报告题目 | Emergent Quantum Simulators |
报告人 | Jörg Schmiedmayer 教授 |
报告人单位 | Vienna Center for Quantum Science and Technology (VCQ), Atominstitut, TU-Wien |
报告时间 | 2025-07-18 (周五) 10:00 |
报告地点 | 上海研究院新园区1号楼3楼报告厅(合肥国家实验室科研楼南楼A712、科大物质楼B1102同步视频) |
主办单位 | 中国科学院量子信息与量子科技创新研究院 |
报告介绍 | 报告摘要:Quantum Simulation promises insight into quantum physics problems which are beyond the ability to calculate with conventional methods. Quantum simulators can be built either using a ‘digital’ Trotter decomposition of the problem or by directly building the Hamiltonian in the lab and performing ‘analogue’ experiments. I will present here a different approach, by which the model to simulate emerges naturally from a completely different microscopic Hamiltonian. I will illustrate this in the example of the emergence of the Sine-Gordon quantum field theory from the microscopic description of two tunnel coupled super fluids [1] and in the emergence of Fermionic Pauli blocking in a weakly interacting Bose gas [2]. Special emphasis will be put on how to verify such emergent quantum simulators and how to characterize them. Thereby I will present three tools: High order correlation functions and their factorization [1], the evaluation of the quantum effective action and the momentum dependence of propagators and vertices (running couplings, renormalization of mass etc ..) of the emerging quantum field theory [3], first attempt on learning the emerging Hamiltonian [4], and quantum field tomography that points to a new way to read out quantum simulators [5]. Together they establish general methods to analyse quantum systems through experiments and thus represents a crucial ingredient towards the implementation and verification of quantum simulators. As an example, I will report on the verification of the area law of mutual information [6] in a quantum simulation of a continuous QFT. Work performed in collaboration with the groups of P. Zoller (Innsbruck), Th. Gasenzer und J. Berges (Heidelberg), Jens Eisert (FU Berlin) and E. Demler (Harvard/ETH). Supported by the DFG-FWF SFB ISOQUANT, and the ERC-AdG Emergence in Quantum Physcs (EmQ) |