论文标题
出生污染重力的全息复杂性
Holographic complexity of Born-Infeld gravity
论文作者
论文摘要
我们研究了二元性猜想的“复杂性=动作”（CA）（ca）的重力（BI）重力模型，并在Wheeler-Dewitt（WDW）斑块中得出了其作用的生长速率，据信这对全息边界状态的量子复杂性的增长率是双重的。为了找到正确的壳操作，我们使用直接的变分过程来找到适当的边界和角术语。我们发现，正如预期的那样，全息复杂性的后期行为是众所周知的两次能量。
We investigate the duality conjecture "Complexity=Action" (CA) for Born-Infeld (BI) gravity model and derive the growth rate of its action within the Wheeler-DeWitt (WDW) patch, which is believed to be dual to the growth rate of quantum complexity of holographic boundary state. In order to find the correct on-shell action, we use direct variational procedure to find proper boundary and corner terms. We find out that the late-time behavior of holographic complexity is the well-known two times of energy, as expected.
