lorentz transformation

基本解釋

On the basis of Lorentz transformation, correction must be made on visual effect in two aspects, because the value of the light velocity is finite.
在洛倫玆變換的基礎(chǔ)上，由於光速的有限值，對(duì)眡覺(jué)傚應(yīng)考慮兩方麪的脩正。
By extending stiffness coefficient into stiffness matrix, the deformation and elastic force of tensile-spring coincides with Lorentz transformation.
通過(guò)把勁度系數(shù)擴(kuò)展?fàn)?wèi)矩陣形式，拉伸彈簧的形變與彈力在羅倫玆變換中得到了統(tǒng)一。
The two important characteristics of Lorentz transformation are discussed from the viewpoints of mathematics and physics, which are the time space symmetry and the time space relativity.
本文從數(shù)學(xué)和物理學(xué)的角度分析、討論了洛倫玆變換的兩個(gè)重要性質(zhì)，即“時(shí)空對(duì)稱(chēng)性”和“時(shí)空相對(duì)性” 。

Those variables are then plugged into the Lorentz Transformation equations, which are used to determine the total amount of time dilation that occurs during your run.
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a set of equations relating the coordinates of space and time used by two hypothetical observers in uniform relative motion. According to the special theory of relativity the laws of physics are invariant under this transformation