'Convolution integral' presentation slideshows

Signals and Systems Using MATLAB Luis F. Chaparro

Signals and Systems Using MATLAB Luis F. Chaparro. Chapter 3 - The Laplace Transform. What is in this chapter?. Definition of Laplace transform. Properties of Laplace transform. Inverse Laplace transform. Convolution sum and Laplace. Analysis of LTI systems using Laplace transform.

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Signals and Systems Using MATLAB Luis F. Chaparro

Signals and Systems Using MATLAB Luis F. Chaparro. Chapter 2 --- Continuous-time Systems. What is in this chapter?. Concept of system and system classification. Linear time-invariant continuous-time systems. Linearity and time-invariance. Causality and stability.

1.14k views • 38 slides

Chapter 3 Convolution Representation

Chapter 3 Convolution Representation. System. CT Unit-Impulse Response. Consider the CT SISO system: If the input signal is and the system has no energy at , the output is called the impulse response of the system . System.

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Lecture #03

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Water Balance Modeling Techniques

Water Balance Modeling Techniques. Overview. Reservoir basics Overflow_Rate, Withdrawal_Rate, changing upper bound Using Extrema elements to track high and low extremes Using Status elements to track the status of a Reservoir (and control actions such as pumping)

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Convolution Integral

Convolution Integral. Prof. Siripong Potisuk. CT Unit Impulse. Continuous-time impulse function Properties:. Representation of CT Signals Using Unit Impulses. (Impulse Decomposition). Approximate x ( t ) as a sum of time-shifted and scaled pulses. Impulse Response.

1.14k views • 9 slides

Ch 6.6: The Convolution Integral

Ch 6.6: The Convolution Integral. Sometimes it is possible to write a Laplace transform H ( s ) as H ( s ) = F ( s ) G ( s ), where F ( s ) and G ( s ) are the transforms of known functions f and g , respectively.

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Continuous-Time Convolution

Continuous-Time Convolution. Impulse Response. Impulse response of a system is response of the system to an input that is a unit impulse (i.e., a Dirac delta functional in continuous time) When initial conditions are zero, this differential equation is LTI and system has impulse response.

110 views • 8 slides