COVID-19: A Physical Model

• 作者: Kai W. Wong Peter C. W. Fung Wan K. Chow
• 来源期刊: 生物物理学期刊(英文)
• 学科: 数学
• 关键词: COVID-19 Perelman MAPPINGS VIRUS SURVIVAL TEMPERATURE T VIRUS MULTIPLICATION MECHANISM
• 年，卷（期）: swwlxqkyw,（2）
• 页码范围: 88-95
• 页数: 8页
• 分类号: O17

摘要

The coronavirus structure is explained as a fractal representation of the Poincare sphere of proteins, dotted with t-spikes having the geometric realization of the SU(3) Lie group for the protein spike, and encompasses an RNA of SU(2) topologies representations, while within the core contains a virus DNA. Through this suggested model, the virus must possess a critical temperature Tc, induced by the EEM mechanism for the completion of the Poincare sphere surface. Thus above Tc it will disintegrate. We then discuss how the virus transmission progresses within the patient’s body, and explain a very fast recent detection method currently used consistent with this model, as well as a corresponding possible cure based on this same principle of the body’s immune system. Hopefully the model can be also used as a guide to finding possible medications, so far is lacking.