In the context of CA conjecture for holographic complexity, we study the action growth rate at late time approximation for general quadratic curvature theory of gravity. We show how the Lloyd’s bound saturates for charged and neutral black hole solutions. We observe that a second singular point may modify the action growth rate to a value other than the Lloyd’s bound. Moreover, we find the universal terms that appear in the divergent part of complexity from computing the bulk and joint terms on a regulated WDW patch.

中文翻译：

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一般二次曲率引力论中的全息复杂性

在全息复杂性的CA猜想的背景下，我们研究了一般的二次曲率引力理论在后期近似时的动作增长率。我们展示了带电和中性黑洞解决方案的劳埃德定界是如何饱和的。我们观察到第二个奇异点可能会将动作增长率修改为劳埃德定界以外的值。此外，通过在受监管的WDW补丁程序中计算批量和联合条款，我们发现出现在复杂性分歧部分中的通用条款。