Questions tagged [zoh]

the zero-order hold (ZOH) is a linear time-invariant (LTI) model of the piecewise constant output of a digital-to-analog converter (DAC).

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What is damping ratio and natural frequency of z-domain with real negative pole and undifine region

As ilustrated in controlsystemsacademy shown relation between z-domain and s-damain poles by this image. with contour for natural frequency and damping ratio given by these equations. However there ...
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How does function c2d in MATLAB manage fractional delay?

the function c2d allows to convert a continuous laplace transfer function to a discrete z-transform transfer function. The base method is the Zero Order Holder. In example: ...
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Resampling a Zero Order Hold signal

I have a sine signal whose frequency is $f$ sampled and then reproduced by a DAC as a zero order hold signal with sampling period $T_1$. The DAC signal is then reacquired with a sampling period $T_2 = ...
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First order hold from zero order hold filter

I'm stuck in this question for more than 4 hours. (h is the sampling period) I simplified the block diagram but it just seems impossible to get the FOH transfer function from the reduced block ...
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Determine impulse resonse of First Order Hold (FOH)

Question, how can I determine the impulse response function of a first order hold? On Wikipedia it is simply stated as: $$ h_{\mathrm{FOH}}(t)\,= \frac{1}{h} \mathrm{tri} \left(\frac{t}{h} \right) =...
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ZOH DAC amplitude formula testing

We have an expression shown in red bellow for non ideal DAC ZOH,which links the sampling frequency to the amplitude loss of the input signal. I took $f_b=1kHz$ and $f_{noise}=4kHz$ $f_{in}=f_b+f_{...
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ZOH non ideal sampling loss formula

Hello i am trying to calculate the amplitude loss of non ideal sampling. My signals amplitude is 10 at 70 frequency. When we sample it at Fs=400 we have al 0.511 loss as shown in plot bellow. How can ...
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Up-sampling using ZOH

The basic idea of up-sampling is to add $M-1$ zeros after each sample. I need to make upsampling(factor of 3) of the function $rcosdesign(\beta, M, T)$ using the ZOH filter in Matlab. $\beta=0.25$, $M=...
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Derivation of ZOH Discretization

I'm trying to understand the derivation of the zero order hold discretization method, and I have a couple of questions about some of the steps. I think I understand the first part, this is just the ...
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Not sure how to perform ZOH upsampling

Sorry if the question looks pretty naive. My goal is to up-sample a given signal x[n] by a factor of M using the zero order hold interpolation function. The basic idea of up-sampling is to add M-1 ...
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Ideal sampling using sinc funcion

Let $ x(t) $ be a bandwidth limited signal such as $ \forall |\omega|>\frac{\pi}{T} : X^F(\omega)=0 $ while $ X^F(\omega)$ is the signal's Fourier Transform. Let us denote $y[n]=\int_{-\infty}^{\...
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Construction signal using zero-order-hold

I have a signal $x(t) = \sin(2\pi t)$ with $t \in [0,1]$. The signal $x_s(t)$ is the sampled signal with a sampling period of $T_s = 0.05$. Now I want to compute the reconstructed $x_r(t)$ signal ...
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Zero Order Hold with polyphase resampler

I'm trying to design a FIR filter(direct form) the coefficient of which will be used to design a polyphase resampler that does Zero-Order Hold resampling. If the direct form impulse response is ...
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Zero-order interpolation problem

Let $x_c(t)=\cos(\omega_0t)$. This signal is sampled with $\omega_s$, which is greater than the Nyquist rate. It is then interpolated with a zero-order interpolator. The signal obtained is $y_c(t)$. ...
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Does the hold part in sample and hold turns the signal from discrete to continuous?

I am trying to link sample and hold to discrete and continuous time domain. Could someone please confirm: When sampling but not holding for "an extended" period of time, you have discrete samples. ...
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