辐射现象的哈密顿描述：Trautman-Bondi能量和角点条件
Hamiltonian description of radiation phenomena: Trautman-Bondi energy and corner conditions
摘要：
本文证明了双曲面上的柯西初值问题定义了一个哈密顿系统，只要把零无穷远处的辐射数据也作为柯西数据的一部分考虑进去。“Trautman-Bondi质量”，加上分配给辐射数据的“已经辐射的能量”，起着哈密顿函数的作用。这种方法导致角条件的正确描述。
英文摘要：
Cauchy initial value problem on a hyperboloid is proved to define a Hamiltonian system, provided the radiation data at null infinity are also taken into account, as a part of Cauchy data. The "Trautman-Bondi mass", supplemented by the "already radiated energy" assigned to radiation data, plays role of the Hamiltonian function. This approach leads to correct description of the corner conditions.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
