Let F be a distribution and f a locally summable function. The distribution $F(f)$ is defined as the neutrix limit of the sequence $\{Fn(f)\}$, where $F_n(x)=F(x)*\delta_{n}(x)$ and $\{delta_{n}(x)\}$ is a certain sequence of infinitely differentiable functions converging to the Dirac delta-function $\delta(x)$. The composition of the distributions $x^{-1}ln^{m}\lvert x \rvert$ and $x^r$ is evaluated for r,m = 1, 2, 3 . . ..
Fisher, B., Ege, İ., & Özçağ, E. (t.y.). ON THE COMPOSITION OF THE DISTRIBUTIONS $x^{-1}ln^{m}\lvert x \rvert$ AND $x^r$. Hacettepe Journal of Mathematics and Statistics, 37(1), 1-8.
AMA
Fisher B, Ege İ, Özçağ E. ON THE COMPOSITION OF THE DISTRIBUTIONS $x^{-1}ln^{m}\lvert x \rvert$ AND $x^r$. Hacettepe Journal of Mathematics and Statistics. 37(1):1-8.
Chicago
Fisher, Brian, İnci Ege, ve Emin Özçağ. “ON THE COMPOSITION OF THE DISTRIBUTIONS $x^{-1}ln^{m}\lvert X \rvert$ AND $x^r$”. Hacettepe Journal of Mathematics and Statistics 37, sy. 1 t.y.: 1-8.
EndNote
Fisher B, Ege İ, Özçağ E ON THE COMPOSITION OF THE DISTRIBUTIONS $x^{-1}ln^{m}\lvert x \rvert$ AND $x^r$. Hacettepe Journal of Mathematics and Statistics 37 1 1–8.
IEEE
B. Fisher, İ. Ege, ve E. Özçağ, “ON THE COMPOSITION OF THE DISTRIBUTIONS $x^{-1}ln^{m}\lvert x \rvert$ AND $x^r$”, Hacettepe Journal of Mathematics and Statistics, c. 37, sy. 1, ss. 1–8.
ISNAD
Fisher, Brian vd. “ON THE COMPOSITION OF THE DISTRIBUTIONS $x^{-1}ln^{m}\lvert X \rvert$ AND $x^r$”. Hacettepe Journal of Mathematics and Statistics 37/1 (t.y.), 1-8.
JAMA
Fisher B, Ege İ, Özçağ E. ON THE COMPOSITION OF THE DISTRIBUTIONS $x^{-1}ln^{m}\lvert x \rvert$ AND $x^r$. Hacettepe Journal of Mathematics and Statistics.;37:1–8.
MLA
Fisher, Brian vd. “ON THE COMPOSITION OF THE DISTRIBUTIONS $x^{-1}ln^{m}\lvert X \rvert$ AND $x^r$”. Hacettepe Journal of Mathematics and Statistics, c. 37, sy. 1, ss. 1-8.
Vancouver
Fisher B, Ege İ, Özçağ E. ON THE COMPOSITION OF THE DISTRIBUTIONS $x^{-1}ln^{m}\lvert x \rvert$ AND $x^r$. Hacettepe Journal of Mathematics and Statistics. 37(1):1-8.