We analytically compute subsystem action complexity for a segment in the BTZ black hole background up to the finite term, and we find that it is equal to the sum of a linearly divergent term proportional to the size of the subregion and of a term proportional to the entanglement entropy. This elegant structure does not survive to more complicated geometries: in the case of a two segments subregion in AdS3, complexity has additional finite contributions. We give analytic results for the mutual action complexity of a two segments subregion
Recently holographic prescriptions were proposed to compute the quantum complexity of a given state ...
In the framework of the AdS/CFT correspondence, imposing a scalar field in the bulk space-time leads...
We present a collection of recent results concerning quantum information theory applied to quantum g...
We compute the ultraviolet divergences of holographic subregion complexity for the left and right fa...
Abstract In the past, the study of the divergence structure of the holographic entanglement entropy ...
This dissertation will present the work I have done on the conjectured relationship between various ...
Abstract We consider the computation of volumes contained in a spatial slice of AdS3 in terms of obs...
Abstract As a probe of circuit complexity in holographic field theories, we study sub-system analogu...
Abstract The Complexity=Action conjecture is studied for black holes in Warped AdS3 space, realized ...
Abstract We study the “complexity equals volume” (CV) and “complexity equals action” (CA) conjecture...
Abstract We study the evolution of holographic subregion complexity under a thermal quench in this p...
We study the relation between entropy and Action Complexity (AC) for various examples of cosmologica...
We study holographic subregion volume complexity for a line segment in the AdS3 Vaidya geometry. On ...
Our earlier paper “Complexity Equals Action” conjectured that the quantum computational complexity o...
Abstract The “complexity = action” duality states that the quantum complexity is equal to the action...
Recently holographic prescriptions were proposed to compute the quantum complexity of a given state ...
In the framework of the AdS/CFT correspondence, imposing a scalar field in the bulk space-time leads...
We present a collection of recent results concerning quantum information theory applied to quantum g...
We compute the ultraviolet divergences of holographic subregion complexity for the left and right fa...
Abstract In the past, the study of the divergence structure of the holographic entanglement entropy ...
This dissertation will present the work I have done on the conjectured relationship between various ...
Abstract We consider the computation of volumes contained in a spatial slice of AdS3 in terms of obs...
Abstract As a probe of circuit complexity in holographic field theories, we study sub-system analogu...
Abstract The Complexity=Action conjecture is studied for black holes in Warped AdS3 space, realized ...
Abstract We study the “complexity equals volume” (CV) and “complexity equals action” (CA) conjecture...
Abstract We study the evolution of holographic subregion complexity under a thermal quench in this p...
We study the relation between entropy and Action Complexity (AC) for various examples of cosmologica...
We study holographic subregion volume complexity for a line segment in the AdS3 Vaidya geometry. On ...
Our earlier paper “Complexity Equals Action” conjectured that the quantum computational complexity o...
Abstract The “complexity = action” duality states that the quantum complexity is equal to the action...
Recently holographic prescriptions were proposed to compute the quantum complexity of a given state ...
In the framework of the AdS/CFT correspondence, imposing a scalar field in the bulk space-time leads...
We present a collection of recent results concerning quantum information theory applied to quantum g...