particle physics & cosmology posters
Post on 30-May-2018
220 Views
Preview:
TRANSCRIPT
-
8/14/2019 Particle Physics & Cosmology Posters
1/9
r 1 M1,
r 2 M2,
M1
M2
2
9r2
r1
5
9
. St
dgE
-
8/14/2019 Particle Physics & Cosmology Posters
2/9
GrGr
apaphh
1515
http://www.deltagroupengineering.com/public
ations.htm
FOR MORE INFO...
dgE
1 .10 43 1 .10 42 1 .10 41 1 .10 40 1 .10 39 1 .10 38 1 .10 37 1 .10 36 1 .10 35 1 .10 34 1 .10 33 1 .10 32 1 .10 31 1 .10 30
0
5 .1041
1 .1042
1.5 .1042
2 .1042
2.5 .1042
Mag. of Hubble Cons. vs. Cosm. Age
Cosmological Age (s)
(Hz
)
dH dt H
dH dt e
1
5 2. 1
dH dt e
1
5 2
5 2. 1..
dH dt e
5 2. 5
2. 4. 2
5 2. 5
2. 5 2. 1. 2.
1
H
t 1
H
H .
1
Primordial Inflation
Thermal Inflation
Hubble Inflation
Hubble Expansion
Max. Cosmological Temp. Line: 3.2x1031(K)
Big-Bang: 0(K)
t4
t = ()
-1 www.deltagroupengineering.com dgE
H h
x
1 .1043
1 .1042
1 .1041
1 .1040
1 .1039
1 .1038
1 .1037
1 .1036
7.10
84
6 .1084
5 .1084
4 .1084
3 .1084
2 .1084
1 .1084
0
1 .1084
2 .1084
1st Derivative of the Hubble Constant
Cosmological Age (s)
(Hz^2)
0
dH dt H
dH dt e
1
5 2. 1
dH dt e
1
5 2
5 2. 1..
dH dt e
5 2. 5
2. 4. 2
5 2. 5
2. 5 2. 1. 2.
1
H
t 1
H
H .
1
1 .1043
1 .1042
1 .1041
1 .1040
1 .1039
1 .1038
1 .1037
1 .1036
7.10
84
6 .1084
5 .1084
4 .1084
3 .1084
2 .1084
1 .1084
0
1 .1084
2 .1084
1st Derivative of the Hubble Constant
Cosmological Age (s)
(Hz^2)
0
dH dt H
dH dt e
1
5 2. 1
dH dt e
1
5 2
5 2. 1..
dH dt e
5 2. 5
2. 4. 2
5 2. 5
2. 5 2. 1. 2.
1
H
t 1
H
H .
1
t4
Max. Cosmological Temp. Line: 3.2x1031(K)
Region of negative Hubble gradient
Region of positive Hubble gradient
Cosmological Inflation Cosmological Expansion
EGMThe Cosmological Evolution Process
Derived From Particle-Physics
H = dH dt H
H 2 H.
H5
2.
5 ln1
H
. 2. 1.
T U2 H( ) KW St T. ln
H
H. H
5 2.
.
r1 M 1,
r2 M 2,
M 1
M 2
2
9r2
r1
5
9
. St H = HH
H 0.37h
St T4 .
4 .( )
c.
x h2.
2 2.
.
hc
5
G h. x 4
2 .
.
H h
x
Applied Physical Constants
NIST 2002 CODATA
c = 2.99792458108 (ms-1)
G 6.674210-11 (m3kg-1s-2)
h 6.626069310-34
(Js) KW 2.897768510
-3 (mK)
Derived Mathematical Constants
x, StT, H, 4.595349, = 1/3
Graphic Range Variables
H, H, t 67.084304 4.500304103 2.724752AU 14.57588510
9(yr)
3.8459941061 1.47916710123 2.0599451031t4 2.09326710-41(s)
00 3.1955181031t1 2.20628710-42(s)
8.4609411061 -7.158752101230H-1 3.64696710-43(s)
+--0
|H| (km/s/Mpc)dHdt (km/s/Mpc)2TU2 (K)Time
Derived Physical Properties
Photon mass: m 3.19509510-45(eV)
Graviton mass: mgg = 2m Minimum gravitational lifetime of
starving matter: TL = h/m = 2h/mgg 4.1017311022(yr) 2.8140531012AU Cosmological Constant:
0 6.750456103 (km/s/Mpc)2
0/c2 7.88843110-47 (km-2)
[3c2/8G]0 1.13960810-9 (Pa)
See: Quinta Essentia Part 2, 3, 4 for the complete mathematical derivations and computational algorithms.
