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PDF SAA4974 Data sheet ( Hoja de datos )

Número de pieza SAA4974
Descripción Besic without ADC
Fabricantes Philips 
Logotipo Philips Logotipo



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No Preview Available ! SAA4974 Hoja de datos, Descripción, Manual

INTEGRATED CIRCUITS
DATA SHEET
SAA4974H
Besic without ADC
Product specification
File under Integrated Circuits, IC02
1998 Apr 21

1 page




SAA4974 pdf
Philips Semiconductors
Besic without ADC
6 PINNING INFORMATION
6.1 Pinning
handbook, full pagewidth
SDA 1
SCL 2
P1.5 3
P1.4 4
P1.3 5
P1.2 6
P1.1 7
VDDD1 8
RST 9
SNRST 10
VDDD2 11
SNDA 12
SNCL 13
VSSD1 14
TMS 15
VSSIO1 16
n.c. 17
VDDIO1 18
n.c. 19
VA 20
VSSD2 21
HA 22
n.c. 23
RSTW 24
SAA4974H
1998 Apr 21
Fig.2 Pin configuration.
5
Product specification
SAA4974H
64 IE2
63 RE
62 UVI4
61 UVI5
60 UVI6
59 UVI7
58 YI0
57 YI1
56 YI2
55 YI3
54 YI4
53 YI5
52 YI6
51 YI7
50 VSSD3
49 TRST
48 VSSIO2
47 SWC
46 VDDIO2
45 n.c.
44 n.c.
43 n.c.
42 n.c.
41 n.c.
MGM688

5 Page





SAA4974 arduino
Philips Semiconductors
Besic without ADC
Product specification
SAA4974H
7.1.3 Y-PEAKING
A linear peaking is applied, which amplifies the luminance
signal in the middle and the upper ranges of the
bandwidth.
The filtering is an addition of:
The original signal
The original signal band-passed with centre
frequency = 14fs
The original signal high-passed with maximum gain at
frequency = 12fs.
The band-passed and high-passed signals are weighted
with factors 0, 18, 14 and 12. The impulse response
becomes [−α, −β, 1 + 2α + 2β, −β, −α], where α is the
band-pass weighting factor and β the high-pass weighting
factor.
Coring is added to obtain no gain for low amplitudes in the
(high-pass + band-pass) signal, which is then considered
to be noise. Coring levels can be programmed as 0 (off),
+1/2, +3/4 and +7/8 LSB at 8-bit word.
12
handbook, halfpage
10
IH_PeakingI
(dB)
8
6
4
2
MGE097
(1)
(2)
(3)
(4)
0
0
(1) β = 12.
(2) β = 14.
(3) β = 18.
(4) β = 0.
1/4fs
1/2fs
Fig.7 Peaking transfer function with variation of β
(α = 18).
12
handbook, halfpage
10
IH_PeakingI
(dB)
8
6
MGE098
(1)
(2)
(3)
(4)
4
2
0
0
1/4fs
1/2fs
(1) β = 12.
(2) β = 14.
(3) β = 18.
(4) β = 0.
Fig.8 Peaking transfer function with variation of β
(α = 14).
1998 Apr 21
11

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