Recent content by Samson Ogaga Ojako

  1. Samson Ogaga Ojako

    Undergrad Can Black Holes Store More Information Than We Think?

    To me, it has to do with the uncertainty principle of quantum mechanics and the law of energy conservation cannot be violated, but only for very short durations. The Universe is able to produce mass and energy out of nowhere. Maybe this mass and energy disappear again very quickly as a result of...
  2. Samson Ogaga Ojako

    Graduate Integrating partial derivatives in a field equation

    You are right Sir
  3. Samson Ogaga Ojako

    Graduate Integrating partial derivatives in a field equation

    Oh ok. Let me check again then.
  4. Samson Ogaga Ojako

    Graduate Integrating partial derivatives in a field equation

    It is not really a homework or assignment. This is part of my research finding. I've gotten to a stage where I have 3 field equations with 3 variables #M#, #\psi# and #phi# all are functions of #(r,v)# \begin{equation} \frac{\partial {m}}{\partial v} = 4\pi{r^{2}}\phi_{v}...
  5. Samson Ogaga Ojako

    Graduate Integrating partial derivatives in a field equation

    Oh ok. You can take a second look at it again while I retype the question in LaTeX. Cheers
  6. Samson Ogaga Ojako

    Graduate Integrating partial derivatives in a field equation

    Yeah
  7. Samson Ogaga Ojako

    Graduate Integrating partial derivatives in a field equation

    I think he is unable to see the typing clearly because of the way the question is typed. So, I've decided to attach a copy of the typed question to him for a better understanding of the question. Thank you once again. Cheers
  8. Samson Ogaga Ojako

    Graduate Integrating partial derivatives in a field equation

    See the attached for details of how \psi, #M# and #r# are related. Best regard.
  9. Samson Ogaga Ojako

    Graduate Integrating partial derivatives in a field equation

    This looks so good enough, Sir. I must say, thank you very much. Let me look at how you were able to simplify the integration first. This is brilliant. I will get back to you just now. Cheers
  10. Samson Ogaga Ojako

    Graduate Integrating partial derivatives in a field equation

    The 'r' is a shell radius while the "v" is the time. The question is related to spacetime. Thank you for getting in touch
  11. Samson Ogaga Ojako

    Graduate Integrating partial derivatives in a field equation

    I am integrating the below: \begin{equation} \psi(r,v)=\int \left( \frac{\frac{\partial M(r,v)}{\partial r}}{r-2M(r,v)}\right)dr \end{equation} I am trying to write ψ in terms of M. Please, any assistance will be appreciated.