-
8/14/2019 Particle Physics & Cosmology Posters
3/9
1 .10 43 1 .10 42 1 .10 41 1 .10 40 1 .10 39 1 .10 38 1 .10 37 1 .10 36
7 .1084
6 .1084
5 .1084
4 .1084
3 .1084
2 .1084
1 .1084
0
1 .1084
2 .1084
1st Derivative of the Hubble Constant
Cosmological Age (s)
(Hz^
2)
0
dH dt H
dH dt e
1
5 2. 1
dH dt e
1
5 2
5 2. 1..
dH dt e
5 2. 5
2. 4. 2
5 2. 5
2. 5 2. 1. 2.
1
H
t 1
H
H .
1
t4
Max. Cosmological Temp. Line: 3.2x1031(K)
Region of positive Hubble gradient
Big-Bang: 0(K) www.deltagroupengineering.com dgE
EGMThe Cosmological Evolution Process
Derived From Particle-Physics
St T4 .
4 .( )
c.
x h2.
2 2.
.
hc
5
G h. x 4
2 .
.
H
h
x
H 0.37h
St T4 .
4 .( )
c.
x h2.
2 2.
.
hc
5
G h. x 4
2 .
.
H
h
x
H =
t = ()
-1
1 .1042
1 .1041
1 .1040
1 .10125
0
1 .10125
2 .10125
3 .10125
4 .10125
5 .10125
6 .10125
7 .10125
8 .10125
2nd Derivative of the Hubble Constant
Cosmological Age (s)
(Hz^3)
0
dH2 dt2 H
dH2 dt2 e
1
5 2. 1
dH2 dt2 e
1
5 2
5 2. 1..
dH2 dt2 e
5 2. 5
2. 4. 2
5 2. 5
2. 5 2. 1. 2.
t 5
H
H .
1
dH2 dt2 H
H 3
H2.
H5
2.
5 2. ln
1
H
5 2. 1. 2. 1.
Region of negative Hubble gradient
Cosmological Inflation Cosmological Expansion
Applied Physical Constants
NIST 2002 CODATA
c = 2.99792458108 (ms-1)
G 6.674210-11 (m3kg-1s-2)
h 6.626069310-34 (Js) KW 2.897768510
-3 (mK)
Derived Mathematical Constants
x, StT, H, 4.595349, = 1/3
Graphic Range Variables
H , H , t 67.084304 4.500304103 2.724752AU 14.57588510
9(yr)
3.8459941061 1.47916710123 2.0599451031t4 2.09326710-41(s)
00 3.1955181031t1 2.20628710-42(s)
8.4609411061 -7.158752101230H-1 3.64696710-43(s)
+--0
|H| (km/s/Mpc)dHdt (km/s/Mpc)2TU2 (K)Time
Derived Physical Properties
Photon mass: m 3.19509510-45(eV)
Graviton mass: mgg = 2m Minimum gravitational lifetime of
starving matter: TL = h/m = 2h/mgg 4.1017311022(yr) 2.8140531012AU Cosmological Constant:
0 6.750456103 (km/s/Mpc)2
0/c2 7.88843110-47 (km-2)
[3c2/8G]0 1.13960810-9 (Pa)
See: Quinta Essentia Part 2, 3, 4 for the complete mathematical derivations and computational algorithms.
-
8/14/2019 Particle Physics & Cosmology Posters
4/9
1 .10 43 1 .10 42 1 .10 41 1 .10 40 1 .10 39 1 .10 38 1 .10 37 1 .10 36
5 .1030
1 .1031
1.5 .1031
2 .1031
2.5 .1031
3 .1031
3.5 .1031
Av. Cosmological Temperature vs. Age
Cosmological Age (s)
Av.
