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Estimating the order of magnitude of derivatives in physics by means of characteristic lengths and times

机译:通过特征长度和时间估算物理导数的数量级

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摘要

It is shown that, for many mathematical functions f or A used in physics, the order of magnitude of derivatives such as df/dt, dA/dt, delf, del . A, or del X A can be estimated relative to the order of magnitude of f or A, with the help of the characteristic times or characteristic lengths of f or A. This result provides a mathematical justification for the informal use of characteristic times and lengths often encountered in physics. The method is not applicable to all functions, however, and, when applicable, it cannot be applied blindly. (C) 2004 American Association of Physics Teachers.
机译:结果表明,对于物理学中使用的许多数学函数f或A,导数的数量级(例如df / dt,dA / dt,delf和del)。可以借助f或A的特征时间或特征长度,相对于f或A的数量级来估计A或del XA。此结果为通常非正式使用特征时间和长度提供了数学依据在物理学中遇到的。该方法不适用于所有功能,但是在适用时不能盲目地应用。 (C)2004年美国物理教师协会。

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