Difference between revisions of "Dickman–de Bruijn function"

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(Created page with "The Dickman–de Bruijn function $\rho(u)$ solves the initial value problem $$up'(u)+p(u-1)=0$$ where $p(u)=1$ for $0 \leq u \leq 1$. =References= [http://webmail.math-i...")
 
 
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[http://webmail.math-inst.hu/~p_erdos/1986-10.pdf On sums involving reciprocals of the largest prime factor of an integer]
 
[http://webmail.math-inst.hu/~p_erdos/1986-10.pdf On sums involving reciprocals of the largest prime factor of an integer]
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[[Category:SpecialFunction]]

Latest revision as of 18:31, 24 May 2016

The Dickman–de Bruijn function $\rho(u)$ solves the initial value problem $$up'(u)+p(u-1)=0$$ where $p(u)=1$ for $0 \leq u \leq 1$.

References

On sums involving reciprocals of the largest prime factor of an integer