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JENITON S
Assistant Professor
Department of ECE
KARPAGAM INSTITUTE OF
TECHNOLOGY
 Understand the operations and classifications
of signals & systems
Standard signals
 Step, Ramp, Pulse, Impulse, Real and complex
exponentials and Sinusoids
Classification of Signals
 Continuous time (CT) and Discrete Time (DT)
signals, Periodic & Aperiodic signals,
Deterministic & Random signals, Energy &
Power signals
Classification of systems:
 CT systems and DT systems – Linear &
Nonlinear, Time – variant & Time-invariant,
Causal & Non-causal, Stable & Unstable.
 Introduction of Signals
 Types of Signals
 Basic Standard signals
 Applications
Signals are mathematical function
 Dependent variable = voltage, temperature,
flow rate, pressure etc..
 Independent variable = time
 Based on dimension of signal
 1 Dimensional –Speech, ECG, EEG
 2 Dimensional –Image
 3 Dimensional –Colour Image, Video
Based on nature of signal
 Analog Signal
 Digital Signal
 Continuous Time Signal (CT)
 Discrete Time Signal (DT)
Based on amplitude
 Based on time
 The amplitude of an analog signal can have
any value (including fractions) at any point in
time.
 Analog signal have infinite values.
 The amplitude of signal can have only finite
and discrete values
 The special case of Digital signal having two
discrete values is known as Binary signal
 All continuous (Analog) signals that are
functions of time are continuous - time but not
all continuous-time signals are
continuous(Analog)
 Signal that has a value for only specific points in
time (Finite ,real valued)
 Typically formed by “sampling” a continuous-
time signal
 Represented as x(n). Also called as sequence
 Commonly found in all Computational systems
(digital world)
 ex. Audio signal mp3, Image JPEG
 Displayed graphically as individual values
 Called a “stem” plot
 Discrete-time signals are often obtained by
sampling continuous-time signals
EC 8352 Signals and systems Unit 1
EC 8352 Signals and systems Unit 1
 Heaviside function
 Represented by U(t) and U(n)
 t is a Power signal
 Neither Even signal nor Odd signal
Application:
 DC Generator(Switching on and off of a
device)
 Communication application
EC 8352 Signals and systems Unit 1
 Represented by r(t) and r(n)
 Neither Even nor odd signal
 Neither Energy nor power signal
Application:
 Current andVoltage relation circuits
EC 8352 Signals and systems Unit 1
 Deltafunction
 CT -Dirac delta function
 DT-Kronecker delta function
 Unit Area signal
 Even Signal
 Neither Energy nor Power signal
Application
 Thunderbolt
 ECG function
EC 8352 Signals and systems Unit 1
EC 8352 Signals and systems Unit 1
EC 8352 Signals and systems Unit 1
 Acceleration function Represented as p(t) and
p(n)
Application:
 The Bike responds to acceleration
 Smooth
 •Finite power signal.
 •Violates none of our criteria for real-world
signals.
Application:
 Any sound signal
 The light signal
 A tornedo – Complex sinusoidal signal
EC 8352 Signals and systems Unit 1
 Sine Cardinal function
 Normalized Sinc function
 Represented by sinc(t)
 Energy Signal
APPLICATION
 Digital Signal Processing
 Information Theory
EC 8352 Signals and systems Unit 1
EC 8352 Signals and systems Unit 1
EC 8352 Signals and systems Unit 1
EC 8352 Signals and systems Unit 1
EC 8352 Signals and systems Unit 1
EC 8352 Signals and systems Unit 1
EC 8352 Signals and systems Unit 1

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EC 8352 Signals and systems Unit 1

  • 1. JENITON S Assistant Professor Department of ECE KARPAGAM INSTITUTE OF TECHNOLOGY
  • 2.  Understand the operations and classifications of signals & systems
  • 3. Standard signals  Step, Ramp, Pulse, Impulse, Real and complex exponentials and Sinusoids Classification of Signals  Continuous time (CT) and Discrete Time (DT) signals, Periodic & Aperiodic signals, Deterministic & Random signals, Energy & Power signals
  • 4. Classification of systems:  CT systems and DT systems – Linear & Nonlinear, Time – variant & Time-invariant, Causal & Non-causal, Stable & Unstable.
  • 5.  Introduction of Signals  Types of Signals  Basic Standard signals  Applications
  • 6. Signals are mathematical function  Dependent variable = voltage, temperature, flow rate, pressure etc..  Independent variable = time
  • 7.  Based on dimension of signal  1 Dimensional –Speech, ECG, EEG  2 Dimensional –Image  3 Dimensional –Colour Image, Video
  • 8. Based on nature of signal  Analog Signal  Digital Signal  Continuous Time Signal (CT)  Discrete Time Signal (DT) Based on amplitude  Based on time
  • 9.  The amplitude of an analog signal can have any value (including fractions) at any point in time.  Analog signal have infinite values.
  • 10.  The amplitude of signal can have only finite and discrete values  The special case of Digital signal having two discrete values is known as Binary signal
  • 11.  All continuous (Analog) signals that are functions of time are continuous - time but not all continuous-time signals are continuous(Analog)
  • 12.  Signal that has a value for only specific points in time (Finite ,real valued)  Typically formed by “sampling” a continuous- time signal  Represented as x(n). Also called as sequence  Commonly found in all Computational systems (digital world)  ex. Audio signal mp3, Image JPEG  Displayed graphically as individual values  Called a “stem” plot
  • 13.  Discrete-time signals are often obtained by sampling continuous-time signals
  • 16.  Heaviside function  Represented by U(t) and U(n)  t is a Power signal  Neither Even signal nor Odd signal Application:  DC Generator(Switching on and off of a device)  Communication application
  • 18.  Represented by r(t) and r(n)  Neither Even nor odd signal  Neither Energy nor power signal Application:  Current andVoltage relation circuits
  • 20.  Deltafunction  CT -Dirac delta function  DT-Kronecker delta function  Unit Area signal  Even Signal  Neither Energy nor Power signal Application  Thunderbolt  ECG function
  • 24.  Acceleration function Represented as p(t) and p(n) Application:  The Bike responds to acceleration
  • 25.  Smooth  •Finite power signal.  •Violates none of our criteria for real-world signals. Application:  Any sound signal  The light signal  A tornedo – Complex sinusoidal signal
  • 27.  Sine Cardinal function  Normalized Sinc function  Represented by sinc(t)  Energy Signal APPLICATION  Digital Signal Processing  Information Theory