Z–TRANSFORMS : Fundamental difference between continuous and discrete time signals, discrete time signal representation using complex exponential and sinusoidal components, Periodicity of discrete time usingcomplex exponential signal, Concept of Z- Transform of a discrete sequence. Distinction between Laplace, Fourier and Z transforms. Region of convergence in Z-Transform, constraints on ROC for various classes of signals, Inverse Z-transform, properties of Z-transforms.
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Applet Test, view this page to see if the applets work with the browser.
- Z Transform, Sampling and the DTFT.
- Sampling and Definition of Z transform.
- Z transform, Convergence.
- Z transform of step and related functions.
- Z transform of ramp and parabola.
- Z transform of exp and sinusoid.
- Table of Z transforms.
- Properties of Z transforms.
- Inverse Z transform by listing terms.
- Inverse Z transform by partial fraction expansion.
- Roots of cubic and quartic polynomials.
- Roots of polynomials order 3 to 14.
- Inverse Z transform using inversion integral.
- Z transforms and difference equations.
- Inverse Z transform using Division.
- Relation of Z transform to Laplace transform.
- Mapping s plane semiellipse to Z plane.
- Z plane and Stability
- Relation between Z transform, the Fourier transform and the DTFT.
- DTFT, 2 Negative Exponents.
- DTFT, Time Limited Unit Step
- DTFT, Time Limited Square Wave
- DTFT, Damped Sine.
- DTFT, 2 Sinusoids
- DTFT, Time Limited Cosine.
- Sampling, Frequencies in Sampled Signal.
- Sampling, Reconstruction of Sampled Signal.
- Sampling, Reconstruction of Presampled Signal.
- Sampling, Triangular Spectrum and Aliasing.
- Sampling, Sample Width and Signal Spectrum.
- Z Transform and Discrete Convolution.
- Z Transform and System Response.
- DeConvolution.
- System identification.
- Matched Filter.
- Correlation 1.
- Correlation 2.
- RC Step Response by Convolution.
- RC Step Response by Difference Equation.
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