426
Therefore, the density of state (DOS) and the expected density of state (EDOS)
of deformed photon to convert into the cool state will confirm the (1) total reproduction of DOS(T) at orbitals, (2) EDOS of the fourth level of earth surface quantum
atoms, and (3) EDOS of the earth surface quantum [10, 25]. As defined above, J(ω)
denotes the DOS field produced on the earth surface plane by the standard cooling
photon magnitudes V(ω) in the PB and on the earth surface plane [48–50]:
J
V
ω
ω
ω
( ) = ( ) ( )
2 .
(21.21)
Therefore, I have considered, here, the PB as the frequency of ω c and the proliferative cooling photon dynamic is 〈a(t)〉 = u(t, t 0 )〈a(t 0 )〉, where the function u(t, t 0 )
describes the photon structure. u(t, t 0 ) is determined by clarifying the integral–differential equation given in Eq. (21.18):
Table 21.1 Photon structure of the densities of states (DOS) in various dimension modes of the
earth surface plane
Photons Unit area J(ω) for different DOS
Reservoir-induced self-energy correction
Σ(ω)
1D
C
π ω ω
ω ω
1
−
−
(
)
e
e
Θ
−
−
C
ω ω
e
2D
−
−
−
−
(
)
−
(
)
η
ω ω
ω
ω ω
ω
ln
0
0
1
Θ
ΘΩ
e
d
η
ω
ω ω
ω ω
ω ω
ω ω
ω
ω
Li
Li
d
e
e
d
2
0
0
2
0
0
0
0
Ω
Ω
−
−
−
−
−
−
−
−
ln
ln
e e −
−
ω
ω ω
0
3D
χ
ω ω
ω ω
ω ω
−
−
−
−
(
)
e
C
e
C
e
Ω
Ω
Θ
exp
χ π
ω ω
ω ω
ω ω
π
e
C
e
C
e
C
−
−
−
− −
Ω
Ω
Ω
exp
erfc
The unit areas J(ω) and the proliferation of self-energy inductions on the earth surface reservoir
Σ(ω), demonstrated by the photonic dynamic on the standard relativistic earth surface plane, vary
among the photonic structures. The variables C, η, and χ function as coupled forces between the
point break and earth surface plane in 1, 2, and 3 dimensions [37–39]
21 Climate Control
Therefore, the density of state (DOS) and the expected density of state (EDOS)
of deformed photon to convert into the cool state will confirm the (1) total reproduction of DOS(T) at orbitals, (2) EDOS of the fourth level of earth surface quantum
atoms, and (3) EDOS of the earth surface quantum [10, 25]. As defined above, J(ω)
denotes the DOS field produced on the earth surface plane by the standard cooling
photon magnitudes V(ω) in the PB and on the earth surface plane [48–50]:
J
V
ω
ω
ω
( ) = ( ) ( )
2 .
(21.21)
Therefore, I have considered, here, the PB as the frequency of ω c and the proliferative cooling photon dynamic is 〈a(t)〉 = u(t, t 0 )〈a(t 0 )〉, where the function u(t, t 0 )
describes the photon structure. u(t, t 0 ) is determined by clarifying the integral–differential equation given in Eq. (21.18):
Table 21.1 Photon structure of the densities of states (DOS) in various dimension modes of the
earth surface plane
Photons Unit area J(ω) for different DOS
Reservoir-induced self-energy correction
Σ(ω)
1D
C
π ω ω
ω ω
1
−
−
(
)
e
e
Θ
−
−
C
ω ω
e
2D
−
−
−
−
(
)
−
(
)
η
ω ω
ω
ω ω
ω
ln
0
0
1
Θ
ΘΩ
e
d
η
ω
ω ω
ω ω
ω ω
ω ω
ω
ω
Li
Li
d
e
e
d
2
0
0
2
0
0
0
0
Ω
Ω
−
−
−
−
−
−
−
−
ln
ln
e e −
−
ω
ω ω
0
3D
χ
ω ω
ω ω
ω ω
−
−
−
−
(
)
e
C
e
C
e
Ω
Ω
Θ
exp
χ π
ω ω
ω ω
ω ω
π
e
C
e
C
e
C
−
−
−
− −
Ω
Ω
Ω
exp
erfc
The unit areas J(ω) and the proliferation of self-energy inductions on the earth surface reservoir
Σ(ω), demonstrated by the photonic dynamic on the standard relativistic earth surface plane, vary
among the photonic structures. The variables C, η, and χ function as coupled forces between the
point break and earth surface plane in 1, 2, and 3 dimensions [37–39]
21 Climate Control