public class FloatFFT_2D extends Object
Constructor and Description |
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FloatFFT_2D(long rows,
long columns)
Creates new instance of FloatFFT_2D.
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Modifier and Type | Method and Description |
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void |
complexForward(float[] a)
Computes 2D forward DFT of complex data leaving the result in
a . |
void |
complexForward(float[][] a)
Computes 2D forward DFT of complex data leaving the result in
a . |
void |
complexForward(pl.edu.icm.jlargearrays.FloatLargeArray a)
Computes 2D forward DFT of complex data leaving the result in
a . |
void |
complexInverse(float[][] a,
boolean scale)
Computes 2D inverse DFT of complex data leaving the result in
a . |
void |
complexInverse(float[] a,
boolean scale)
Computes 2D inverse DFT of complex data leaving the result in
a . |
void |
complexInverse(pl.edu.icm.jlargearrays.FloatLargeArray a,
boolean scale)
Computes 2D inverse DFT of complex data leaving the result in
a . |
void |
realForward(float[] a)
Computes 2D forward DFT of real data leaving the result in
a
. |
void |
realForward(float[][] a)
Computes 2D forward DFT of real data leaving the result in
a
. |
void |
realForward(pl.edu.icm.jlargearrays.FloatLargeArray a)
Computes 2D forward DFT of real data leaving the result in
a
. |
void |
realForwardFull(float[] a)
Computes 2D forward DFT of real data leaving the result in
a
. |
void |
realForwardFull(float[][] a)
Computes 2D forward DFT of real data leaving the result in
a
. |
void |
realForwardFull(pl.edu.icm.jlargearrays.FloatLargeArray a)
Computes 2D forward DFT of real data leaving the result in
a
. |
void |
realInverse(float[][] a,
boolean scale)
Computes 2D inverse DFT of real data leaving the result in
a
. |
void |
realInverse(float[] a,
boolean scale)
Computes 2D inverse DFT of real data leaving the result in
a
. |
void |
realInverse(pl.edu.icm.jlargearrays.FloatLargeArray a,
boolean scale)
Computes 2D inverse DFT of real data leaving the result in
a
. |
void |
realInverseFull(float[][] a,
boolean scale)
Computes 2D inverse DFT of real data leaving the result in
a
. |
void |
realInverseFull(float[] a,
boolean scale)
Computes 2D inverse DFT of real data leaving the result in
a
. |
void |
realInverseFull(pl.edu.icm.jlargearrays.FloatLargeArray a,
boolean scale)
Computes 2D inverse DFT of real data leaving the result in
a
. |
public FloatFFT_2D(long rows, long columns)
rows
- number of rowscolumns
- number of columnspublic void complexForward(float[] a)
a
. The data is stored in 1D array in row-major order.
Complex number is stored as two float values in sequence: the real and
imaginary part, i.e. the input array must be of size rows*2*columns. The
physical layout of the input data has to be as follows:a[k1*2*columns+2*k2] = Re[k1][k2], a[k1*2*columns+2*k2+1] = Im[k1][k2], 0<=k1<rows, 0<=k2<columns,
a
- data to transformpublic void complexForward(pl.edu.icm.jlargearrays.FloatLargeArray a)
a
. The data is stored in 1D array in row-major order.
Complex number is stored as two float values in sequence: the real and
imaginary part, i.e. the input array must be of size rows*2*columns. The
physical layout of the input data has to be as follows:a[k1*2*columns+2*k2] = Re[k1][k2], a[k1*2*columns+2*k2+1] = Im[k1][k2], 0<=k1<rows, 0<=k2<columns,
a
- data to transformpublic void complexForward(float[][] a)
a
. The data is stored in 2D array. Complex data is
represented by 2 float values in sequence: the real and imaginary part,
i.e. the input array must be of size rows by 2*columns. The physical
layout of the input data has to be as follows:a[k1][2*k2] = Re[k1][k2], a[k1][2*k2+1] = Im[k1][k2], 0<=k1<rows, 0<=k2<columns,
a
- data to transformpublic void complexInverse(float[] a, boolean scale)
a
. The data is stored in 1D array in row-major order.
