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*<math>|k_n(x)|\leq 1</math> for real values of <math>n</math> and <math>x</math>
*<math>k_{2n}(x)=0</math> for <math>x<0</math> if <math>n</math> is a positive integer
* If <math>n</math> is an odd integer, then <math>k_n(x) = -\frac{2x}{\pi} [K_1(-x) + K_0(-x)], \ x<0</math>, where <math>K_n(-x)</math> is the [[Modified Bessel function of the second kind]].
==References==
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