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Discrete Linear Systems Functions (Simulation Module)

LabVIEW 8.2 Simulation Module Help
September 2006

NI Part Number:
371894A-01

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Owning Palette: Simulation VIs and Functions

Use the Discrete Linear Systems functions to represent discrete linear systems of difference equations on the simulation diagram.

The functions on this palette can return general LabVIEW error codes or specific Simulation Module error codes. LabVIEW sends any error that the functions on this palette return to the Error output on the Output Node of the Simulation Loop.

Palette ObjectDescription
Detect Zero CrossingDetects a zero crossing according to the trigger type you specify. A zero crossing occurs when the input signal you specify crosses the x-axis.
Discrete FilterComputes an Infinite Impulse Response (IIR) filter or Finite Impulse Response (FIR) filter with forward and backward coefficients. The Numerator and Denominator parameters define these coefficients.
Discrete First-Order HoldExtrapolates the value of the output signal based on the first derivative of the input signal.
Discrete IntegratorIntegrates the input using forward rectangular (Euler) integration, backward rectangular (Euler) integration, or trapezoidal integration.
Discrete State-SpaceImplements a system model in discrete state-space form. You define the system model by specifying the input, output, state, and direct transmission matrices.
Discrete Transfer FunctionImplements a system model in discrete transfer function form. You define the system model by specifying the Numerator and Denominator of the transfer function equation.
Discrete Unit DelayDelays the input by the value that you specify for the sample period (sec) of this function.
Discrete Zero-Order HoldHolds the input signal for a definite period of time equal to the value you specify for the sample period (sec) parameter of this function. Use this function to discretize or resample an input signal.
Discrete Zero-Pole-GainImplements a system model in discrete zero-pole-gain form. You define the system model by specifying the Zeros, Poles, and Gain of the zero-pole-gain equation.


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