Missing samples recovery with FFT in C#

  • Context: C# 
  • Thread starter Thread starter Gedelian
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SUMMARY

The discussion centers on the challenge of missing samples recovery using Fast Fourier Transform (FFT) in C#. The user seeks straightforward code to extrapolate missing numeric values from an incomplete array. Recommendations include searching for "extrapolation numerical recipes" for concrete code examples and exploring "imputation maximum likelihood" for handling missing data. The conversation emphasizes the importance of understanding the original data context before applying FFT for this purpose.

PREREQUISITES
  • Understanding of Fast Fourier Transform (FFT) in C#
  • Familiarity with numerical extrapolation techniques
  • Knowledge of imputation methods for missing data
  • Basic programming skills in C#
NEXT STEPS
  • Research "extrapolation numerical recipes" for code examples in C#
  • Learn about "imputation maximum likelihood" techniques for missing data
  • Explore FFT applications in numeric data analysis
  • Investigate other extrapolation methods beyond FFT
USEFUL FOR

Data scientists, C# developers, and anyone involved in numeric data analysis or signal processing looking to recover missing samples efficiently.

Gedelian
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Hey all!

I have to ask for help. I’m in too deep and can’t find my way out. Does anyone know where to find a simple code for missing samples recovery? All I can find are math equations that I can’t interpret. I’m not into signal processing here, I’m using FFT for numeric data only, so I’m just looking for a simple code that will turn an incomplete array with numeric sequence N1, N2, N3, … Nx into N1, N2, N3, … Nx+1, Nx+2, Nx+3, … Nx+y, where x’s represent known numbers in an array, and y’s represent missing numbers. If someone can give me the link to the actual code, or where I could find such a code, that would be greatly appreciated. Thanks in advance.
 
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Trying to figure out what you want here. If you have a 1x3 matrix A = [ 1 3 5 ], so x = 3. If you have y = 3, you want A to turn into a 1x6 matrix B = [ 1 3 5 ? ? ? ]?
 
Usually trying to predict numbers beyond the end of a list you already have is called "extrapolation."

You might Google for
extrapolation numerical recipes
and look at some of the fairly concrete code that finds. If those aren't adequate then searching for extrapolation and some other likely key words might be your best choice.

Unless I knew something about the original data that told me that using an FFT is the best way to accomplish what I was trying to do I would be skeptical. Unfortunately we don't know anything about the details behind your problem so it is very difficult to give you an answer that is likely to be correct.

There is an entirely different field that deals with missing data. You can Google for
imputation maximum likelihood
and get some hints about that, but I don't think you are going to find "code in a can" that will solve your problem with that either.
 

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