CosmologicalTemperature(K)
T U3 H
T U3 e
1
5 2.
T U3 e
10 2. 1
5 2. 5
2. 1.
T U3 e
15 2. 5
2. 2. 2
5 2. 5
2. 5 2. 3. 2.
1
H
t 1
H H . 1
EGMThe Cosmological Evolution Process
Derived From Particle-Physics
H 0.37h
St T4 .
4 .( )
c.
x h2.
2 2.
.
hc
5
G h. x 4
2 .
.
H
h
x
H =
Big-Bang: 0(K)t = (
)-1 www.deltagroupengineering.com dgE
TU2
(H) TU3
(H)
T U2 H( ) KW St T. ln
H
H
. H5
2..H = HH
r1 M 1,
r2 M 2,
M 1
M 2
2
9r2
r1
5
9
. St
1 .1042
1 .1041
1 .1040
1 .1039
1.2 .1072
1 .1072
8 .1071
6 .1071
4 .1071
2 .1071
0
2 .1071
4 .1071
6 .1071
8 .1071
1 .1072 1st Derivative of Av. Cosmological Temp.
Cosmological Age (s)
(K/s)
dT dt H H . 1
dT dt t 1
dT dt t 2
dT dt t 3
t 1 t 2
H
H
. 1
2 .1042
3 .1042
4 .1042
5 .1042
6 .1042
7 .1042
8 .1042
9 .1042
1 .1041
1.1 .1041
1.2 .1041
1.3 .1041
1.4 .1041
1.5 .1041
3 .10114
2.5 .10114
2 .10114
1.5 .10114
1 .10114
5 .10113
0
5 .10113 2nd DerivativeofAv. CosmologicalTemp.
CosmologicalAge(s)
(K/s^2)
dT2 dt2 H H . 1
dT2 dt2 t 1
dT2 dt2 t 2
dT2 dt2 t 3
t 2 t 3
H H . 1
2 .1042
3 .1042
4 .1042
5 .1042
6 .1042
7 .1042
8 .1042
9 .1042
1 .1041
1.1 .1041
1.2 .1041
1.3 .1041
1.4 .1041
1.5 .1041
1 .10152
1 .10153
1 .10154
1 .10155
1 .10156
1 .10157 3rdDerivative ofAv.Cosmological Temp.
CosmologicalAge(s)
(K/s^3)
dT3dt3
H
H
. 1
dT3 dt3 t 1
dT3 dt3 t 2
t 2 t 3
H H . 1
dT dt t( ) KW St T
5 ln H t..
2. 1
t5
2.t.
.
dT2 dt2 t( ) KW St T.
5 2. ln H t
. 5 2. 1. 2. 1
t5
2.t2.
.
dT3dt3 t( ) KW St T.
5 2
. ln H t.. 5
2. 5
2. 3. 2. 15
2. 5
2. 2. 2
t5
2.t
3.
.
Applied Physical Constants
NIST 2002 CODATA
c = 2.99792458108 (ms-1)
G 6.674210-11 (m3kg-1s-2)
h 6.626069310-34 (Js)
KW 2.897768510-3 (mK)
Derived Mathematical Constants
x, StT, H, 4.595349, = 1/3
Graphic Range Variables
H, H, t 67.084304 4.500304103 2.724752AU 14.57588510
9(yr)
3.8459941061 1.47916710123 2.0599451031t4 2.09326710-41(s)
00 3.1955181031t1 2.20628710-42(s)
8.4609411061 -7.158752101230H-1 3.64696710-43(s)
+--0
|H| (km/s/Mpc)dHdt (km/s/Mpc)2TU2 (K)Time
Derived Physical Properties
Photon mass: m 3.19509510-45(eV)
Graviton mass: mgg = 2m Minimum gravitational lifetime of
starving matter: TL
= h/m
= 2h/mgg 4.1017311022(yr) 2.8140531012AU
Cosmological Constant:
0 6.750456103 (km/s/Mpc)2
0/c2 7.88843110-47 (km-2)
[3c2/8G]0 1.13960810-9 (Pa)
See: Quinta Essentia Part 2, 3, 4 for the complete mathematical derivations and computational algorithms.
