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Central Limit theorem derived from Stochastic Processes

Mathematical intuition behind the (often) Gaussian behavior of nature
Course from Udemy
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the mathematical reason why natural Stochastic Processes often have a Gaussian distribution
Calculation of the probability density from a signal in the time domain (Stochastic Process)
concept of ergodicity of Stochastic Processes (why it is important)
useful mathematical reasoning while dealing with Stochastic processes
Mathematical derivation of the Central Limit theorem
Mathematical derivation of the distribution of a sinusoid

It is well known that a plethora of natural stochastic processes often showcase a Gaussian probability distribution. This course aims to explain mathematically why such behavior is displayed.

The formulas that are derived in the course, will allow calculating the probability density function from the moments of the stochastic process.

This is an advanced course based on the instructor's PhD thesis, therefore the presentation and the formulas presented are original, despite the literature abounds with material relevant to this subject.

The prerequisites to the course are listed on this page. It is worth mentioning that the most fundamental properties of the Fourier Transform and Fourier series, which are needed throughout the course's lectures, are revised in the introduction.

Central Limit theorem derived from Stochastic Processes
$ 79.99
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