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What is physical significance of Fourier series?

Anonymous

∙ 7y ago

Updated: 10/19/2022

Fourier series is series which help us to solve certain physical equations effectively

Myra Hodkiewicz ∙

Lvl 10

∙ 3y ago

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Q: What is physical significance of Fourier series?

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What are the limitation of fourier series?

what are the limitations of forier series over fourier transform

Can a discontinuous function can be developed in the Fourier series?

Yes. For example: A square wave has a Fourier series.

What is the difference between fourier series and discrete fourier transform?

Fourier series is the sum of sinusoids representing the given function which has to be analysed whereas discrete fourier transform is a function which we get when summation is done.

What is the difference between fourier series and fourier transform with real life example please?

A Fourier series is a set of harmonics at frequencies f, 2f, 3f etc. that represents a repetitive function of time that has a period of 1/f. A Fourier transform is a continuous linear function. The spectrum of a signal is the Fourier transform of its waveform. The waveform and spectrum are a Fourier transform pair.

What is the application of Fourier series in civil engineering?

when we have need to know the temperature in a bar about any distance we can use fourier series to know that and then we can apply sufficient temperature.

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Related Questions

What is the physical significance of fourier series?

The Fourier series is important because it allows one to model periodic signals as a sum of distinct harmonic components. In other words, representing signals in this way allows one to see the harmonics in a signal distinctly, which makes it easy to see what frequencies the signal contains in order to filter/manipulate particular frequency components.

What are Joseph Fourier's works?

Fourier series and the Fourier transform

What are the limitation of fourier series?

what are the limitations of forier series over fourier transform

Discontinuous function in fourier series?

yes a discontinuous function can be developed in a fourier series

Can a discontinuous function can be developed in the Fourier series?

Yes. For example: A square wave has a Fourier series.

What is the difference between fourier series and discrete fourier transform?

Fourier series is the sum of sinusoids representing the given function which has to be analysed whereas discrete fourier transform is a function which we get when summation is done.

Fourier series of sine wave?

The fourier series of a sine wave is 100% fundamental, 0% any harmonics.

How do you find the inverse Fourier transform from Fourier series coefficients?

To find the inverse Fourier transform from Fourier series coefficients, you first need to express the Fourier series coefficients in terms of the complex exponential form. Then, you can use the inverse Fourier transform formula, which involves integrating the product of the Fourier series coefficients and the complex exponential function with respect to the frequency variable. This process allows you to reconstruct the original time-domain signal from its frequency-domain representation.

Why was Joseph Fourier famous?

Joseph Fourier was the French mathematician and physicist after whom Fourier Series, Fourier's Law, and the Fourier Transform were named. He is commonly credited with discovering the greenhouse effect.

Can a discontinuous function be developed in a Fourier series?

Yes, a Fourier series can be used to approximate a function with some discontinuities. This can be proved easily.

Can every function be expanded in fouriers series?

no every function cannot be expressed in fourier series... fourier series can b usd only for periodic functions.

What is harmonic as applied to fourier series?

When we do a Fourier transformation of a function we get the primary term which is the fundamental frequency and amplitude of the Fourier series. All the other terms, with higher frequencies and lower amplitudes, are the harmonics.

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