Representing Euclidean quantum fields as scaling limit of particle systems

Albeverio S.; Gottschalk H.; Yoshida MW.

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Representing Euclidean quantum fields as scaling limit of particle systems

机译：将欧几里德量子场表示为粒子系统的缩放极限

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摘要

We give a new representation of Euclidean quantum fields as scaling limits of systems of interacting, continuous, classical particles in the grand canonical ensemble. [References: 15]

机译：我们给出了欧几里德量子场的新表示形式，作为在大正则系综中相互作用，连续，经典粒子系统的缩放极限。 [参考：15]

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《Journal of Statistical Physics》 |2002年第2期|共9页
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Albeverio S.; Gottschalk H.; Yoshida MW.;
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正文语种 eng
中图分类热力学与统计物理学;
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1. Representing Euclidean Quantum Fields as Scaling Limit of Particle Systems [J] . Sergio Albeverio, Hanno Gottschalk, Minoru W. Yoshida Journal of Statistical Physics . 2002,第1a2期

机译：将欧几里德量子场表示为粒子系统的缩放极限
2. Representing Euclidean quantum fields as scaling limit of particle systems [J] . Albeverio S., Gottschalk H., Yoshida MW. Journal of Statistical Physics . 2002,第1a2期

机译：将欧几里德量子场表示为粒子系统的缩放极限
3. Systems of classical particles in the grand canonical ensemble, scaling limits and quantum field theory [J] . Albeverio S, Gottschalk H, Yoshida MW Reviews in mathematical physics . 2005,第2期

机译：大正则合奏中的经典粒子系统，缩放极限和量子场论
4. Channel Length Scaling Limit for LDMOS Field-Effect Transistors: Semi-classical and Quantum Analysis [C] . Ali Saadat, Pratik B. Vyas, Maarten L. Van de Put, International Symposium on Power Semiconductor Devices and ICs . 2020

机译：LDMOS场效应晶体管的通道长度缩放极限：半经典分析和量子分析
5. Scaling Limit of Anyonic Chains and Quantum Simulation of Conformal Field Theory [D] . Shokrian Zini, Modjtaba. 2020

机译：肛门链条的缩放限制与保形场理论的Quantum模拟
6. Meissner effect measurement of single indium particle using a customized on-chip nano-scale superconducting quantum interference device system [O] . Long Wu, Lei Chen, Hao Wang, -1

机译：使用定制的片上纳米级超导量子干涉装置系统测量单个铟粒子的Meissner效应
7. Representing Euclidean quantum fields as scaling limit of particle systems [O] . Albeverio, S., Gottschalk, H., Yoshida, M. -w. 2005

机译：将欧几里德量子场表示为粒子的缩放极限系统
8. Difficulty and Possibility of Kinetic Theory of Quantum-Mechanical Systems - Supplement: Linearization of Covariant Equations for a Non-Euclidean Field - Derivation and Interpretation of the Dirac Equation and of the Maxwell-Lorentz Equations [R] . Koga, T. 1969

机译：量子力学系统动力学理论的难点和可能性 - 补充：非欧几里德场的协变方程的线性化 - 狄拉克方程和麦克斯韦 - 洛伦兹方程的推导和解释

Representing Euclidean quantum fields as scaling limit of particle systems

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