EP1S10F484I6 Altera, EP1S10F484I6 Datasheet - Page 613

IC STRATIX FPGA 10K LE 484-FBGA

EP1S10F484I6

Manufacturer Part Number
EP1S10F484I6
Description
IC STRATIX FPGA 10K LE 484-FBGA
Manufacturer
Altera
Series
Stratix®r
Datasheets

Specifications of EP1S10F484I6

Number Of Logic Elements/cells
10570
Number Of Labs/clbs
1057
Total Ram Bits
920448
Number Of I /o
335
Voltage - Supply
1.425 V ~ 1.575 V
Mounting Type
Surface Mount
Operating Temperature
0°C ~ 85°C
Package / Case
484-FBGA
Family Name
Stratix
Number Of Logic Blocks/elements
10570
# I/os (max)
335
Frequency (max)
450.05MHz
Process Technology
0.13um (CMOS)
Operating Supply Voltage (typ)
1.5V
Logic Cells
10570
Ram Bits
920448
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
484
Package Type
FC-FBGA
Lead Free Status / RoHS Status
Contains lead / RoHS non-compliant
Number Of Gates
-
Lead Free Status / Rohs Status
Not Compliant

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Altera Corporation
September 2004
Implementing High Performance DSP Functions in Stratix & Stratix GX Devices
Figure 7–20. Direct Form II Structure of an IIR Filter
The transfer function for an IIR filter is:
The numerator contains the zeros of the filter and the denominator
contains the poles. The IIR filter structure requires a multiplication
followed by an accumulation. Constructing the filter directly from the
transfer function shown above may result in finite word length
limitations and make the filter potentiality unstable. This becomes more
critical as the filter order increases, because it only has a finite number of
bits to represent the output. To prevent overflow or instability, the
transfer function can be split into two or more terms representing several
second order filters called biquads. These biquads can be individually
scaled and cascaded, splitting the poles into multiples of two. For
example, an IIR filter having ten poles should be split into five biquad
sections. Doing this minimizes quantization and recursive accumulation
errors.
H z
=
X(n)
------------------------------
1
+
i
=
n
i
0
=
n
a
1
i
z
b
i –
i
z
i –
-b
-b
-b
n
1
2
w(n)
Z
Z
Z
-1
-1
-1
Stratix Device Handbook, Volume 2
a
a
a
a
1
2
n
0
Y(n)
7–35

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