EP1S20F780I6N Altera, EP1S20F780I6N Datasheet - Page 632

IC STRATIX FPGA 20K LE 780-FBGA

EP1S20F780I6N

Manufacturer Part Number
EP1S20F780I6N
Description
IC STRATIX FPGA 20K LE 780-FBGA
Manufacturer
Altera
Series
Stratix®r
Datasheets

Specifications of EP1S20F780I6N

Number Of Logic Elements/cells
18460
Number Of Labs/clbs
1846
Total Ram Bits
1669248
Number Of I /o
586
Voltage - Supply
1.425 V ~ 1.575 V
Mounting Type
Surface Mount
Operating Temperature
-40°C ~ 100°C
Package / Case
780-FBGA
Family Name
Stratix
Number Of Logic Blocks/elements
18460
# I/os (max)
586
Frequency (max)
450.05MHz
Process Technology
0.13um (CMOS)
Operating Supply Voltage (typ)
1.5V
Logic Cells
18460
Ram Bits
1669248
Operating Supply Voltage (min)
1.425V
Operating Supply Voltage (max)
1.575V
Operating Temp Range
-40C to 100C
Operating Temperature Classification
Industrial
Mounting
Surface Mount
Pin Count
780
Package Type
FC-FBGA
Lead Free Status / RoHS Status
Lead free / RoHS Compliant
Number Of Gates
-
Lead Free Status / Rohs Status
Compliant

Available stocks

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Part Number
Manufacturer
Quantity
Price
Part Number:
EP1S20F780I6N
Manufacturer:
ALTERA
Quantity:
3 000
Part Number:
EP1S20F780I6N
Manufacturer:
Altera
Quantity:
10 000
Part Number:
EP1S20F780I6N
Manufacturer:
ALTERA
0
Discrete Cosine Transform (DCT)
Figure 7–32. A 2-D DCT is a Separable Transform
7–54
Stratix Device Handbook, Volume 2
This section uses a standard algorithm proposed in [1].
shows the flow graph for the algorithm. This is similar to the butterfly
computation of the fast fourier transform (FFT). Similar to the FFT
algorithms, the DCT algorithm reduces the complexity of the calculation
by decomposing the computation into successively smaller DCT
components. The even coefficients (y
upper half and the odd coefficients (y
result of the decomposition, the output is reordered as well.
Figure 7–33. Implementing an N=8 Fast DCT
x
x
x
x
x
x
x
x
1
2
4
5
6
0
3
7
S3
S3
S3
a
b
n
2
1
Stage 1
.
.
.
C m1
C m2
C mn
.
.
.
.
Multiplied by -1
Sum a and b
Stage 2
y
k
Stage 3
Stage 3 output (S3)
Multiply-addition block
y
Matrix coefficent (C mn )
where
k
= c
0
m1
1
, y
, y
s
c
C 4
C 6
C 2 C 6
2
C 7
C 5
C 3
C 1
3 1
x
3
, y
= cos
, y
+ c
-C 2
4
-C 5
-C 1
-C 7
5
C 3
, y
, y
m2
Stage 4
6
(
s
7
) are calculated in the
-C 1
16
x
C 3
C 5
3 2
C 7
) in the lower half. As a
)
+ ... + c
-C 1
-C 5
C 7
C 3
Altera Corporation
mn
Figure 7–33
y
y
September 2004
y
y
y
y
y
y
s
0
6
2
3
7
3 n
4
1
5

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