Complex number is stored as two float values in sequence: the real and
imaginary part, i.e. the input array must be of size rows*2*columns. The
physical layout of the input data has to be as follows:a[k1*2*columns+2*k2] = Re[k1][k2], a[k1*2*columns+2*k2+1] = Im[k1][k2], 0<=k1<rows, 0<=k2<columns,
a
- data to transformscale
- if true then scaling is performedpublic void complexInverse(pl.edu.icm.jlargearrays.FloatLargeArray a, boolean scale)
a
. The data is stored in 1D array in row-major order.
Complex number is stored as two float values in sequence: the real and
imaginary part, i.e. the input array must be of size rows*2*columns. The
physical layout of the input data has to be as follows:a[k1*2*columns+2*k2] = Re[k1][k2], a[k1*2*columns+2*k2+1] = Im[k1][k2], 0<=k1<rows, 0<=k2<columns,
a
- data to transformscale
- if true then scaling is performedpublic void complexInverse(float[][] a, boolean scale)
a
. The data is stored in 2D array. Complex data is
represented by 2 float values in sequence: the real and imaginary part,
i.e. the input array must be of size rows by 2*columns. The physical
layout of the input data has to be as follows:a[k1][2*k2] = Re[k1][k2], a[k1][2*k2+1] = Im[k1][k2], 0<=k1<rows, 0<=k2<columns,
a
- data to transformscale
- if true then scaling is performedpublic void realForward(float[] a)
a
. This method only works when the sizes of both dimensions are
power-of-two numbers. The physical layout of the output data is as
follows:
a[k1*columns+2*k2] = Re[k1][k2] = Re[rows-k1][columns-k2], a[k1*columns+2*k2+1] = Im[k1][k2] = -Im[rows-k1][columns-k2], 0<k1<rows, 0<k2<columns/2, a[2*k2] = Re[0][k2] = Re[0][columns-k2], a[2*k2+1] = Im[0][k2] = -Im[0][columns-k2], 0<k2<columns/2, a[k1*columns] = Re[k1][0] = Re[rows-k1][0], a[k1*columns+1] = Im[k1][0] = -Im[rows-k1][0], a[(rows-k1)*columns+1] = Re[k1][columns/2] = Re[rows-k1][columns/2], a[(rows-k1)*columns] = -Im[k1][columns/2] = Im[rows-k1][columns/2], 0<k1<rows/2, a[0] = Re[0][0], a[1] = Re[0][columns/2], a[(rows/2)*columns] = Re[rows/2][0], a[(rows/2)*columns+1] = Re[rows/2][columns/2]This method computes only half of the elements of the real transform. The other half satisfies the symmetry condition. If you want the full real forward transform, use
realForwardFull
. To get back the
original data, use realInverse
on the output of this method.a
- data to transformpublic void realForward(pl.edu.icm.jlargearrays.FloatLargeArray a)
a
. This method only works when the sizes of both dimensions are
power-of-two numbers. The physical layout of the output data is as
follows:
a[k1*columns+2*k2] = Re[k1][k2] = Re[rows-k1][columns-k2], a[k1*columns+2*k2+1] = Im[k1][k2] = -Im[rows-k1][columns-k2], 0<k1<rows, 0<k2<columns/2, a[2*k2] = Re[0][k2] = Re[0][columns-k2], a[2*k2+1] = Im[0][k2] = -Im[0][columns-k2], 0<k2<columns/2, a[k1*columns] = Re[k1][0] = Re[rows-k1][0], a[k1*columns+1] = Im[k1][0] = -Im[rows-k1][0], a[(rows-k1)*columns+1] = Re[k1][columns/2] = Re[rows-k1][columns/2], a[(rows-k1)*columns] = -Im[k1][columns/2] = Im[rows-k1][columns/2], 0<k1<rows/2, a[0] = Re[0][0], a[1] = Re[0][columns/2], a[(rows/2)*columns] = Re[rows/2][0], a[(rows/2)*columns+1] = Re[rows/2][columns/2]This method computes only half of the elements of the real transform. The other half satisfies the symmetry condition. If you want the full real forward transform, use
realForwardFull
. To get back the
original data, use realInverse
on the output of this method.a
