- #1
lokofer
- 106
- 0
Hello..compared to most people of this forum I'm just a "newbie"... but once i read (or i think) that to deal with perturbation theory it would be a good idea if the divergences of the type:
[tex] I(m)= \int_{0}^{\infty}dpp^{n} [/tex] n>1,n=0 or n<0 could be expressed in a "recursive" form for example if we could write:
[tex] I(m)=aI(m-1) +bI(m-2) +...+zI(0) [/tex]
where a,b,c,d,e,...,z are "finite" and real numbers..is that true?..i think in other forums heard a similar idea but i don't know if it worth working on it.
[tex] I(m)= \int_{0}^{\infty}dpp^{n} [/tex] n>1,n=0 or n<0 could be expressed in a "recursive" form for example if we could write:
[tex] I(m)=aI(m-1) +bI(m-2) +...+zI(0) [/tex]
where a,b,c,d,e,...,z are "finite" and real numbers..is that true?..i think in other forums heard a similar idea but i don't know if it worth working on it.