- #1
picard
- 9
- 0
Hi,
I need some help factorizing the following:
[tex]\frac{g(x)-g(a)}{u(a)^2}=K(x,a)[/tex]
into [tex]A(a) X(x)[/tex]
ie I want to find [tex]A(a), X(x)[/tex] such that their product is the first equation. The reason I want to do this is because K(x,a) is a kernel and it would help a lot if somehow I could write it as:
[tex]K(x,a)=A(a) X(x)[/tex]
Finally, note that [tex]g'(a)=a/u(a)^2[/tex]
Any ideas?
Thanks in advance
I need some help factorizing the following:
[tex]\frac{g(x)-g(a)}{u(a)^2}=K(x,a)[/tex]
into [tex]A(a) X(x)[/tex]
ie I want to find [tex]A(a), X(x)[/tex] such that their product is the first equation. The reason I want to do this is because K(x,a) is a kernel and it would help a lot if somehow I could write it as:
[tex]K(x,a)=A(a) X(x)[/tex]
Finally, note that [tex]g'(a)=a/u(a)^2[/tex]
Any ideas?
Thanks in advance