- data to transformpublic void realForward(float[][] a)
a
. This method only works when the sizes of both dimensions are
power-of-two numbers. The physical layout of the output data is as
follows:
a[k1][2*k2] = Re[k1][k2] = Re[rows-k1][columns-k2], a[k1][2*k2+1] = Im[k1][k2] = -Im[rows-k1][columns-k2], 0<k1<rows, 0<k2<columns/2, a[0][2*k2] = Re[0][k2] = Re[0][columns-k2], a[0][2*k2+1] = Im[0][k2] = -Im[0][columns-k2], 0<k2<columns/2, a[k1][0] = Re[k1][0] = Re[rows-k1][0], a[k1][1] = Im[k1][0] = -Im[rows-k1][0], a[rows-k1][1] = Re[k1][columns/2] = Re[rows-k1][columns/2], a[rows-k1][0] = -Im[k1][columns/2] = Im[rows-k1][columns/2], 0<k1<rows/2, a[0][0] = Re[0][0], a[0][1] = Re[0][columns/2], a[rows/2][0] = Re[rows/2][0], a[rows/2][1] = Re[rows/2][columns/2]This method computes only half of the elements of the real transform. The other half satisfies the symmetry condition. If you want the full real forward transform, use
realForwardFull
. To get back the
original data, use realInverse
on the output of this method.a
- data to transformpublic void realForwardFull(float[] a)
a
. This method computes full real forward transform, i.e. you will get the
same result as from complexForward
called with all imaginary
part equal 0. Because the result is stored in a
, the input
array must be of size rows*2*columns, with only the first rows*columns
elements filled with real data. To get back the original data, use
complexInverse
on the output of this method.a
- data to transformpublic void realForwardFull(pl.edu.icm.jlargearrays.FloatLargeArray a)
a
. This method computes full real forward transform, i.e. you will get the
same result as from complexForward
called with all imaginary
part equal 0. Because the result is stored in a
, the input
array must be of size rows*2*columns, with only the first rows*columns
elements filled with real data. To get back the original data, use
complexInverse
on the output of this method.a
- data to transformpublic void realForwardFull(float[][] a)
a
. This method computes full real forward transform, i.e. you will get the
same result as from complexForward
called with all imaginary
part equal 0. Because the result is stored in a
, the input
array must be of size rows by 2*columns, with only the first rows by
columns elements filled with real data. To get back the original data,
use complexInverse
on the output of this method.a
- data to transformpublic void realInverse(float[] a, boolean scale)
a
. This method only works when the sizes of both dimensions are
power-of-two numbers. The physical layout of the input data has to be as
follows:
a[k1*columns+2*k2] = Re[k1][k2] = Re[rows-k1][columns-k2], a[k1*columns+2*k2+1] = Im[k1][k2] = -Im[rows-k1][columns-k2], 0<k1<rows, 0<k2<columns/2, a[2*k2] = Re[0][k2] = Re[0][columns-k2], a[2*k2+1] = Im[0][k2] = -Im[0][columns-k2], 0<k2<columns/2, a[k1*columns] = Re[k1][0] = Re[rows-k1][0], a[k1*columns+1] = Im[k1][0] = -Im[rows-k1][0], a[(rows-k1)*columns+1] = Re[k1][columns/2] = Re[rows-k1][columns/2], a[(rows-k1)*columns] = -Im[k1][columns/2] = Im[rows-k1][columns/2], 0<k1<rows/2, a[0] = Re[0][0], a[1] = Re[0][columns/2], a[(rows/2)*columns] = Re[rows/2][0], a[(rows/2)*columns+1] = Re[rows/2][columns/2]This method computes only half of the elements of the real transform. The other half satisfies the symmetry condition. If you want the full real inverse transform, use
realInverseFull
.a
- data to transformscale
