- #1
praharmitra
- 311
- 1
I have an action of the form
[tex]
\int \alpha \sqrt{g} R
[/tex]
where [itex]\alpha[/itex] is a field.
I want to do some kind of coordinate transformation, so that this term in the action becomes
[tex]
\int \sqrt{g}R + \sqrt{g}(...)
[/tex]
where (...) consists of terms containing \alpha.
So basically, I want to remove [itex]\alpha[/itex] from the coefficient of R and move it to other terms in the lagrangian. Now, I know that this can be done! (I remember this from long ago), but for heaven's sake can't figure out how!
Can anyone tell me? Just a reference would be fine.
[tex]
\int \alpha \sqrt{g} R
[/tex]
where [itex]\alpha[/itex] is a field.
I want to do some kind of coordinate transformation, so that this term in the action becomes
[tex]
\int \sqrt{g}R + \sqrt{g}(...)
[/tex]
where (...) consists of terms containing \alpha.
So basically, I want to remove [itex]\alpha[/itex] from the coefficient of R and move it to other terms in the lagrangian. Now, I know that this can be done! (I remember this from long ago), but for heaven's sake can't figure out how!
Can anyone tell me? Just a reference would be fine.