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On Husimi Distribution for Systems with Continuous Spectrum
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作者 F.Pennini S.Curilef 《Communications in Theoretical Physics》 SCIE CAS CSCD 2010年第3期535-539,共5页
We propose a procedure to generalize the Husimi distribution to systems with continuous spectrum. We start examining a pioneering work, by Gazeau and Klauder, where the concept of coherent states for systems with disc... We propose a procedure to generalize the Husimi distribution to systems with continuous spectrum. We start examining a pioneering work, by Gazeau and Klauder, where the concept of coherent states for systems with discrete spectrum was extended to systems with continuous one. In the present article, we see the Husimi distribution as a representation of the density operator in terms of a basis of coherent states. There are other ways to obtain it, but we do not consider here. We specially discuss the problem of the continuous harmonic oscillator. 展开更多
关键词 Husimi distribution quantum statistical mechanics semiclassical methods
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Interesting QFT Problems Tackled in New Fashion
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作者 A. Plastino M. C. Rocca 《Journal of High Energy Physics, Gravitation and Cosmology》 2020年第4期590-608,共19页
The Dimensional Regularization technique of Bollini and Giambiagi (BG) [Phys. Lett. <strong>B 40</strong>, 566 (1972);Il Nuovo Cim. <strong>B 12</strong>, 20 (1972);Phys. Rev. <strong>D 5... The Dimensional Regularization technique of Bollini and Giambiagi (BG) [Phys. Lett. <strong>B 40</strong>, 566 (1972);Il Nuovo Cim. <strong>B 12</strong>, 20 (1972);Phys. Rev. <strong>D 53</strong>, 5761 (1996)] cannot be employed for <em>all</em> Schwartz Tempered Distributions Explicitly Lorentz Invariant (STDELI) S<span style="white-space:nowrap;"><sup><span style="white-space:normal;">′</span></sup><sub style="margin-left:-7px;">L</sub></span>. We lifted such limitation in [J. Phys. Comm. <strong>2</strong> 115029 (2018)], which opens new QFT possibilities, centering in the use of STDELI that allows one to obtain a product in a ring with zero divisors. This in turn, overcomes all problems regrading QFT infinities. We provide here three examples of the application of our STDELI-extension to quantum field theory (A) the exact evaluation of an electron’s self energy to one loop, (B) the exact evaluation of QED’s vacuum polarization, and C) the <img src="Edit_a42ec50a-a738-42b3-beaa-ce9730d18cdb.png" alt="" />theory for six dimensions, that is non-renormalizable. 展开更多
关键词 Dimensional Regularization Generalization Electron Self Energy Vacuum Polarization Six-Dimensional Non Renormalizable λ(∅4/4!) Theory
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Quantization of Newton’s Gravity
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作者 Mario C. Rocca Angelo Plastino 《Journal of Modern Physics》 2020年第6期920-927,共8页
In this work we will use a recently developed non relativistic (NR) quantization methodology that successfully overcomes troubles with infinities that plague non-renormalizable quantum field theories (QFTs). The ensui... In this work we will use a recently developed non relativistic (NR) quantization methodology that successfully overcomes troubles with infinities that plague non-renormalizable quantum field theories (QFTs). The ensuing methodology is here applied to Newton’s gravitation potential. We employ here the concomitant mathematical apparatus to formulate the NR QFT discussed in the well known classical text-book by Fetter and Walecka. We emphasize the fact that we speak of non relativistic QFT. This is so because we appeal to Newton’s gravitational potential, while in a relativistic QFT one does not employ potentials. Our main protagonist is the notion of propagator. This notion is of the essence in non relativistic quantum field theory (NR-QFT). Indeed, propagators are indispensable tools for both nuclear physics and condensed matter theory, among other disciplines. In the present work we deal with propagators for both fermions and bosons. 展开更多
