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Answer for the clue "French mathematician who developed Fourier analysis and studied the conduction of heat (1768-1830) ", 7 letters:
fourier

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Fourier may refer to:

Usage examples of fourier.

And on he went, invoking the illustrious names of Bernoulli, Fourier, Ampere, Boltzmann and Maxwell.

He reviewed the mission plan several dozen times yet again while composing a complex contrapuntal string interlude based on large prime numbers and the mathematical constructs of Leonardo Fibonacci and Jean Baptiste Fourier.

Fourier analysis, Galois theory, stochastic processes and other techniques to outwit the world experts in creating or breaking codes and ciphers.

Any regular periodic function can be represented to arbitrary accuracy by a Fourier series in Muslim as well as in Hindu mathematics.

It had Fourier series, Bessel functions, determinants, elliptic functions -- all kinds of wonderful stuff that I didn't know anything about.

There is even a fisherman almost where he should be, his pose less dramatic than the original, his garments more modern, above the infinite Fourier series of waves advancing upon the shore.

I will have all machines capable of handling Fourier series and up cleared for your use.

Tomorrow his school gyroball team was having practice, he wanted to work out a few more Fourier series-if you just told the computer to do it, you'd never learn what went on-and in the evening he'd take a certain girl to a dance.

Tomorrow his school gyroball team was having practice, he wanted to work out a few more Fourier series-if you just told the computer to do it, you’.

In ordinary point-particle quantum mechanics, distance and momentum (essentially energy) are related by Fourier transform.

A FTIR, or Fourier transform infrared spectrophotometer, had caused the fibers to selectively absorb infrared light.

Furious, the beast writhed and wriggled its iterated integrals beneath the King's polynomial blows, collapsed into an infinite series of indeterminate terms, then got back up by raising itself to the nth power, but the King so belabored it with differentials and partial derivatives that its Fourier coefficients all canceled out (see Riemann's Lemma), and in the ensuing confusion the constructors completely lost sight of both King and beast.

It was a simple consequence of the Fourier Integral Theorem, and closely related to the Heisenberg Uncertainty Principle.