| Atlas Tutorial | Functions »|Tutorials »|More About » |
Kerr black hole
What we do?
Kerr black hole is a 4-dimentional Lorentz manifold M with zero Ricci curvature and group U(1)=S1 as a subgroup of the manifold isometry group.
For Kerr metric calculate the following:
For Kerr metric calculate the following:
Solution:
| Domain[manifold] | manifold - string - a manifold name or a name of a manifold domain. |
| Metric[id→expr] | id - variable - metric identifier, expr - expression - metric declaration. |
| Connection[id] | id - variable - connection identifier. |
| In[1]:= |
| In[1]:= |
Kerr black hole
| In[2]:= |
| Out[2]= |
| In[3]:= |
| Out[3]= |
| In[4]:= |
| Out[4]= |
| In[5]:= |
| Out[5]= |
| In[7]:= |
| Out[7]= |
| In[8]:= |
| Out[8]= |
| In[9]:= |
| Out[9]= |
| In[11]:= |
| Out[11]= | ![]() |
| In[12]:= |
| Out[12]= |
| In[13]:= |
| Out[13]= | ![]() |
| In[14]:= |
| Out[14]= |
| In[15]:= |
| Out[15]= | ![]() |
| In[16]:= |
| Out[16]= | ![]() |
| In[17]:= |
| Out[17]= |
| In[18]:= |
| Out[18]= |
| In[19]:= |
| Out[19]= |
| In[20]:= |
| Out[20]= |
| In[21]:= |
| Out[21]= |





