论文标题
超流真空理论和变形分散关系
Superfluid vacuum theory and deformed dispersion relations
论文作者
论文摘要
使用物理真空的对数超流体模型,可以制定一个量子理论,该理论成功地恢复了爱因斯坦在低摩氏限制中的相对论,但否则就具有不同的基础和预测。我们提出了分散关系的分析示例,并认为它应该具有Landau“ Roton”形式,以确保抑制耗散性波动。我们表明,在小动量上,分散关系与小变形相对论,使得光子获得有效的质量,但是在很大的动量上出现了更为复杂的图像。
Using the logarithmic superfluid model of physical vacuum, one can formulate a quantum theory, which successfully recovers Einstein's theory of relativity in low-momenta limit, but otherwise has different foundations and predictions. We present an analytical example of the dispersion relation and argue that it should have a Landau "roton" form which ensures the suppression of dissipative fluctuations. We show that at small momenta, a dispersion relation becomes relativistic with small deformations, such that a photon acquires effective mass, but a much more complex picture arises at large momenta.