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arXiv 1202.0469physics.gen-ph
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超光速粒子的扩展Lorentz码

Extended Lorentz code of a superluminal particle

G. Ter-Kazarian

摘要:

虽然OPERA实验审查正在进行中的社区,在本文中,我们构建了一个玩具模型的{ \it扩展洛伦兹代码}(ELC)的匀速运动,这将是一个良好建立的一致和独特的理论框架来解释明显违反标准洛伦兹代码(SLC),可能的表现形式出现在一个类似的方式在所有的粒子部门。我们认为,在ELC框架的超光速粒子的传播,这意味着修改的色散关系,可能是一致的因果关系。此外,在这个框架下,我们给出了一个理由,禁止Vavilov-Cherenkov(VC)-辐射/或类似的过程在真空中。为了与SN 1987 A和OPERA的数据相一致,我们将SN 1987 A的中微子和光看作携带{ \it单个洛伦兹运动码}的{\it 1-th}粒子,其速度为真空中光的速度$c_{1}\equiv c$作为所有1-th粒子的最大可达速度.因此,我们把超光速μ介子中微子看作是携带单个Lorentz运动码的{ \it 2-nd}粒子,其速度$c_{2}$是所有2-nd粒子的最大可达速度.对于μ子中微子的平均能量$E_{ν2}=17.5$ GeV,声称的速度$(v_{ν2}-c)/c= 2.48\times 10^{-5}$和期望的有限静止质量$m_{0}\approx 1eV/c^{2}$,我们得到了$ c_{2}/c\approx 17.5\times 10^{9}$ .

英文摘要:

While the OPERA experimental scrutiny is ongoing in the community, in the present article we construct a toy model of {\it extended Lorentz code} (ELC) of the uniform motion, which will be a well established consistent and unique theoretical framework to explain the apparent violations of the standard Lorentz code (SLC), the possible manifestations of which arise in a similar way in all particle sectors. We argue that in the ELC-framework the propagation of the superluminal particle, which implies the modified dispersion relation, could be consistent with causality. Furthermore, in this framework, we give a justification of forbiddance of Vavilov-Cherenkov (VC)-radiation/or analog processes in vacuum. To be consistent with the SN1987A and OPERA data, we identify the neutrinos from SN1987A and the light as so-called {\it 1-th type} particles carrying the {\it individual Lorentz motion code} with the velocity of light $c_{1}\equiv c$ in vacuum as maximum attainable velocity for all the 1-th type particles. Thereby, we treat superluminal muon neutrinos as so-called {\it 2-nd type} particles carrying the individual Lorentz motion code with the velocity $c_{2}$ as maximum attainable velocity for all the 2-nd type particles. For the muon neutrinos mean energy $E_{ν2}=17.5$ GeV, claimed velocity $(v_{ν2}-c)/c= 2.48\times 10^{-5}$, and expected finite rest mass $m_{0}\approx 1eV/c^{2}$, we obtain then $ c_{2}/c\approx 17.5\times 10^{9}$.

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