Post-Midterm: Intro digital systems + z transform Flashcards
(49 cards)
draw the continuous time and continuous control diagram
physical system (model)
modelling is a method of identifying:
system parameters in order to find relation (mathematical relation) between input and output
examples of physical system (model)
DC motors
mobile robots
inverted pendulum
controller
made of ___ or any kind of device that can ___
electronic components (microcontrollers, microprocessors, computers
produce the required control signal
measurement unit
measures the ___ and may include
current output
amplification process
signal
contains info about
block/system behaviour
summator
compares ____ to ___ to produce ___
measured output signal
reference input
error signal
summator
in case of analog control, summator is made of ___
operational amplifier
summator
cam be included in _____ for the case of using digital control
control algorithm (microcontroller/microprocessor/computer)
function and time
function representing a ______
physical quantity or variable
function and time
contains info about _____
behaviour or nature of phenomenon
function and time
represented as function of _____
independent variable ‘t’
function and time
usually ‘__ ‘represents time
thus a signal ‘__’ is denoted by ___
t
x
x(t)
digital control system
system (___/__/__) placed within a system to _____ such that a more ____ is obtained based on a ____
digital computer/microcontroller/microprocessor
modify system dynamics
satisfactory response
reference/desired trajectory
advantages of digital control systems
accurate and reliable
reduced sensitivity to noise
flexible in programming
low cost and compact (small-size)
most of real life control systems are inherently digital (drones, mobile robots, radar tracking systems)
disadvantages of digital control systems
require complex math algorithms
lose info during convos (from Analog–>digital and vice versa
common system description methods
continuous time system
discrete time system
continuous time systems
type of equations:
transfer function using :
type of state space:
differential equations
transfer functions using laplace transform
continuous state-space
discrete time systems
type of equations:
transfer function using :
type of state space:
difference equations
transfer functions using z-transform
discrete state-space
why should we study digital control systems
availability of ___ and ___digital computers
inexpensive and powerful
why should we study digital control systems
___implementation of ___ and ___ math algorithms in digital form
easy
complicated
why should we study digital control systems
they are __ and be used to control both __ and ____
flexible
digital and analog systems (plants)
why should we study digital control systems
availability of appropriate _____ equipment that be used to facilitate the interface between ___ and ___
peripheral
digital controller
physical system to be controlled (plant)
examples of digital systems
computer
mobile phones
monitor
tv
watch
automotive (vehicles) control and interface
avionics (aircrafts) control and interface