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CORECORDIC-EV Datasheet(PDF) 6 Page - Actel Corporation

Part # CORECORDIC-EV
Description  CoreCORDIC CORDIC RTL Generator
Download  18 Pages
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Manufacturer  ACTEL [Actel Corporation]
Direct Link  http://www.actel.com
Logo ACTEL - Actel Corporation

CORECORDIC-EV Datasheet(HTML) 6 Page - Actel Corporation

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CoreCORDIC CORDIC RTL Generator
6
v2.0
Depending on the CORDIC mode (rotation or vectoring),
the sign-controlling logic watches either the RegY or the
RegA sign bit. Based on EQ 8 and EQ 9 on page 2, it
decides what type of operation (addition or subtraction)
needs to be performed at every iteration. The arctan LUT
keeps a pre-computed table of the arctan(2-i) values. The
number of entries in the arctan LUT equals the desirable
number of iterations, n.
The word-serial CORDIC engine takes n + 1 clock cycles to
complete a single vector coordinate conversion.
Parallel Pipelined Architecture
This architecture presents an unrolled version of the
sequential CORDIC algorithm above. Instead of reusing
the same hardware for all iteration stages, the parallel
architecture has a separate hardware processor for every
CORDIC iteration. An example of the parallel CORDIC
architecture configured for rotation mode is shown in
Figure 5.
Each of the n processors performs a specific iteration,
and a particular processor always performs the same
iteration. This leads to a simplification of the hardware.
All the shifters perform the fixed shift, which means
these can be implemented in the FPGA wiring. Every
processor utilizes a particular arctan value that can also
be hardwired to the input of every angle accumulator.
Yet another simplification is an absence of a state
machine.
The parallel architecture is obviously faster than the
sequential architecture described in the "Word-Serial
Architecture" section on page 5. It accepts new input
data and puts out the results at every clock cycle. The
architecture introduces a latency of n clock cycles.
Figure 5 • Parallel CORDIC Architecture
xn
yn
+/–
–/+
>> 0
>> 0
d0
Reg
Reg
d0
x0
y0
+/–
Reg
d0
a0
arctan (20)
d0
>> 1
>> 1
d1
d1
x1
y1
>> 2
>> 2
x2
y2
>> n–1
>> n-1
xn–1
yn–1
d2
d2
dn–1
dn–1
+/–
–/+
Reg
Reg
+/–
–/+
Reg
Reg
+/–
–/+
Reg
Reg
+/–
Reg
d1
a1
arctan (2–1)
d1
+/–
Reg
d2
a2
arctan (2–2)
d2
+/–
Reg
dn–1
an–1
arctan (2n–1)
dn–1
an


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