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ABW
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New Gravity field differential equations are suggesting to discuss at the Forum.
These equations complete Maxwell Equations for Electromagnetic field and make them symmetric.
So, Gravity field intensity "g" has dimension of acceleration, it is a vector value.
curl g = 0 , this is first equation
div g = -4*pi*G*(ro) -G/(2*c2)*(E2 + H2) - g2/(2*c2)
this is second equation.
G is Newton constant, (ro) is density of substance, E and H are the electromagnetic field intensity, c -speed of light, c2, g2, E2, H2 are (c Squared) and etc. pi=3.1415927
From these equations we find the Gravity field density as:
W = - g2/(8*pi*G)
It is unexpected, that gravity constant G is in a denominator in this expression.
These equations are suggesting to discuss.
These equations complete Maxwell Equations for Electromagnetic field and make them symmetric.
So, Gravity field intensity "g" has dimension of acceleration, it is a vector value.
curl g = 0 , this is first equation
div g = -4*pi*G*(ro) -G/(2*c2)*(E2 + H2) - g2/(2*c2)
this is second equation.
G is Newton constant, (ro) is density of substance, E and H are the electromagnetic field intensity, c -speed of light, c2, g2, E2, H2 are (c Squared) and etc. pi=3.1415927
From these equations we find the Gravity field density as:
W = - g2/(8*pi*G)
It is unexpected, that gravity constant G is in a denominator in this expression.
These equations are suggesting to discuss.