Análisis de Fourier

Produce el análisis de Fourier de un conjunto de datos mediante el cálculo de la transformada de Fourier discreta (TFD) de un vector de números complejos de entrada, utilizando un par algoritmos de transformada de Fourier rápida (TFR).

Para acceder a esta orden…

Vaya a Datos ▸ Estadísticas ▸ Análisis de Fourier


note

For more information on Fourier analysis, refer to the corresponding Wikipedia article.


Datos

Intervalo de entrada: la referencia al área que contiene los datos que se analizarán.

Resultados en: la referencia de la celda en la esquina superior izquierda del intervalo donde los resultados se mostrarán.

Input range has label: Mark when the first row or column of the input array is actually a label and not part of the data analysis.

Input Range is a 2 x N or N x 2 range representing an array of complex number to be transformed, where N is the length of the array. The array represents the real and imaginary parts of the data.

Agrupados por

Seleccione si los datos de entrada se organizarán en columnas o en filas.

Opciones:

Inverse: When checked, calculates the inverse Discrete Fourier Transform.

Polar: When checked, the results are in polar coordinates (magnitude, phase).

Minimum magnitude for polar form output (in dB): used only when output is in polar form. All frequency components with magnitude less than this value in decibels will be suppressed with a zero magnitude-phase entry. This is very useful when looking at the magnitude-phase spectrum of a signal because there is always some very tiny amount of rounding error when doing FFT algorithms and results in incorrect non-zero phase for non-existent frequencies. By providing a suitable value to this parameter, these non-existent frequency components can be suppressed.

Abrir un archivo con un ejemplo:

Ejemplos

The source data for this example is the same of the FOURIER function page.

Transformada de Fourier

Transformada de Fourier

Input data range : $B$6:$C$40

Input data range : $B$6:$C$40

Real

Imaginario

Magnitud

Fase

17.1775578743134

3.88635177703826E-15

17.1775578743134

2.26245884628906E-16

3.428868795359

2.37164790000189

4.16915518748944

0.605113892937279

-6.80271615433369

-15.1345439297576

16.5931120359682

-1.99322000923881

-1.605447356601

-5.08653060378972

5.33387802617444

-1.87652762269615

0.395847917447356

-2.41926785527625

2.45143886917874

-1.40861048708919

-1.49410383304833

-2.39148041275

2.81984482347817

-2.12922380028329

0.87223579298981

-1.14394086206797

1.43853952829993

-0.919353665468368

1.5332458505929

0.678159168870983

1.6765269746366

0.416434654153369

0.450563708411459

0.22911248792634

0.505470263676592

0.470425948779898

0.545106616940358

0.411028927740438

0.682704916689207

0.646077879418302

2.22685996425193

-2.43092236748302

3.29670879167654

-0.829181229907427

-1.61522859107175

-2.41682657284899

2.90689079338124

-2.15994697868441

1.30245078290168

1.45443785733126

1.95237484175544

0.840472341525344

1.57930628561185

-1.33862736591677

2.07029745895472

-0.70310180067089

-1.07572227365276

-0.921557968003809

1.41649126309482

-2.43322886402899

-0.055782417923803

-1.81336029451831

1.81421807837012

-1.60154853447151

-0.577666040004067

1.38887243891951

1.50421564456836

1.96495487990047

-0.826878282157686

-0.186591000796403

0.847669685126376

-2.91965280961949

-0.826878282157715

0.186591000796416

0.847669685126408

2.91965280961948

-0.577666040004051

-1.38887243891954

1.50421564456838

-1.96495487990045

-0.055782417923785

1.81336029451832

1.81421807837012

1.6015485344715

-1.07572227365276

0.921557968003802

1.41649126309482

2.433228864029

1.57930628561187

1.33862736591678

2.07029745895474

0.703101800670888

1.3024507829017

-1.45443785733125

1.95237484175543

-0.840472341525331

-1.61522859107176

2.416826572849

2.90689079338125

2.15994697868441

2.22685996425191

2.43092236748304

3.29670879167653

0.829181229907435

0.545106616940365

-0.411028927740441

0.682704916689214

-0.646077879418299

0.450563708411458

-0.229112487926344

0.505470263676594

-0.470425948779905

1.53324585059292

-0.678159168870965

1.6765269746366

-0.416434654153355

0.872235792989797

1.14394086206799

1.43853952829994

0.919353665468386

-1.49410383304834

2.39148041275001

2.81984482347818

2.12922380028329

0.395847917447327

2.41926785527626

2.45143886917875

1.4086104870892

-1.60544735660102

5.08653060378972

5.33387802617445

1.87652762269616

-6.80271615433379

15.1345439297575

16.5931120359682

1.99322000923882

3.42886879535907

-2.37164790000194

4.16915518748952

-0.605113892937279


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