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Questions tagged [complex]

3 votes
3 answers
416 views

So if I understand things correctly, in traditional I/Q sampling, we'd have our input signal, which passes through a quadrature splitter, and afterwards, at the splitter's output, we'd have 2 ADC ...
AndrejaKo's user avatar
  • 236
1 vote
2 answers
175 views

Physicist here with a simple question about undersampling for complex frequencies. In particular, supposing I undersample a pure complex sinusoid $e^{i\omega t}$, I want to know the frequency/phase of ...
user90755's user avatar
2 votes
1 answer
122 views

The signal $$e^{i \omega t}$$ where $i = \sqrt{-1}$ and $\omega = 2 \pi f$, is very useful in signal processing because it has a single frequency and the frequency response of a system is defined with ...
Your neighbor Todorovich's user avatar
0 votes
3 answers
245 views

I am trying to model the interaction of two signals and for various reasons, am trying to do it in the complex baseband domain. Signal-A is a complex baseband signal (no frequency symmetry around $f=0$...
Jabberwocky's user avatar
0 votes
2 answers
96 views

For example, imagine a person speaking on a cellphone. A transducer converts air pressure into a voltage signal. This voltage signal should still be a real 1D signal in time. To transmit this 1D ...
Your neighbor Todorovich's user avatar
1 vote
2 answers
166 views

We know the continuous version of Euler's formula: $$ e^{i\theta}=\cos(\theta)+i\sin(\theta)$$ Since $\cos(\theta)=\sin(\theta+\frac{\pi}{2})$, we get: $$ e^{i\theta}=\sin(\theta+\frac{\pi}{2})+i\sin(\...
Muhammad Ikhwan Perwira's user avatar
1 vote
1 answer
33 views

I am trying to prove that the image of a cosine by a Time-Invariant Linear System is a cosine. I start with $$\cos(t) =\frac{e^{it} + e^{-it}}{2} =x_1(t) + x_2(t)$$ Let's call the image $y_1(t) + y_2(...
niobium's user avatar
  • 117
0 votes
1 answer
119 views

I've got a signal with known shape (from Oppenheim and Willsky problem 3.22a.(b)). I solve for the Fourier coefficients analytically and am happy with their values, given by. $$ a_0 = 1/2 $$ $$a_k = \...
Pavel Komarov's user avatar
0 votes
1 answer
110 views

I am trying to visualize complex baseband representation of two signals, something like the below image, The spectrum is not symmetric and contains two different frequency information, i am trying to ...
rrpv's user avatar
  • 109
0 votes
1 answer
76 views

Given chirp signal like this: Performing complex spectrogram function, returning real part and imaginary part: ...
Muhammad Ikhwan Perwira's user avatar
0 votes
1 answer
277 views

In a sampled signal RF signal with I,Q parts, if we represent each sample as an amplitude and phase, what does the phase of a sample mean? Does it say something about the RF signal at that point of ...
Ajoy's user avatar
  • 109
0 votes
1 answer
268 views

I need to modulate and demodulate a BOC (Binary Offset Carrier) modulated signal. I tried starting with: ...
Dom's user avatar
  • 3
-1 votes
2 answers
117 views

Suppose we have 2 orthogonal signals $x_{1}(t)$ and $x_{2}(t)$ and we add them up. Can we always say that the resulting signal will be of this form: $$x_{3}(t)=x_{1}(t)+jx_{2}(t)$$ ? If that is true ...
Root Groves's user avatar
4 votes
5 answers
1k views

I'm studying MRI and I couldn't understand this assumption(?) The sentence 'The signal from one channel is no more or less "real" than that from the other channel.' Does not make sense to ...
JongYun Baek's user avatar
3 votes
1 answer
763 views

I have a complex signal with a frequency between 0 and 16 (16 not included). I have made four plots (in python) to show four examples. For each example I provide the signal, its FFT in both real, imag ...
Mart's user avatar
  • 195

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