Agilent Technologies E5071C

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