- if true then scaling is performedpublic void realInverse(pl.edu.icm.jlargearrays.FloatLargeArray a, boolean scale)
a
. This method only works when the sizes of both dimensions are
power-of-two numbers. The physical layout of the input data has to be as
follows:
a[k1*columns+2*k2] = Re[k1][k2] = Re[rows-k1][columns-k2], a[k1*columns+2*k2+1] = Im[k1][k2] = -Im[rows-k1][columns-k2], 0<k1<rows, 0<k2<columns/2, a[2*k2] = Re[0][k2] = Re[0][columns-k2], a[2*k2+1] = Im[0][k2] = -Im[0][columns-k2], 0<k2<columns/2, a[k1*columns] = Re[k1][0] = Re[rows-k1][0], a[k1*columns+1] = Im[k1][0] = -Im[rows-k1][0], a[(rows-k1)*columns+1] = Re[k1][columns/2] = Re[rows-k1][columns/2], a[(rows-k1)*columns] = -Im[k1][columns/2] = Im[rows-k1][columns/2], 0<k1<rows/2, a[0] = Re[0][0], a[1] = Re[0][columns/2], a[(rows/2)*columns] = Re[rows/2][0], a[(rows/2)*columns+1] = Re[rows/2][columns/2]This method computes only half of the elements of the real transform. The other half satisfies the symmetry condition. If you want the full real inverse transform, use
realInverseFull
.a
- data to transformscale
- if true then scaling is performedpublic void realInverse(float[][] a, boolean scale)
a
. This method only works when the sizes of both dimensions are
power-of-two numbers. The physical layout of the input data has to be as
follows:
a[k1][2*k2] = Re[k1][k2] = Re[rows-k1][columns-k2], a[k1][2*k2+1] = Im[k1][k2] = -Im[rows-k1][columns-k2], 0<k1<rows, 0<k2<columns/2, a[0][2*k2] = Re[0][k2] = Re[0][columns-k2], a[0][2*k2+1] = Im[0][k2] = -Im[0][columns-k2], 0<k2<columns/2, a[k1][0] = Re[k1][0] = Re[rows-k1][0], a[k1][1] = Im[k1][0] = -Im[rows-k1][0], a[rows-k1][1] = Re[k1][columns/2] = Re[rows-k1][columns/2], a[rows-k1][0] = -Im[k1][columns/2] = Im[rows-k1][columns/2], 0<k1<rows/2, a[0][0] = Re[0][0], a[0][1] = Re[0][columns/2], a[rows/2][0] = Re[rows/2][0], a[rows/2][1] = Re[rows/2][columns/2]This method computes only half of the elements of the real transform. The other half satisfies the symmetry condition. If you want the full real inverse transform, use
realInverseFull
.a
- data to transformscale
- if true then scaling is performedpublic void realInverseFull(float[] a, boolean scale)
a
. This method computes full real inverse transform, i.e. you will get the
same result as from complexInverse
called with all imaginary
part equal 0. Because the result is stored in a
, the input
array must be of size rows*2*columns, with only the first rows*columns
elements filled with real data.a
- data to transformscale
- if true then scaling is performedpublic void realInverseFull(pl.edu.icm.jlargearrays.FloatLargeArray a, boolean scale)
a
. This method computes full real inverse transform, i.e. you will get the
same result as from complexInverse
called with all imaginary
part equal 0. Because the result is stored in a
, the input
array must be of size rows*2*columns, with only the first rows*columns
elements filled with real data.a
- data to transformscale
- if true then scaling is performedpublic void realInverseFull(float[][] a, boolean scale)
a
. This method computes full real inverse transform, i.e. you will get the
same result as from complexInverse
called with all imaginary
part equal 0. Because the result is stored in a
, the input
array must be of size rows by 2*columns, with only the first rows by
columns elements filled with real data.a
- data to transformscale
- if true then scaling is performedCopyright © 2015. All rights reserved.