-
8/14/2019 Particle Physics & Cosmology Posters
5/9
1 .1043
1 .1042
1 .1041
1 .1040
1 .1039
1 .1038
1 .1037
1 .1036
5 .1030
1 .1031
1.5 .1031
2 .1031
2.5 .1031
3 .1031
3.5 .1031
Av. Cosmological Temp. vs. Hubble Cons.
Hubble Constant (Hz)
Av.
CosmologicalT
emperature(K)
T U3 H
T U3 e
1
5 2.
T U3 e
10 2. 1
5 2. 5
2. 1.
T U3 e
15 2. 5
2. 2. 2
5 2. 5
2. 5 2. 3. 2.
H 1
t 1
H H .
EGMThe Cosmological Evolution Process
Derived From Particle-Physics
H
0.37h
St T4 .
4 .( )
c.
x h2.
2 2.
.
hc
5
G h. x 4
2 .
.
H
h
x
Big-Bang: 0(K) www.deltagroupengineering.com dgE
TU2(H) TU3(H)
T U2 H( ) KW St T. ln
H
H. H
5 2.
.H = HH r1 M 1,
r2 M 2,
M 1
M 2
2
9r2
r1
5
9
. St
1 .1043
1 .1042
1 .1041
1 .1040
1 .1039
1 .1038
1 .1037
1 .1036
5 .1030
1 .1031
1.5 .1031
2 .1031
2.5 .1031
3.10
31
3.5 .1031
Av. Cosmological Temp. vs. Hubble Cons.
Hubble Constant (Hz)
Av.
CosmologicalTemperature(K)
T U3 H
T U3 e
1
5 2.
T U3 e
10 2. 1
5 2. 5
2. 1.
T U3 e
15 2. 5
2. 2. 2
5 2. 5
2. 5 2. 3. 2.
1
t 2
1
t 3
H H .
1 .1043
1 .1042
1 .1041
1 .1040
1 .1039
1 .1038
1 .1037
1 .1036
5 .1030
1 .1031
1.5 .1031
2 .1031
2.5 .1031
3 .1031
3.5 .1031Av.CosmologicalTemperaturevs.Age
CosmologicalAge(s)
Av.
CosmologicalTemperature(K)
T U3 H
T U3 e
1
5 2.
T U3 e
10 2. 1
5 2. 5
2. 1.
T U3 e
15 2. 5
2. 2. 2
5 2. 5
2. 5 2. 3. 2.
1
H
t 1
H H . 1
Applied Physical Constants
NIST 2002 CODATA
c = 2.99792458108 (ms-1)
G 6.674210-11 (m3kg-1s-2)
h 6.626069310-34
(Js) KW 2.897768510
-3 (mK)
Derived Mathematical Constants
x, StT, H, 4.595349, = 1/3
Graphic Range Variables
H , H , t 67.084304 4.500304103 2.724752AU 14.57588510
9(yr)
3.8459941061 1.47916710123 2.0599451031t4 2.09326710-41(s)
00 3.1955181031t1 2.20628710-42(s)
8.4609411061 -7.158752101230H-1 3.64696710-43(s)
+--0
|H| (km/s/Mpc)dHdt (km/s/Mpc)2TU2 (K)Time
Derived Physical Properties
Photon mass: m 3.19509510-45(eV)
Graviton mass: mgg = 2m Minimum gravitational lifetime of
starving matter: TL = h/m = 2h/mgg 4.1017311022(yr) 2.8140531012AU Cosmological Constant:
0 6.750456103 (km/s/Mpc)2
0/c2 7.88843110-47 (km-2)
[3c2/8G]0 1.13960810-9 (Pa)
See: Quinta Essentia Part 2, 3, 4 for the complete mathematical derivations and computational algorithms.
-
8/14/2019 Particle Physics & Cosmology Posters
6/9
-
8/14/2019 Particle Physics & Cosmology Posters
7/9
-
8/14/2019 Particle Physics & Cosmology Posters
8/9
K A t f t & E ti S
-
8/14/2019 Particle Physics & Cosmology Posters
9/9
Key Artefact & Equation Summary [excerpt from Quinta Essentia Part 2dgE]
top related