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Questions tagged [sinc]

2 votes
3 answers
2k views

Irregular Webcomic! #1640 is a parody of an xkcd comic. I heard of this comic from the 2019-02-01 recording of UC Berkeley EE123 class, but it didn't give a detailed explanation. It was after the ...
CDEvan04's user avatar
1 vote
1 answer
75 views

Is it possible to find the Fourier Transform of $\textrm{sinc}^{2}$ in $\mathbb{R}^{\textrm{d}}$ if we use the distribution sense?
belaid boutqlmount's user avatar
2 votes
0 answers
76 views

Today I resampled a signal by a factor of 3, i.e. from $3 \cdot f_s$ to $f_s$, using a sinc filter and decimation. Then it occurred to me that there is some room for optimisation there, but I didn't ...
Bob's user avatar
  • 2,453
3 votes
2 answers
295 views

It is well known that a digital ideal low pass filter is not feasible since in frequency domain it's a rect function and in the time domain a sinc, which extends infinitely along the entire time axis ...
Alessandro Ghilardi's user avatar
0 votes
0 answers
49 views

In this video (from 2:00), it talks about why frequency sampling is a bad idea: https://www.coursera.org/learn/dsp2/lecture/0QKiE/2-2-1-c-frequency-sampling But I am not able to understand the details ...
neb's user avatar
  • 45
1 vote
1 answer
135 views

I'm trying to properly understand the fft and tired to recover the sinc function from its Fourier transform, i.e. an indicator ...
Sim's user avatar
  • 59
4 votes
1 answer
449 views

There is a recent paper in a journal called ACS Measurements which suggests an alternative window for the sinc function (Why and How Savitzky–Golay Filters Should Be Replaced) Link: Open Access Paper. ...
ACR's user avatar
  • 704
0 votes
1 answer
122 views

I read through this post here on an example of filtering using the box function in fourier space. The example makes sense and I was able to follow it and implement it in Julia (I did in space instead ...
Nukesub's user avatar
  • 103
4 votes
1 answer
193 views

I need advice on interpolating a very short (N < 10) discrete, bandlimited signal that is sampled above the Nyquist rate. I understand that technically finite length signals have infinite bandwidth,...
Gillespie's user avatar
  • 2,713
4 votes
0 answers
256 views

Suppose we define the Dirichlet kernel as: $$ \frac{\sin(\pi N x /2)}{N\sin(\pi x /2)} $$ (Note: I'm not entirely sure what the standard definition of the Dirichlet kernel is; mine is slightly ...
Gillespie's user avatar
  • 2,713
1 vote
1 answer
147 views

One of the earliest extensions of this theorem was stated by Shannon himself in his 1949 paper, which says that if $x(t)$ and its first $(M - 1)$ derivatives are available, then uniformly spaced ...
Son VuHoang's user avatar
2 votes
1 answer
76 views

I've been working from this reference document, essentially trying to recreate Figure 7 with the understanding that the two functions place_signal and ...
Michael Blazej's user avatar
1 vote
2 answers
114 views

If we have a rectangular pulse function, we know that after a Fourier transform we obtain a sinc: We know that the left part (negative frequencies) has no physical meaning and it's just specular. It'...
allexj's user avatar
  • 125
15 votes
4 answers
4k views

Consider: I'm looking at low-pass filters, and I see that the time domain representation of an "ideal" filter resembles the shape above whereas the frequency domain is a box. I also get the ...
thepman's user avatar
  • 153
0 votes
1 answer
234 views

The signal is an impulse repsonse. I am filtering the signal using a windowed sinc filter in both frequency and time domain. I am interested in knowing the differences between the two methods and ...
Tanmayee Pathre's user avatar

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