Depends what you mean by “give me” it, king 
In relativity, the stress-energy tensor is the rank-2 tensor T^μν containing energy density, momentum density, energy flux, and stresses:
T^μν =
[ T^00 T^01 T^02 T^03
T^10 T^11 T^12 T^13
T^20 T^21 T^22 T^23
T^30 T^31 T^32 T^33 ]
For a perfect fluid,
T^μν = (ρ + p/c^2) u^μ u^ν + p g^μν
or with c=1:
T^μν = (ρ + p)u^μu^ν + pg^μν
Here ρ = energy density, p = pressure, u^μ = 4-velocity, g^μν = metric. If you want, I can give the full component form in cylindrical spacetime coords next 