Multivector form of Leibniz integral theorem for line integrals.
[Click here for a PDF version of this post] Goal. Here we will explore the multivector form of the Leibniz integral theorem (aka. Feynman’s trick in one dimension), as discussed in [1]. Given a boundary \( \Omega(t) \) that varies in time, we seek to evaluate \begin{equation}\label{eqn:LeibnizIntegralTheorem:20} \ddt{} \int_{\Omega(t)} F d^p \Bx \lrpartial G. \end{equation} Recall that when the…
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