基本解释：同伦球面
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To determine the stable homotopy groups of spheres is not only one of the central problems in homotopy theory,but also a very difficult problem.决定球面稳定同伦群是同伦中的一个中心问题,同时也是非常困难的问题之一。
The paper studies the nontriviality of homotopy elements β_2γ_s in the stable homotopy of spheres.本文研究了球面稳定同伦中同伦元素β2γs的非平凡性。
This paper proves the existence of a new family of nontrivial homotopy elements in the stable homotopy of spheres which is of degree 2(p-1)(sp 2+(s+1)p+(s-2))-6 and is represented by b 0h 1 s in the E s+3,* 2 -term of the Adams spectral sequence,where p≥7 is an odd prime,3≤s<p.证明在Adams谱序列中 ,积b0 h1 γs∈Exts + 3 ,sp2 q + (s+ 1)pq+ (s-2 )q + (s-3 )A (Zp,Zp)收敛到球面稳定同伦群π S中的一个新的非零的稳定元素族 ,其中 3≤s In this thesis,a class of isoparametric hypersurfaces in the Lorentzian sphere S51 are studied.研究(5维洛伦兹球面)中的Ⅲ型洛伦兹等参超曲面。 In this thesis, Lorentzian isoparametric hypersurfaces in the Lorentzian sphere S_1~(n+1) are studied.本文研究洛伦兹球面S_1~(n+1)中的Ⅱ型洛伦兹等参超曲面。 Isoparametric Hypersurfaces of Type Ⅲ in the Lorentzian Spheres;洛伦兹球面中的Ⅲ型洛伦兹等参超曲面 Lorentzian Isoparametric Hypersurfaces of Type Ⅱ in Lorentzian Spheres;洛伦兹球面中的Ⅱ型洛伦兹等参超曲面 Lorentz-Lorenz equation洛伦兹－洛伦茨方程 lorenz lorentz's formula洛伦茨 洛伦兹公式 Cartan Identity of I-type Lorentzian Iso Parametric Hypersurface In Lorentzian Space Form S_1~(n+1);洛伦兹空间型S_1~(n+1)中的Ⅰ型洛伦兹等参超曲面的Cartan等式 Cartan Identity of II-type Lorentzian Isoparametric Hypersurface in Lorentzian Space Form S_1~(n+1)洛伦兹空间型S_1~(n+1)中的Ⅱ型洛伦兹等参超曲面的Cartan恒等式 Type IV Lorentzian Isoparametric Hypersurface in;R_1~(n+1)中的型洛伦兹等参超曲面 Lorentz-Boltzmann equation洛伦兹－玻耳兹曼方程 Umbilical Lorentzian Isoparametric Hypersurfaces of Type II in S_1~(n+1)S_1~(n+1)中的Ⅱ型全脐洛伦兹等参超曲面 Lorentz-Heaviside system洛伦兹－海维西特单位制 hyperbolic form of Lorentz transformation洛伦兹变换的双曲形式 Lorentz line-splitting theory洛伦兹谱线劈裂理论 heaviside lorentz's system of units亥维赛洛伦兹单位制 lorentz invariant momentum space洛伦兹不变动量空间 Lorentz invariant electromagnetic mass洛伦兹不变电磁质量 Lorentz-Lorenz molar refraction洛伦兹－洛伦茨摩尔折射率 We shall discuss several of them below with the help of the Lorentz transformation.下面，我们借助于洛伦兹变换来讨论其中的几个结果。 The Transformation Equations of Electromagnetic Field from the Formula of Lorents Force;从洛伦兹力公式导出电磁场变换方程
