Seria Fourier trigonometrice

f(t)=f(-t) =>

; bk=0

f(t+T/2)=f(t) => a2n-1=b2n-1=0

 

Transf Hilbert

 

sML(t)=A(t)cos[w0t+Ф(t)];

SML(w)=1/2H(w)[G(w-w0)+G(w+w0)]

;

 

sBLD-PS(t)=g(t)cos(w0t) ;

SBLD-PS(w)=1/2[G(w-w0)+G(w+w0)]

 

sMA(t)=gc[1+mf(t)]cos(w0t);

BMA=2fmM

SMA(w)=πgc[δ(w-w0)+δ(w+w0)\+mgc/2[F(w-w0)+F(w+w0)]

 

sBLU(t)=1/2g(t)cos(w0t)±1/2ĝ(t)sin(w0t)

SBLU(w)=1/4G(w-w0)[1+sgn(w-w0)]+ 1/4G(w+w0)[1-sgn(w+w0)]

 

sRBL(t)=1/2g(t)cos(w0t)±1/2gq(t)sin(w0t)

 

 ;

wi(t)=dΦ(t)/dt=w0+Δwf(t)

MF(t)=U0ejφv(t)=U0ejβsin(wmt) ; sau

 ;

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