关键词 Non-Relativistic Quantum Field Theory Newton’s Gravity Schwartz’ Distributions
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Heating, Cooling, and Equilibration of an Interacting Many-Fermion System
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作者 Angel Ricardo Plastino Gustavo Luis Ferri Angelo Plastino 《Journal of Modern Physics》 2020年第9期1312-1325,共14页
We discuss the process of equilibrium’s attainment in an interacting many-fermions system linked to a heat reservoir, whose temperature <em>T</em> is subject to a short-time disturbance of total duration ... We discuss the process of equilibrium’s attainment in an interacting many-fermions system linked to a heat reservoir, whose temperature <em>T</em> is subject to a short-time disturbance of total duration 2<span style="white-space:nowrap;"><em>&tau;</em>.</span> In this time-interval, its temperature increases up to a maximum value , cooling off afterward (also gradually) to its original value T<sub><em>M</em></sub>. The process is described by a typical master equation that leads eventually to equilibration. We discuss how the equilibration process depends upon 1) the system’s fermion-number, 2) the fermion-fermion interaction’s strength <em>V</em>, 3) the disturbance duration <span style="white-space:nowrap;"><span style="white-space:nowrap;">2<span style="white-space:nowrap;"><em>&tau;</em></span></span></span><em></em>, and finally 4) the maximum number of equations <em>N</em> of the master equation. 展开更多
关键词 Many-Fermion System Master Equation Temperature Disturbances Equilibration Process
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Brownian Motion in an External Field Revisited
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作者 Angelo Plastino Mario Carlos Rocca +1 位作者 Diana Monteoliva Alberto Hernando 《Journal of Modern Physics》 2021年第2期82-90,共9页
In many interesting physical examples, the partition function is divergent, as first pointed out in 1924 by Fermi (for the hydrogen-atom case). Thus, the usual toolbox of statistical mechanics becomes unavailable, not... In many interesting physical examples, the partition function is divergent, as first pointed out in 1924 by Fermi (for the hydrogen-atom case). Thus, the usual toolbox of statistical mechanics becomes unavailable, notwithstanding the well-known fact that the pertinent system may appear to be in a thermal steady state. We tackle and overcome these difficulties hereby appeal to firmly established but not too well-known mathematical recipes and obtain finite values for a typical divergent partition function, that of a Brownian particle in an external field. This allows not only for calculating thermodynamic observables of interest, but for also instantiating other kinds of statistical mechanics’ novelties. 展开更多
关键词 Divergent Partition Functions Statistical Mechanics Fisher Information
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Pauli Principle, Inflation and Simple Statistical Treatment of Free-Fermions
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作者 Angelo Plastino Mario Carlos Rocca Gustavo Ferri 《Journal of High Energy Physics, Gravitation and Cosmology》 2020年第3期443-449,共7页
We study the dependence of the of microstates number (for free fermions-bosons) as a function of the volume-size in quantum statistics and fermions, and show then that fermions can not be accommodated in arbitrarily s... We study the dependence of the of microstates number (for free fermions-bosons) as a function of the volume-size in quantum statistics and fermions, and show then that fermions can not be accommodated in arbitrarily small volumes <em>V</em>. A minimum <em>V</em> = <em>V</em><sub>min</sub> for that purpose is determined. Fermions can not exist for <em style="white-space:normal;">V</em><span style="white-space:normal;"> < </span><em style="white-space:normal;">V</em><sub style="white-space:normal;">min</sub>. This fact might have something to do with inflation. More precisely, in order to accommodate N fermions in a Slater determinant, we need a minimum radius, which is a consequence of the Pauli principle. This does not happen for bosons. As a consequence, extrapolating this statistical feature to a cosmological setting, we are able to “predict” a temperature-value for the final-stage of the inflationary period. This value agrees with current estimates. 展开更多
