EP1S20F780I6N Altera, EP1S20F780I6N Datasheet - Page 605

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

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0
Altera Corporation
September 2004
Note to
(1)
Table 7–12. Decomposition of a 16-Tap Decimation Filter into Four Polyphase Filters
The output sample is the sum of the results from four polyphase filters: y(n) = y(n)
Table
Output Sample
y(0)
y(0)
y(0)
y(0)
7–12:
0
1
2
3
, y(4)
, y(4)
, y(4)
, y(4)
0
1
2
3
, . . .
, . . .
, . . .
, . . .
(1)
Implementing High Performance DSP Functions in Stratix & Stratix GX Devices
where:
This equation implies that the first polyphase filter, h
h(0), h(D), h(2D)…h((P-1)D). The second polyphase filter, h
coefficients h(1), h(1+D), h(1+2D), ..., h(1+(P-1)D). Continuing in this way,
the last polyphase filter, h
h((D - 1) + 2D), ..., h((D - 1) + (P-1)D).
An example helps in the understanding of the polyphase implementation
of decimation. Consider the polyphase representation of a 16-tap low
pass filter with a decimation factor of 4. The output is given by:
Referring to
discarded for n
computed are y(0), y(4), y(8), y(12).
are required to generate the output samples.
Table 7–12
represented by 4 parallel polyphase filters.
polyphase representation of the decimation filter. A demultiplexer at the
input ensures that the input is applied to only one polyphase filter at a
k = 0,1, …, D-1
n = 0,1, …, P-1
P = L/D = length of polyphase filters
L is the length of the filter (selected to be a multiple of D)
D is the decimation factor
h(n) is the original filter impulse response
y n
Coefficients Required
h(2), h(6), h(10), h(14)
h(3), h(7), h(11), h(15)
h(0), h(4), h(8), h(12)
h(1), h(5), h(9), h(13)
=
shows that the overall decimation filter operation can be
i
Figure 7–15 on page
15
=
0
h i x nD i –
0, 4, 8, 12, hence the only values of y(n) that need to be
D-1
(n) has coefficients h(D-1), h((D - 1) + D),
7–26, it is clear that the output, y(n) is
Table 7–12
Polyphase Filter Impulse Response
Stratix Device Handbook, Volume 2
Figure 7–16
shows which coefficients
0
+ y(n)
h
h
h
h
0
1
2
3
0
(n)
(n)
(n)
(n)
1
(n), has coefficients
+ y(n)
shows the
1
(n), has
2
+ y(n)
3.
7–27

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