Regression_Sine_Gaus_Bic.C File Reference

Macros
#define	F1   95
#define	F2   105
#define	LENGHT   1200
#define	RATE   2048

Functions
c1	Divide (2, 2)
witness	FFT (-1)
	for ()
plot	plot (witness_tf, const_cast< char * >("same"), 2, totalscratch, totalscratch+LENGHT, true, 0, 5, true, 50)
target	rate (RATE)
target	resize (N)
TRandom3	rnd (1)
plot graph[0]	SetTitle ("Black : Witness Channel - Red : After Transfer Function")
target	start (0)
target	stop (LENGHT+2 *totalscratch)

Variables
TCanvas *	c1 = plot.canvas
double	df = double(RATE)/N/2.
double	dt = 1./double(RATE)
int	N = RATE*(LENGHT+2*totalscratch)
double	omega = TMath::TwoPi()*100
double	omega_lf = TMath::TwoPi()*2
wavearray< double >	target
int	totalscratch =32

Macro Definition Documentation

#define F1   95

#define F2   105

#define LENGHT   1200

#define RATE   2048

Function Documentation

c1 Divide	(	2	,
		2
	)

witness_tf FFT

(

-

1

)

for

(

)

Definition at line 39 of file Regression_Sine_Gaus_Bic.C.

plot plot	(	witness_tf	,
		const_cast< char * >	"same",
		2	,
		totalscratch	,
		totalscratch+	LENGHT,
		true	,
		0	,
		5	,
		true	,
		50
	)

target rate

(

RATE

)

target resize

(

N

)

TRandom3 rnd

(

1

)

plot graph [0] SetTitle

(

"Black : Witness Channel - Red : After Transfer Function"

)

target start

(

0

)

target stop

(

LENGHT+2 *

totalscratch

)

Variable Documentation

TCanvas* c1 = plot.canvas

Definition at line 18 of file Regression_Sine_Gaus_Bic.C.

double df = double(RATE)/N/2.

Definition at line 27 of file Regression_Sine_Gaus_Bic.C.

double dt = 1./double(RATE)

Definition at line 26 of file Regression_Sine_Gaus_Bic.C.

int N = RATE*(LENGHT+2*totalscratch)

Definition at line 25 of file Regression_Sine_Gaus_Bic.C.

double omega = TMath::TwoPi()*100

Definition at line 21 of file Regression_Sine_Gaus_Bic.C.

double omega_lf = TMath::TwoPi()*2

Definition at line 22 of file Regression_Sine_Gaus_Bic.C.

wavearray<double> target

Definition at line 34 of file Regression_Sine_Gaus_Bic.C.

int totalscratch =32

Definition at line 24 of file Regression_Sine_Gaus_Bic.C.