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Kristina Giesel
Abstract coming soon...
Kristina Giesel
Abstract coming soon...
Biao Lian
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Biao Lian
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Hanno Sahlmann
In loop quantum gravity an atomistic picture of the geometry of space and spacetime emerges from some simple principles. The quantum states for this geometry can on some level be described by tensor network states invariant under a local action of SU(2). Tensor networks using perfect tensors, or more generally hyperinvariant tensor networks, have played an important role as a discrete implementation of the AdS/CFT correspondence, starting with the work of Pastawski et al. Interpreted as error-correcting codes, they have created bridges between the fields of quantum information theory and quantum gravity. I will briefly review some aspects of loop quantum gravity and of hyperinvariant tensor networks and AdS/CFT, as well as some earlier work on linking these two areas of research. Then I will present examples of SU(2) invariant, hyperinvariant tensor networks, but also some constraints on their existence in the form of no-go theorems that exclude absolutely maximally entangled states. Based on this, I will present a particular class of hyperinvariant tensor networks that are kinematic quantum states for three-dimensional loop quantum gravity, and realize important aspects of the AdS/CFT correspondence. I will also discuss some results on their quantum geometry. I will finish with some open problems and future directions.
Hanno Sahlmann
In loop quantum gravity an atomistic picture of the geometry of space and spacetime emerges from some simple principles. The quantum states for this geometry can on some level be described by tensor network states invariant under a local action of SU(2). Tensor networks using perfect tensors, or more generally hyperinvariant tensor networks, have played an important role as a discrete implementation of the AdS/CFT correspondence, starting with the work of Pastawski et al. Interpreted as error-correcting codes, they have created bridges between the fields of quantum information theory and quantum gravity. I will briefly review some aspects of loop quantum gravity and of hyperinvariant tensor networks and AdS/CFT, as well as some earlier work on linking these two areas of research. Then I will present examples of SU(2) invariant, hyperinvariant tensor networks, but also some constraints on their existence in the form of no-go theorems that exclude absolutely maximally entangled states. Based on this, I will present a particular class of hyperinvariant tensor networks that are kinematic quantum states for three-dimensional loop quantum gravity, and realize important aspects of the AdS/CFT correspondence. I will also discuss some results on their quantum geometry. I will finish with some open problems and future directions.
Jessica Bavaresco
Higher-order transformations acting on input quantum channels in an indefinite causal order—such as the quantum switch—cannot be described by quantum circuits using the same number of calls to the input channels. A natural question is whether they can be simulated, i.e., whether their action can be exactly and deterministically reproduced by a quantum circuit with more calls to the input channels. Here, we prove that the quantum switch acting on two n-qubit channels cannot be simulated by any quantum circuit using k calls to one channel and one to the other, if k < 2^n. This establishes an exponential separation in quantum query complexity between processes with indefinite causal order and quantum circuits. Moreover, even with one extra call to both input channels, such a simulation remains impossible. We further demonstrate the robustness of this separation by extending the result to probabilistic and approximate simulations scenarios. Based on Nat. Commun. 16, 10216 (2025), arXiv:2409:18202 [quant-ph].
Jessica Bavaresco
Higher-order transformations acting on input quantum channels in an indefinite causal order—such as the quantum switch—cannot be described by quantum circuits using the same number of calls to the input channels. A natural question is whether they can be simulated, i.e., whether their action can be exactly and deterministically reproduced by a quantum circuit with more calls to the input channels. Here, we prove that the quantum switch acting on two n-qubit channels cannot be simulated by any quantum circuit using k calls to one channel and one to the other, if k < 2^n. This establishes an exponential separation in quantum query complexity between processes with indefinite causal order and quantum circuits. Moreover, even with one extra call to both input channels, such a simulation remains impossible. We further demonstrate the robustness of this separation by extending the result to probabilistic and approximate simulations scenarios. Based on Nat. Commun. 16, 10216 (2025), arXiv:2409:18202 [quant-ph].
Josh Kirklin
One version of the black hole information problem is the apparent incompatibility of unitarity with the fact that generalized entropy along semiclassical time appears to inevitably increase. But in quantum gravity, time must be defined relative to a quantum clock, and I will argue that accounting for this fundamentally changes the usual picture. In particular, when the clock’s quantum fluctuations are non-negligible, generalized entropy need not be monotonic with respect to the clock reading. This relaxes a key assumption underlying information-loss arguments and suggests a resolution based on quantum reference frames. I will also describe related consequences for the formation of singularities and the quantum focusing conjecture.
Josh Kirklin
One version of the black hole information problem is the apparent incompatibility of unitarity with the fact that generalized entropy along semiclassical time appears to inevitably increase. But in quantum gravity, time must be defined relative to a quantum clock, and I will argue that accounting for this fundamentally changes the usual picture. In particular, when the clock’s quantum fluctuations are non-negligible, generalized entropy need not be monotonic with respect to the clock reading. This relaxes a key assumption underlying information-loss arguments and suggests a resolution based on quantum reference frames. I will also describe related consequences for the formation of singularities and the quantum focusing conjecture.
Renato Renner
An emerging insight in quantum gravity is that observable quantities gain meaning only when defined relative to explicitly modelled observers. These observers must themselves be physical and, hence, are subject to the laws of quantum theory. On a different front, it has long been understood in quantum foundations that treating observers as quantum systems leads to conceptual challenges, exemplified by Wigner’s friend thought experiments. In my talk, I will show how recent insights from these thought experiments can help clarify questions that arise when incorporating observers into quantum-gravitational scenarios. Related paper: arXiv:2504.03835
Renato Renner
An emerging insight in quantum gravity is that observable quantities gain meaning only when defined relative to explicitly modelled observers. These observers must themselves be physical and, hence, are subject to the laws of quantum theory. On a different front, it has long been understood in quantum foundations that treating observers as quantum systems leads to conceptual challenges, exemplified by Wigner’s friend thought experiments. In my talk, I will show how recent insights from these thought experiments can help clarify questions that arise when incorporating observers into quantum-gravitational scenarios. Related paper: arXiv:2504.03835