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- W1569762703 abstract "We consider a regular smooth curve in $mathbb{E}^n$ such that its coordinates' components are the fundamental solutions of the differential equation $ y^{(n)} (x) - y(x) = 0 ,$ $x in mathbb{R} $ of order $n$. We show that the total first curvature of this curve is infinite for odd $n$ and is finite for even $n$." @default.
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- W1569762703 date "2012-11-16" @default.
- W1569762703 modified "2023-09-27" @default.
- W1569762703 title "Finiteness of the total first curvature of a non-closed curve in $mathbb{E}^{n}$" @default.
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