Recent content by Jinroh

Hi Given the Riemann-Christoffel Tensor : R_{i{\text{ }},{\text{ }}jk}^l = \partial _j \Gamma _{ik}^l - \partial _k \Gamma _{ij}^l + \Gamma _{ik}^r \Gamma _{jr}^l - \Gamma _{ij}^r \Gamma _{kr}^l I'm looking for the proof : \nabla _t R_{i,rs}^l = \partial _{rt} \Gamma _{si}^l -...

hum... perhaps by moving this post in Special and General Relativity Room I will have an answer... ?

Given the definition of the covariant derivation of one order tensor : \nabla _j v_k = \partial _j v_k - v_i \Gamma _{kj}^i How can we proove the covariant derivation of the Riemann-Christoffel tensor given by : R_{i{\text{ }},{\text{ }}jk}^l = \partial _j \Gamma _{ik}^l -...

humm... thanks for the information... Another question. Who can say me which script is used to post Latex in a forum and where it can be found ?

Hi I'm new here and I hope that you will be able to give me a lot of help. My english is far to be perfect but sufficiant to asks you a lot of questions... (i hope so :wink:). First question : I'm looking for a complete proof (with all steps) of : \partial _h g = gg_{ij} \partial _h...