Astrology

 Black Holes do not experience everlasting contraction  

In most essays concerning Black Holes is read; To make a Black Hole, it must become dense in a location.  This matter describes a wonderful object holding distortion and concentration, such as space (unlimited distortion and density) bearing unclear time inside it.  In any case, it is believed that a phenomenon may stop final devastation process.  Ofcourse, this process is time stopping, which can prevent from these special problems.  Assume a star, which is described by its internal density distribution.  A location of it is considered in comparison to total volume of star.  In this case, time is stopped throughout the volume of the star (this phenomenon occurs in the volume of sphere not in its surface).  Therefore, atomic decay does not occur from this time, even neutrons’ pressure still exists and their fusion has occurred before.  Meanwhile, if distribution of density occurs in a dying star, devastation and as a consequence, time are stopped.  In order to obtain this distribution, internal gravitational force of a star is equal to gravitation resulting from deletion of some parts of the sphere located upper than this point (measurement point).  Hence, calculations are for the star’s surface and can only be used for the points lower than measurement point.  Then the relationship M’/r’ (equation ?) must be constant for total volume of star.  M’ is a spherical object holding a radius of r’ from the star’s center.  Therefore;     M’:r’= c²:2G =k and mass is calculated as follows; M’=kr’.

Besides, final mass of the star is equal to total value of mass differential.  In fact, mass differential is equal to density [σ(X)²] multiplied by volume differential.  This is also equal to area of sphere multiplied by radial differential.  Therefore, mass is equal to density of integral relationship between zero and r’. 

Kr’=M’= ∫ σ(X)dv =  ∫_.^y’σ(X)4πx²dx

An obvious way to calculate σ(X) is the result of Kr’.

σ(X) = K: 4πx² = c²: 8 πGx²

X is under study point of star.  For deeper areas, more density is required and it is proportional to the reverse of radius square.  This fact indicates an unlimited density in star’s center, but radius and mass have a tendency toward zero.  This type of Black Hole is very common in the space because neutron fusion occurs in star’s center during stellar explosion.  When time is stopped in the star’s center, it prevents from more fusion of material in that location.  This stopping which occurs outwards is from a layer to another.  As calculated, density distribution produces an internal collapsing in a Black Hole. 

1.It means, a sphere of the star is considered in which the under study point is on the surface.

2.Volume differential, which is a very small part of the sphere, is similar to a spherical point.