lorentz transformation的意思
lorentz transformation中文翻譯:
洛倫茲變換
transformation───n.[遺]轉化;轉換;改革;變形
allotropy transformation───同素異形變換
congruence transformation───同余變換;[數]全等變換
gauge transformation───量規變換;[電磁]規范變換;量規[度規]變換
affine transformation───[數]仿射變換
monotonic transformation───[數]單調變換
alchemical transformation───煉金術轉化
galilean transformation───伽利略變換;伽里略變換
transformation matrix───[數]變換矩陣,轉換矩陣
general formula of relativistic Doppler shift is obtained from Lorentz transformation, and the supersonic motion is discussed as well.───利用洛倫茲變換導出了相對論性的多普勒頗移的普遍公式,并且討論了波源的超音速運動情況。
relativity in two mutually rotating coordinates are discussed by using the rotating Lorentz transformation.───利用旋轉洛侖茲變換討論相對勻速轉動參考系中的相對論效應。
derivation methods of Lorentz transformation according to invariance of light speed and principle of relativity are commented.───評論了僅僅依據光速不變假設和相對性原理推導洛倫茲變換公式的方法。
Conservative law of mechanical energy ; two principles of special relativity and Lorentz transformation .───機械能守恒定律;狹義相對論的兩個原理和洛倫茲變換。
Two principles of special relativity and Lorentz transformation. The space-time idea of the special relativity.───狹義相對論的兩個原理和洛倫茲變換;狹義相對論的時空觀。
The derivation methods of Lorentz transformation according to invariance of light speed and principle of relativity are commented.───評論了僅僅依據光速不變假設和相對性原理推導洛倫茲變換公式的方法。
The use of Lorentz transformation, derived point charge excitation electromagnetic field.───利用洛倫茲變換,導出點電荷激發的電磁場。
Smart Transformation of Mechanical Quantities about Special Lorentz Transformation───特殊洛倫茲變換中力學量的巧妙變換
Further Discussion about Lorentz Transformation───變換的進一步討論
We shall discuss several of them below with the help of the Lorentz transformation.
Based of energy conservation and momentum conservation, the mass - speed equation is derived through Lorentz transformation.
The Lorentz transformation of orthogonal bases is derived by means of matrix Euclidean four dimension space.
The derivation methods of Lorentz transformation according to invariance of light speed and principle of relativity are commented.
The phenomena of relativity in two mutually rotating coordinates are discussed using the rotating Lorentz transformation.
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