余海禮 / 兼任研究員

研究興趣

• 場論及宇宙論
• 粒子物理
• 非平衡物理
• 數位宇宙論及物理

獎項及殊榮

經歷

• 本所研究員
• UCLA訪問教授
• SLAC訪問學者
• 本所副研究員
• 中原大學副教授
• 英國修咸頓大學博士後研究

學術著作

期刊論文

• [1]     Eyo Eyo Ita III, Chopin Soo and Hoi Lai Yu, 2021, “Intrinsic time gravity, heat kernel regularization, and emergence of Einstein’s theory”, 2021 Class. Quantum Grav. 38 035007, 38, 035007.
  
  
• [2]     Eyo Eyo Ita III, Chopin Soo and Hoi Lai Yu, 2018, “Gravitational waves in Intrinsic Time Geometrodynamics”, Eur.Phys.J.C 78 (2018) 9, 723, 78(9)-723.
  
  
• [3]     Eyo Eyo Ita lll, Chopin Soo and Hoi-Lai Yu, 2018, “Cosmic time and reduced phase space of general relativity”, Phys.Rev.D 97 (2018) 10, 104021, D97(10), 104021.
  
  
• [4]     H Y Cheng, C. Y. Cheung, G. L. Lin, Y. C. Lin, T. M. Yang, H. L. Yu,, 2016, “Heavy-Flavor-Conserving Hadronic Weak Decays of Heavy Baryons”, JOURNAL OF HIGH ENERGY PHYSICS, 03, 028. (SCIE) (IF: 5.875; SCI ranking: 13.8%)
  
  
• [5]     Eyo Eyo Ita III, Chopin Soo and Hoi-Lai Yu, 2015, “Intrinsic Time Quantum Geometrodynamics”, Prog. Theor. Exp. Phys., 083E01. (SCIE) (IF: 2.091; SCI ranking: 55.2%,43.5%)
  
  
• [6]     Chopin Soo and Hoi-Lai Yu, 2015, “New Commutation Relations for Quantum Gravity”, Chinese J. Phys., 53卷,110106-1. (SCIE) (IF: 2.638; SCI ranking: 35.3%)
  
  
• [7]     Chopin Soo and Hoi Lai Yu, 2014, “General Relativity without paradigm of space-time covariance, and resolution of the problem of time”, Progress of Theoretical and Experimental Physics, 013E01. (SCIE) (IF: 2.091; SCI ranking: 55.2%,43.5%)
  
  
• [8]     Niall O ́ Murchadha, Chopin Soo, Hoi Lai Yu, 2013, “Intrinsic time gravity and the Lichnerowicz-York equation”, CLASSICAL AND QUANTUM GRAVITY, 30, 095016. (SCIE) (IF: 3.071; SCI ranking: 28.2%,38.2%,41.2%,31%)
  
  
• [9]     Chopin Soo, Jinsong Yang and Hoi-Lai Yu, 2011, “New formulation of Horava-Lifshitz quantum gravity as a master con- straint theory”, PHYSICS LETTERS B, 701, 275. (SCIE) (IF: 4.384; SCI ranking: 26.5%,27.6%,21.1%)
  
  
• [10]     Jen-Tsung Hsiang, L. H. Ford, Da-Shin Lee and Hoi-Lai Yu, 2011, “Quantum Modications to Gravity Waves in de Sitter Spacetime”, PHYSICAL REVIEW D, 83, 084027. (SCIE) (IF: 4.833; SCI ranking: 23.5%,20.7%)
  
  
• [11]     C.H. Chou and H.L. Yu, 2010, “Digital Origin of Cosmic In ation”, MODERN PHYSICS LETTERS A, 25, 1483. (SCIE) (IF: 1.391; SCI ranking: 72.1%,79.3%,73.7%,43.6%)
  
  
• [12]     Chung-Hsien Chou, Chopin Soo, Hoi-Lai Yu, 2007, “Black holes and Rindler superspace: Classical singularity and quantum unitarity”, PHYSICAL REVIEW D, 76, 084004. (SCIE) (IF: 4.833; SCI ranking: 23.5%,20.7%)
  
  
• [13]     Chou CH, Tung RS and Yu HL, 2005, “Origin of the Immirzi parameter”, PHYSICAL REVIEW D, 72((6): Art. No. 064016). (SCIE) (IF: 4.833; SCI ranking: 23.5%,20.7%)
  
  
• [14]     Yu HL, 2003, “Consistent factorization and twist-3 contributions to the polarized nucleon structure function g(2)(x, Q(2))”, INTERNATIONAL JOURNAL OF MODERN PHYSICS A, 18(8), 1469-1472. (SCIE) (IF: 1.486; SCI ranking: 68.4%,72.4%)
  
  

主編之專書

• [1]     中華民國重力學會，2015，《相對論百年故事》，共258頁，Taiwan：Lotus。
  
  

發現與突破

• [1]     西元年：2013
  研究人員(中)：余海禮
  研究人員(英)：YU, HOI-LAI, Chopin Soo
  研究成果名稱(中)：演化的內藴時間,LY方程
  研究成果名稱(英)：Intrinsic time gravity and the Lichnerowicz-York equation
  簡要記述(中)：我們提出從共軛的動量 及度規 中分離岀一個可作為一切演化的內藴 (intrinsic) 時間及其共軛能量後，GR只雖要動量約束，便能把動力參數約化到只剩2個自由度，剛好是重力的自由度數目。這樣一來GR原本的哈密頓密度可寫成 .
  量子重力便可得岀 Schrodinger方程，這是百年來研究者首次能推導一次時間微分的量子重力方程。我們的量子化方案一方面改變了研究者對GR的了解，一方面提出一具體可行的量子重力方案，進一步推廣GR加入一致的可重整化6維算子。
  
  簡要記述(英)：We investigate the the effect on the Hamiltonian structure of general relativity of choosing an intrinsic time to fix the time slicing. 3-covariance with momentum constraint is maintained, but the Hamiltonian constraint is replaced by a dynamical equation for the trace of the momentum. This reveals a very simple structure with a local reduced Hamiltonian. The theory is easily generalised; in particular, the square of the Cotton-York tensor density can be added as an extra part of the potential while at the same time maintaining the classic 2 + 2 degrees of freedom. Initial data construction is simple in the extended intrinsic time formulation; we get a generalised Lichnerowicz- York equation with nice existence and uniqueness properties. Adding standard matter fields is quite straightforward.
  

  主要相關著作：

  Niall O ́ Murchadha, Chopin Soo, Hoi Lai Yu, 2013, “Intrinsic time gravity and the Lichnerowicz-York equation”, CLASSICAL AND QUANTUM GRAVITY, 30, 095016. (SCIE) (IF: 3.071; SCI ranking: 28.2%,38.2%,41.2%,31%)