【出處】(習題或問題的出處)
長久以來只知道結果,可是想知道狹義相對論如何真正推導證明光子性質
【題目】(題目的文字敘述,如有圖片亦可提供圖片)
在狹義相對論下證明
(1)如果在某一個慣性系下有個粒子速度=光速c,證明在其他任意慣性系下測
出來的粒子速度也同樣會是光速c
(2)這種粒子的靜止質量=0
【瓶頸】(解題瓶頸或思考脈絡,請盡量詳述以利回答者知道要從何處講解指導)
(1)Lorentz轉換要求|v|<c,不能等於c,否則γ會變成無窮大。既然如此,
在不同慣性系下的速度轉換式中直接把物體運動速度(v_x,v_y,v_z)用光速
向量代進去不會矛盾嗎?我是得到c,但這種做法邏輯上有瑕疵,我不能夠接受。
(2)曾經想過用4-vector的(E/c)^2 - p^2 = (mc)^2,又古典電磁學光子E=pc
所以m=0。我不能夠接受的理由:
(a)E=pc是電磁波才適用的,我們已經假設是光速行進的粒子,不應該因為同樣
行進速度是c,就直接認定那個粒子就是光,繼而直接套用E=pc的結果。
(b)就算是古典電磁學E=pc,E,p也是古典的量,E和p在相對論都遭到修正,狹義
相對論的E,p根本就不能夠確定和古典的一不一樣,怎麼能夠亂套?
想請問能不能用4-vector或張量及u_i·u_i=c^2恆等式推出靜止m=0?
想請各位先進幫忙解答一下這些問題,感謝回答
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