Remove["Global`*"]
In[]:=
c1=3;ω1g=50×2πc1;ω1e=39×2πc1;=10.0×2πc1;
10
10
-15
10
-15
10
ζ
1
-15
10
In[]:=
h=6.62610^-3410^15/(2π);k=1.3806610^-23;T=1.0;β=;Q=Csch[βhω1g/2]/2;
1
kT
In[]:=
Ag=;M=1;Ae=;
ω1g
Sinh[hω1g(β-t/h)]
ω1e
Sinh[ω1et]
In[]:=
Cg=Coth[hω1g(β-t/h)/2];Ce=Coth[tω1e/2];
ω1g
h
ω1e
h
In[]:=
dg=Tanh[hω1g(β-t/h)/2];
ω1g
h
In[]:=
de=Tanh[tω1e/2];
ω1e
h
In[]:=
K=;
h
ω1g
In[]:=
Δ=de+dg;ν=dgK;Λ=Ce+Cg;Ξ=-KdgK+νν/Δ;
In[]:=
PlotReSqrtExp[Ξ]Exp[-t/2],{t,0,3000},FrameTrue,FrameStyleThickness[0.006],AspectRatio1,BaseStyle{16,FontFamily"TimesRoman"},PlotStyle{Thick,Brown},FrameTicks{True,None},AxesNone,PlotRangeAll
1
Qh
AgAe
ΛΔ
ζ
1
Out[]=
Define your own log range for Log function
In[]:=
myLog[z_]:=If[Arg[z]<0,Log[z]+I2π,Log[z]]
In[]:=
PlotReExpmyLogExp[Ξ]Exp[-t/2],{t,0.00,3000},FrameTrue,AxesNone,FrameStyleThickness[0.006],AxesNone,AspectRatio1,BaseStyle{16,FontFamily"TimesRoman"},PlotStyle{Thick,Red},FrameTicks{True,None},PlotRangeAll
1
Qh
1
2
AgAe
ΛΔ
ζ
1
Out[]=
The above strategy does not work here
The above strategy does not work here
In[]:=
Remove["Global`*"]
In[]:=
c1=3;ω1g=50×2πc1;ω1e=35×2πc1;=10.0×2πc1;
10
10
-15
10
-15
10
ζ
1
-15
10
In[]:=
h=6.62610^-3410^15/(2π);k=1.3806610^-23;T=1.0;β=;Q=Csch[βhω1g/2]/2;
1
kT
In[]:=
Ag=;M=1;Ae=;
ω1g
Sinh[hω1g(β-t/h)]
ω1e
Sinh[ω1et]
In[]:=
Cg=Coth[hω1g(β-t/h)/2];Ce=Coth[tω1e/2];
ω1g
h
ω1e
h
In[]:=
dg=Tanh[hω1g(β-t/h)/2];
ω1g
h
In[]:=
de=Tanh[tω1e/2];
ω1e
h
In[]:=
K=;
h
ω1g
In[]:=
Δ=de+dg;ν=dgK;Λ=Ce+Cg;Ξ=-KdgK+νν/Δ;
In[]:=
PlotReSqrtExp[Ξ]Exp[-t/2],{t,0,3000},FrameTrue,FrameStyleThickness[0.006],AspectRatio1,BaseStyle{16,FontFamily"TimesRoman"},PlotStyle{Thick,Brown},FrameTicks{True,None},AxesNone,PlotRangeAll
1
Qh
AgAe
ΛΔ
ζ
1
Out[]=
The Log function does not help here
In[]:=
myLog[z_]:=If[Arg[z]<0,Log[z]+I2π,Log[z]]
In[]:=
PlotReExpmyLogExp[Ξ]Exp[-t/2],{t,0,3000},FrameTrue,AxesNone,FrameStyleThickness[0.006],AxesNone,AspectRatio1,BaseStyle{16,FontFamily"TimesRoman"},PlotStyle{Thick,Red},FrameTicks{True,None},PlotRangeAll
1
Qh
1
2
AgAe
ΛΔ
ζ
1
Out[]=