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BHT-QAOA:量子近似优化算法的概括,以解决任意布尔问题作为哈密尔顿式.

Ali Al-Bayaty1, Marek Perkowski1

  • 1Department of Electrical and Computer Engineering, Portland State University, Portland, OR 97201, USA.

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概括

一个新的布尔-哈密尔顿转换QAOA (BHT-QAOA) 方法通过将它们转换为哈密尔顿有效地解决了布尔问题. 这种方法最大限度地减少了量子比特和门,从而实现了更广泛的量子应用.

关键词:
布尔的预言书是布尔的预言书.汉密尔顿主义者 汉密尔顿主义者QAOOA QAOA QAOA QAOA QAOA QAOA QAOA QAOA QAOA QAOA QAOA QAOA QAOA QAOA QAOA QAOA QAOA QAOA QAOA QAOA QAOA QAOA QAOA QAOA QAOA QAOA逻辑合成 逻辑合成这是逻辑结构的逻辑结构.阶段预言中的预言.

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科学领域:

  • 量子计算是一种量子计算.
  • 计算复杂性 计算复杂性
  • 布尔式逻辑 布尔式逻辑

背景情况:

  • 量子近似优化算法 (QAOA) 主要用于组合优化.
  • 用QAOA解决一般的布尔问题需要高效的哈密尔顿式.
  • 现有的方法可能无法最佳地利用量子资源来解决布尔问题的问题.

研究的目的:

  • 引入一种新的方法,布尔-哈密尔顿转换为QAOA (BHT-QAOA),以使用QAOA解决经典的布尔问题.
  • 增强QAOA为各种布尔问题找到近似解决方案的能力.
  • 在量子比特和量子门方面展示资源效率.

主要方法:

  • 将布尔式问题转化为阶段预言,随后转化为QAOA哈密尔顿式.
  • 用不同的逻辑合成方法来解决不同的布尔问题结构.
  • 在IBM量子计算机上实现BHT-QAOA并使用经典优化器进行验证.

主要成果:

  • 通过使用BHT-QAOA方法成功解决了任意的布尔问题.
  • 观察到需要的量子比特和量子门数量的显著最小化.
  • 在不同的布尔问题结构和逻辑合成技术中验证了方法.

结论:

  • BHT-QAOA提供了一个强大的新框架,用于解决古典的布尔式问题,如哈密尔顿式.
  • 该方法为量子计算中的实际工程应用提供了广泛的机会.
  • 这种方法提高了QAOA在机器人和机器学习等领域的适用性.