1 / 21

MALVINO

SIXTH EDITION. MALVINO. Electronic. PRINCIPLES. Oscillators. Chapter 23. Sinusoidal oscillation requires both the correct phase and loop gain.  = 0 = positive feedback. v out. A. B. AB = 1. AB < 1. AB > 1. Sinusoidal oscillators. The starting signal is thermal noise.

Download Presentation

MALVINO

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. SIXTH EDITION MALVINO Electronic PRINCIPLES

  2. Oscillators Chapter 23

  3. Sinusoidal oscillation requires both the correct phase and loop gain.  = 0 = positive feedback vout A B AB = 1 AB < 1 AB > 1

  4. Sinusoidal oscillators • The starting signal is thermal noise. • AB > 1 at startup (AB is the loop gain). • The feedback network determines B and the phase of the feedback. • Only one frequency arrives at the input as an in-phase signal (positive feedback). • Either A or B is eventually decreased so that AB = 1.

  5. Resistance of lamp increases until equilibrium is reached 1 R’ fr = 2pRC Wien-Bridge oscillator vout RL 2R’ R’ Tungsten lamp C R C R vout t

  6. 1 fr = 2p LC C1 B = C2 C1 C2 C2 C = C1 +C2 Amin = C1 Colpitts oscillator +VCC RFC R1 vout C3 C1 L C2 R2 RE CE

  7. C1 +C2 1 Amin = C1 fr = C1 B = 2p LC C1 +C2 C1 C2 C = C1 +C2 Colpitts CB oscillator +VCC RFC R1 C4 C1 C3 L RL C2 R2 RE

  8. 1 fr = 2p LC L2 B = L1 L1 Amin = L2 Hartley oscillator +VCC RFC R1 vout C L1 L = L1 + L2 R2 R3 L2

  9. Crystal-controlled oscillators are used when frequency stability is important. Quartz crystal Slab cut from crystal Schematic symbol Electrodes and leads

  10. Crystal oscillator +VCC RFC R1 vout C1 Xtal C2 R2 R3 CE

  11. Crystals • The fundamental frequency (series resonance) is controlled by the slab thickness. • Higher multiples of the fundamental are called overtones. • The electrode capacitance creates a parallel resonant frequency which is slightly higher. • Typical frequency accuracy is measured in parts per million (ppm).

  12. W Monostable operation of the 555 timer IC +VCC T T = trigger 8 3 2 vout 555 T 1 vout

  13. Astable operation of the 555 timer IC +VCC 8 3 vout 555 1

  14. +VCC 8 UTP  VCC  VCC LTP Discharge 7 555 5 kW Threshold 6 S Q Control 5 kW 3 5 R Q Out Trigger 2 5 kW 1 Gnd 4 Reset

  15. Q Q A discrete RS flip-flop +VCC S R RC RC Q Q RB RB RS RR S R

  16. 555 IC configured for monostable operation +VCC 8 W = 1.1RC R 7 W 6 C 3 2  VCC 1

  17. 555 IC configured for astable operation R1 +VCC W = 0.693(R1 + R2)C 8 7 R1 + R2 R2 D = R1 + 2R2 6 3 2 W C 1 T T = 0.693(R1 + 2R2)C

  18. 1 f = W + 0.693R2C 555 voltage-controlled oscillator R1 +VCC VCC - Vcon W = -(R1 + R2)C ln 8 VCC - 0.5Vcon 7 Vcon applied to pin 5 R2 6 3 5 2 C 1 +Vcon + Vcon

  19. The output frequency is established by the input clock. W UTP =  VCC + vmod ( ) UTP 1 - VCC W = -RC ln T T Pulse-width modulation with the 555 timer IC +VCC 8 4 3 R 7 PWM out 555 A Modulating signal in 6 B 5 C 2 1 Clock in

  20. Pulse-position modulation with the 555 timer IC The leading edge of each pulse is a function of the modulation. R1 +VCC Pulse width is variable 8 4 3 7 PPM out 555 R2 Space is constant A 6 C 5 Modulating signal in 2 1 B Space = 0.693R2C

  21. Phase-locked loops • It is possible to phase-lock an oscillator to a signal by using a phase detector and negative feedback. • PLLs can be used to remove noise from a signal. • PLLs can be used to demodulate an FM signal. • PLLs are available as monolithic ICs.

More Related