mtak0114
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Hi
I have a question about Lorentz invariant measures,
consider an integral of the form:
\int d\mu(p) f(\Lambda^{-1}p)
where d\mu(p) = d^3{\bf p}/(2\pi)^3(2p_0)^3 is the Lorentz invariant measure.
Now to simplify this I can make a change of coordinates
\int d\mu(\Lambda q) f(q)
can I then simplify this such that:
\int d\mu(q) f(q)
because this is Lorentz invariant or am I cheating?
thanks
M
I have a question about Lorentz invariant measures,
consider an integral of the form:
\int d\mu(p) f(\Lambda^{-1}p)
where d\mu(p) = d^3{\bf p}/(2\pi)^3(2p_0)^3 is the Lorentz invariant measure.
Now to simplify this I can make a change of coordinates
\int d\mu(\Lambda q) f(q)
can I then simplify this such that:
\int d\mu(q) f(q)
because this is Lorentz invariant or am I cheating?
thanks
M