cordicacos
CORDIC-based approximation of inverse cosine
Description
Examples
Calculate CORDIC Inverse Cosine
Compute the inverse cosine of a fixed-point fi
object using a CORDIC implementation.
a = fi(-1:.1:1,1,16);
b = cordicacos(a);
plot(a,b);
title('Inverse CORDIC Cosine');
Compare the output of the cordicacos
function and the acos
function.
c = acos(double(a));
error = double(b)-c;
plot(a,error);
title('Error');
Calculate CORDIC Inverse Cosine with Specified Number of Iterations
Find the inverse cosine of a fi
object using a CORDIC implementation and specify the number of iterations the CORDIC kernel should perform. Plot the CORDIC approximation of the inverse cosine with varying numbers of iterations.
a = fi(-1:.1:1, 1, 16); for i = 5:5:20 b = cordicacos(a,i); plot(a,b); hold on; end legend('5 iterations', '10 iterations', '15 iterations', '20 iterations')
Input Arguments
x
— Numeric input
scalar | vector | matrix | multidimensional
array
Numeric input, specified as a scalar, vector, matrix, or multidimensional array.
Data Types: single
| double
| int8
| int16
| int32
| int64
| uint8
| uint16
| uint32
| uint64
| fi
Complex Number Support: Yes
niters
— Number of iterations
scalar
The number of iterations that the CORDIC algorithm performs, specified as
a positive, integer-valued scalar. If you do not specify
niters
, the algorithm uses a default value. For
fixed-point inputs, the default value of niters
is one
less than the word length of the input array, theta
.
For double-precision inputs, the default value of niters
is 52. For single-precision inputs, the default value is 23.
Data Types: single
| double
| int8
| int16
| int32
| int64
| uint8
| uint16
| uint32
| uint64
| fi
Output Arguments
theta
— Inverse cosine angle values
scalar | vector | matrix | n-dimensional array
Inverse cosine angle values in rad.
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