Agilent Technologies E5071C Manual page 334

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H21(complex a, complex b,
complex c, complex d)
H21(scalar i, scalar j)
H22(complex a, complex b,
complex c, complex d)
H22(scalar i, scalar j)
kfac(complex a, complex b,
complex c, complex d)
kfac(scalar i, scalar j)
MAPG(complex a, complex b,
complex c, complex d)
MAPG(scalar i, scalar j)
MSG(complex a, complex b,
complex c, complex d)
MSG(scalar i, scalar j)
mu1(complex a, complex b,
complex c, complex d)
mu1(scalar i, scalar j)
mu2(complex a, complex b,
complex c, complex d)
mu2(scalar i, scalar j)
T11(complex a, complex b,
complex c, complex d)
T11(scalar i, scalar j)
T12(complex a, complex b,
complex c, complex d)
T12(scalar i, scalar j)
H
conversion = -2*b/((1-a)*(1+d) + b*c)
21
returns H21(Sii, Sji, Sij, Sjj)
H
conversion = (1/Z0)*((1-a)*(1-d) -
22
b*c)/((1-a)*(1+d) + b*c)
returns H22(Sii, Sji, Sij, Sjj)
k-factor = (1 - abs(a)^2 - abs(d)^2 + (abs(a*d
- b*c)^2)/(2*abs(b*c))
returns kfac(Sii, Sji, Sij, Sjj)
maximum available power gain =
abs(b/c)*(kfac(a,b,c,d) - sqrt(kfac(a,b,c,d)^2 -
1))
returns MAPG(Sii, Sji, Sij, Sjj)
maximum stable power gain = abs(b)/abs(c)
returns MSG(Sii, Sji, Sij, Sjj)
µ-factor = (1 - abs(a)^2) / (abs(d - conj(a) *
(a*d-b*c)) + abs(b*c))
returns mu1(Sii, Sji, Sij, Sjj)
µ-factor = (1 - abs(d)^2) / (abs(a - conj(d) *
(a*d-b*c)) + abs(b*c))
returns mu2(Sii, Sji, Sij, Sjj)
T
conversion = -(a*d - b*c)/b
11
returns T11(Sii, Sji, Sij, Sjj)
T
conversion = a/b
12
returns T12(Sii, Sji, Sij, Sjj)
Measurement
333

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