It has been proposed that the exponential decay and subsequent power law saturation of out-of-time-order correlation functions can be universally described by collective ‘scramblon’ modes. We develop this idea from a path integral perspective in several examples, thereby establishing a general formalism. After reformulating previous work on the Schwarzian theory and identity conformal blocks in two-dimensional CFTs relevant for systems in the infinite coupling limit with maximal quantum Lyapunov exponent, we focus on theories with sub-maximal chaos: we study the large-q limit of the SYK quantum dot and chain, both of which are amenable to analytical treatment at finite coupling. In both cases we identify the relevant scramblon modes, derive...
We study two novel approaches to efficiently encoding universal constraints imposed by conformal sym...
Quantum chaotic systems are often defined via the assertion that their spectral statistics coincides...
Quantum chaotic systems are often defined via the assertion that their spectral statistics coincide...
Abstract A remarkable feature of chaos in many-body quantum sy...
Abstract A remarkable feature of chaos in many-body quantum sy...
Abstract A remarkable feature of chaos in many-body quantum sy...
Holographic theories with classical gravity duals are maximally chaotic; i.e., they saturate the uni...
Quantum chaos can be characterized by an exponential growth of the thermal out-of-time-order four-po...
In this article, we present explicit evidence that maximal chaos occurs for a generic, probe quark-l...
We consider a Hayden \& Preskill like setup for both maximally chaotic and sub-maximally chaotic qua...
We study six-point correlation functions in two dimensional conformal field theory, where the six op...
We study six-point correlation functions in two dimensional conformal field theory, where the six op...
Pole-skipping is a recently discovered signature of many-body quantum chaos in collective energy dyn...
Quantum chaotic systems are often defined via the assertion that their spectral statistics coincides...
Recent studies of out-of-time ordered thermal correlation functions (OTOC) in holographic systems an...
We study two novel approaches to efficiently encoding universal constraints imposed by conformal sym...
Quantum chaotic systems are often defined via the assertion that their spectral statistics coincides...
Quantum chaotic systems are often defined via the assertion that their spectral statistics coincide...
Abstract A remarkable feature of chaos in many-body quantum sy...
Abstract A remarkable feature of chaos in many-body quantum sy...
Abstract A remarkable feature of chaos in many-body quantum sy...
Holographic theories with classical gravity duals are maximally chaotic; i.e., they saturate the uni...
Quantum chaos can be characterized by an exponential growth of the thermal out-of-time-order four-po...
In this article, we present explicit evidence that maximal chaos occurs for a generic, probe quark-l...
We consider a Hayden \& Preskill like setup for both maximally chaotic and sub-maximally chaotic qua...
We study six-point correlation functions in two dimensional conformal field theory, where the six op...
We study six-point correlation functions in two dimensional conformal field theory, where the six op...
Pole-skipping is a recently discovered signature of many-body quantum chaos in collective energy dyn...
Quantum chaotic systems are often defined via the assertion that their spectral statistics coincides...
Recent studies of out-of-time ordered thermal correlation functions (OTOC) in holographic systems an...
We study two novel approaches to efficiently encoding universal constraints imposed by conformal sym...
Quantum chaotic systems are often defined via the assertion that their spectral statistics coincides...
Quantum chaotic systems are often defined via the assertion that their spectral statistics coincide...