1996
DOI: 10.1049/el:19961524
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Simplified method for the construction of an orthonormal base for CPFSK signals

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Cited by 6 publications
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“…Later on, we consider the cases M 1 = M 2 if M is even, and M 1 = M 2 + 1, otherwise. For such constellations formula (2) will be dmin2thickmathspacethickmathspacethickmathspacedmin)(M1PSK2.On the basis Gram–Schmidt orthonormalisation procedure, similar to the cases considered in [22, 23], we can construct basic vectors of 4D space and for our situation (see formula (1)) we obtain right leftthickmathspace.5emψ1t=2/Tnormalscosωct+πht/Ts,ψ2t=2/Tnormalssinωct+πht/Ts,ψ3t=1/D2/Tnormalscosωctπht/Tsa,ψ4(t)=1/D2/Tnormals…”
Section: Signal Constellations Designmentioning
confidence: 99%
“…Later on, we consider the cases M 1 = M 2 if M is even, and M 1 = M 2 + 1, otherwise. For such constellations formula (2) will be dmin2thickmathspacethickmathspacethickmathspacedmin)(M1PSK2.On the basis Gram–Schmidt orthonormalisation procedure, similar to the cases considered in [22, 23], we can construct basic vectors of 4D space and for our situation (see formula (1)) we obtain right leftthickmathspace.5emψ1t=2/Tnormalscosωct+πht/Ts,ψ2t=2/Tnormalssinωct+πht/Ts,ψ3t=1/D2/Tnormalscosωctπht/Tsa,ψ4(t)=1/D2/Tnormals…”
Section: Signal Constellations Designmentioning
confidence: 99%