关键词 Microstates’s Number Ω FERMIONS BOSONS
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New physics search at the CEPC:a general perspective
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作者 Xiaocong Ai Stefan Antusch +212 位作者 Peter Athron Yunxiang Bai Shou-Shan Bao Daniele Barducci Xiao-Jun Bi Tianji Cai Lorenzo Calibbi Junsong Cang Junjie Cao Wei Chao Boping Chen Gang Chen Long Chen Mingshui Chen Shanzhen Chen Xiang Chen Huajie Cheng Huitong Cheng Yaodong Cheng Kingman Cheung Min-Huan Chu João Barreiro Guimarães da Costa Xinchen Dai Arindam Das Zhi-fu Deng Frank F.Deppisch P.S.Bhupal Dev Yabo Dong Marco Drewes Xiaokang Du Yong Du Jun Fan Yaquan Fang Cunfeng Feng Andrew Fowlie Hao-fei Gao Jie Gao Lin-Qing Gao Meisen Gao Yu Gao Yuanning Gao Bruce Mellado Garcia Shao-Feng Ge Ti Gong Jiayin Gu Lei Guo Pei-Hong Gu Yu-Chen Guo Zhi-Hui Guo Jan Hajer Rabia Hameed Chengcheng Han Shuo Han Tao Han Xiqing Hao Hong-Jian He Xiaogang He Yangle He Sven Heinemeyer Zhaoxia Heng Xiao-Hui Hu Fa Peng Huang Fei Huang Yanping Huang Jianfeng Jiang Xu-Hui Jiang Hong-Bo Jin Mingjie Jin Shan Jin Wenyi Jin Mussawir Khan Honglei Li Jiarong Li Jinmian Li Liang Li Lingfeng Li Qiang Li Shu Li Tianjun Li Tong Li Weidong Li Xin-Qiang Li Ying Li Yuhui Li Zhao Li Shiyi Liang Zhijun Liang Chengxin Liao Hongbo Liao Jiajun Liao Hai Lin Bo Liu Hang Liu Jia Liu Jianbei Liu Jianglai Liu Tao Liu Wei Liu Yang Liu Zhaofeng Liu Zhen Liu Zuowei Liu Xinchou Lou Chih-Ting Lu Feng Lyu Kai Ma Lianliang Ma Farvah Mahmoudi Sanjoy Mandal Yajun Mao Ying-nan Mao Manimala Mitra Roberto A.Morales Michael Ramsey-Musolf Miha Nemevšek Takaaki Nomura C.J.Ouseph Yusi Pan Junle Pei Fazhi Qi Huirong Qi Zan Ren Craig D.Roberts Manqi Ruan Liangliang Shang Dingyu Shao Yue-Long Shen Yu-Ji Shi Sujay Shil Huayang Song Shufang Su Wei Su Hao Sun Xiaohu Sun Zheng Sun Zhijia Sun Jin-Xin Tan Van Que Tran Bin Wang Dayong Wang En Wang Fei Wang Guang-Yu Wang Hengyu Wang Jianchun Wang Jin Wang Jin-Wei Wang Kechen Wang Kun Wang Sai Wang Wei Wang Wenyu Wang Xiao-Ping Wang Yi Wang Yifang Wang You-kai Wang Yuexin Wang Yu-Ming Wang Zeren Simon Wang Zheng Wang Lei Wu Peiwen Wu Yongcheng Wu Yusheng Wu Guotao Xia Ligang Xia Rui-Qing Xiao Ke-Pan Xie Ye Xing Zhi-zhong Xing Da Xu Fang Xu Ji Xu Bin Yan Qi Yan Haijun Yang Jin-Min Yang Shuo Yang Jingbo Ye Peng-Fei Yin Zhengyun You Zhao-Huan Yu Jiarong Yuan Xing-Bo Yuan Chongxing Yue Yuanfang Yue Jun Zeng Hao Zhang Hong Zhang Hong-Hao Zhang Huaqiao Zhang Kaili Zhang Mengchao Zhang Mu-Hua Zhang Qi-An Zhang Xinmin Zhang Yang Zhang Ying Zhang Yongchao Zhang Yu Zhang Yu Zhang Qiang Zhao Shuai Zhao Chen Zhou Haijing Zhou Ye-Ling Zhou Bin Zhu Jingya Zhu Jing-Yu Zhu Pengxuan Zhu Qianteng Zhu Rui Zhu Xuai Zhuang 《Chinese Physics C》 2025年第12期101-208,共108页
I.EXECUTIVE SUMMARY next-generation,high-intensity electron-positron collider"Higgs factory",such as the Circular Electron-Positron Collider(CEPC),is among the highest priorities for the global high-energy c... I.EXECUTIVE SUMMARY next-generation,high-intensity electron-positron collider"Higgs factory",such as the Circular Electron-Positron Collider(CEPC),is among the highest priorities for the global high-energy collider physics community.The CEPC can provide unprecedented opportunities for making fundamental discoveries and providing decisive insights in the quest for a"New Standard Model(SM)"of nature's fundamental interactions.The CEPC could:·Identify the origin of matter,especially the mechanism related to the first-order phase transition in the early Universe,which could produce a detectable gravitational wave signal. 展开更多
关键词 new standard model high intensity electron positron collider higgs factory CEPC circular electron positron collider origin matterespecially next generation origin matter
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