally described as quadratic binary problems that contain a quadratic binary objective function and one or more constraints. Since a QUBO cannot have constraints, each such constraint has to be added to the objective function as a penalty, in order to solve on D-Wave. For a minimization problem, for instance, such penalty can be a quadratic term that gets a value zero, if the constraint is satisfied, and a large value, if it is not. In many cases, however, the penalty can significantly increase the number of quadratic terms in the resulting QUBO and make it too large to embed into the D-Wave hardware. In this paper, we develop an alternative method for formulating and embedding constraints of the type Σi=1sxi=1, which is much more scalable than the existing ones, and analyze the properties of the resulting embeddings.
机译:诸如D波2X计算机之类的量子退火器设计用于本地求解二次无约会二进制优化(QUBO)问题,以最优或接近最优性。对于古典计算机而言,大多数NP硬问题都可以自然地描述为包含二元二进制目标函数和一个或多个约束的二次二进制问题。由于Qubo不能具有约束,因此必须将每个这样的约束添加到目标函数中作为惩罚,以便在D波上解决。例如,例如,如果满足约束,则此类惩罚可以是获得值零的二次符号,并且如果不是,则是一个大值。然而,在许多情况下,惩罚可以显着增加由此产生的Qubo中的二次术语数量,使其太大而无法嵌入到D波硬件中。在本文中,我们开发了一种制定和嵌入σ的制定和嵌入约束的替代方法 i = 1 s X i = 1,它比现有的要缩放得多,并分析所得嵌入的属性。

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