View Full Version : Quantized Structure of a Graviton
Antonio Lao
Jun4-04, 02:30 PM
The quantum of gravity is called graviton. And using symbols for quanta of length, \psi_E and \psi_B and quanta of linear momentum, \phi_E and \phi_B, the time independent structure of graviton, G^{-} is given by
G^{-} = \psi_E \times \phi_E \cdot \psi_B \times \phi_B
Antonio Lao
Jun5-04, 08:31 AM
The time independent structure of antigraviton is given by
G^{+} = - \psi_E \times \phi_E \cdot \psi_B \times \phi_B
the interactions between graviton and antigraviton follow the rules:
G^{+}G^{-} = \alpha G^{-}
G^{-}G^{-} = \beta G^{+}
G^{+}G^{+} = \gamma G^{+}
I note that your G has the unusual units of M^2 L^4 /T^2 if what you are calling a quantum of length has the anticipated unit of L and if what you are calling a quantum of momentum has the anticipated unit of ML/T.
Antonio Lao
Jun5-04, 02:10 PM
I note that your G has the unusual units of ...
You are correct. The unit is proportional to the square of Planck's constant of action. This is a unit of double actions.
For the case of a time dependent structure, that is to say the time derivative of the linear momentum is not zero giving the existence of a force, the quanta are squares of energy.
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