Normal Random number generation

I want to generate random numbers from a standard normal distribution with decreasing standard deviation that lies between 0 and 1. First, what is meant by decreasing standard deviation? Secondly, randn generates normal distribution random numbers. But how to limit them between 0 and 1?

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James Tursa
James Tursa el 9 de Mzo. de 2017
Editada: Walter Roberson el 9 de Mzo. de 2017

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7 comentarios

Rakesh Jain
Rakesh Jain el 9 de Mzo. de 2017
But what is meant by decreasing standard deviation
James Tursa
James Tursa el 9 de Mzo. de 2017
I don't know. Maybe your professor wants you to make several different runs with various values of standard deviation and then make some conclusions about the results you get. What is the actual wording of the problem you are working?
Rakesh Jain
Rakesh Jain el 9 de Mzo. de 2017
Editada: Rakesh Jain el 9 de Mzo. de 2017
I had to minimise errror using a optimisation algorithm (BBBC) which I had to code using Matlab. There was a statement :'r' is a random number from a standard normal distribution with decreasing standard deviation
Rakesh Jain
Rakesh Jain el 9 de Mzo. de 2017
r lies between 0 and 1
Walter Roberson
Walter Roberson el 9 de Mzo. de 2017
I do not seem to find any optimization algorithm abbreviated as BBBC. Perhaps you were referring to Broad Bioimage Benchmark Collection ?
Rakesh Jain
Rakesh Jain el 15 de Mzo. de 2017
Editada: Rakesh Jain el 15 de Mzo. de 2017

@Walter Roberson, BBBC is Big Bang Big Crunch Optimisation Algorithm by Osman K. Erol and Ibrahim Eksin discovered in 2006

Walter Roberson
Walter Roberson el 15 de Mzo. de 2017
Decreasing standard deviation would result in an algorithm with similarities to Simulated Annealing.

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Walter Roberson
Walter Roberson el 9 de Mzo. de 2017
My interpretation is that the normal distribution is to be unbounded, not restricted to the range [0 1], but that the standard deviation used is to start and 1 and decrease to 0. For example,
SD = linspace(1, 0, 20)
results = randn(1,20) .* SD
That would give you 20 results with stand deviation decreasing from 1 to 0.
As for why... I don't know?

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el 9 de Mzo. de 2017

Comentada:

el 15 de Mzo. de 2017

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