The Ultra Linear Power Amplifier An adventure between triode and pentode by Rudolf Moers 1.

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Presentation transcript:

The Ultra Linear Power Amplifier An adventure between triode and pentode by Rudolf Moers 1

Who am I 2 Born in 1955 in Veldhoven and now living in Eindhoven in the Netherlands. Education: Primary Technical School  electrical engineering Secondary Technical School  electronics High Technical School  electronics Summary of work experience: Halin  Analog video modification (RGB-keying) Analog audio circuits with semi-conductors Philips Optical Disk Mastering  Compact Disk mastering electronics Compact Disk signal processing electronics And a lot more Philips Medical Systems  Diaphragm control of Röntgen camera Philips Electron Optics  Vacuum pump control for electron microscope Secondary Technical School  Teacher electronics, theory and practice ASML  Architecture of electronic hardware Infrastructure of cabling and racks with electronic boards and supplies. Hobby : electron tube amplifiers and radio’s

Contents of this presentation 1. Introduction and history 2. Comparison of the static characteristic for Triode, Ultra Linear and Pentode 3. Comparison of the powers for Triode, Ultra Linear and Pentode 4. Network analyses of the Ultra Linear Power Amplifier a. Repetition of the pentode characteristics b. Repetition of the pentode quantities c. Current source and Voltage Source equivalent circuits of the Pentode d. Current source and Voltage Source equivalent circuits applied Ultra Linear 5. Determination of the screen grid tap 3

4 Contents of this presentation 6.Test equipment 7.Practical evidence 1 of the network analyses of the Ultra Linear Amplifier 8. Comparison of practical powers and efficiency of an amplifier in Triode mode, in Ultra Linear mode and in Pentode mode 9.Practical evidence 2 of the network analyses of the Ultra Linear Amplifier 10. Comparison practical frequency behavior of an amplifier in Triode mode, in Ultra Linear mode and in Pentode mode 11. Comparison practical non-linear distortion of an amplifier in Triode mode, in Ultra Linear mode and in Pentode mode 12. Bibliography

1. Introduction and history David Hafler & Herbert Keroes (not the inventors) published their Ultra Linear story in Publishing in 1959 of the Dutch book “Radio Technique part 1” written by A. J. Sietsma of the Philips company. The Philips company has never published an Ultra Linear story, but A. J. Sietsma made a homework exercise about screen grid negative feedback for students. Rudolf Moers solved this homework exercise about negative feedback in 2006 with his own formulae which gave the same results as A. J. Sietsma. 5

6

0.0 ≤ x ≤ Screen grid tap of the primary transformer winding : x x = 0 : pentode 0 < x < 1 : ultra-linear x = 1 : triode

2.Comparison of the static characteristic for Triode, Ultra Linear and Pentode 8 Same load lines with different scales for Vak Constriction 40V Constriction 100V Constriction 50V triode pentode Ultra-linear

3. Comparison of the powers for Triode, Ultra Linear 9 and Pentode in theory. V ap,triode << V ap,ultralinear V ap,triode << V ap,pentode I ap,triode << I ap,ultralinear I ap,triode << I ap,pentode V a,pentode = V a,ultralinear I a,pentode = I a,ultralinear By this: P ap,triode << P ap,ultralinear P ap,triode << P ap,pentode P a,pentode = P a,ultralinear

In Menno’s first book some design examples are shown which use with jumpers to configure the circuit into triode, ultra-linear and pentode. Power results: 2x EL34 with transformer VDV6040PP: p triode = 13W, p ultralinear = 33W and p pentode = 40W 4x EL34 with transformer VDV3070PP: p triode = 30W, p ultralinear = 70W and p pentode = 80W p triode = 13 W  20 W  p ultralinear = 33 W versus p ultralinear = 33 W  7 W  p pentode = 40 W p triode = 30 W  40 W  p ultralinear = 70 W versus p ultralinear = 70 W  10 W  p pentode = 80 W Reason : v ap,triode << v ap,ultralinear < v ap,pentode 10 The constriction of the v g1,k -curves in the anode characteristic I a = f (V ak ) near the I a –axis is slightly more with ultra linear than with a pentode. Comparison of the powers for Triode, Ultra Linear and Pentode in practice.

4. Network analyses of the Ultra Linear Amplifier 4.a. Repetition of the pentode characteristics 11 Anode current

12 Screen grid current

13

4.b. Repetition of the pentode quantities Anode steepness is also called mutual conductance g m. Definition of anode steepness : with constant V ak and V g2,k For small signals : with constant V ak and V g2,k Definition of screen grid steepness : with constant V ak and V g2,k For small signals : with constant V ak and V g2,k 14

Definition of anode amplification factor : with constant I a and V g2,k For small signals : with constant I a and V g2,k Definition of screen grid amplification factor : with constant I g2 and V ak For small signals : with constant I g2 and V ak Anode penetration factor : D a = µ -1 = 1/µ (Anode Durchgriff ) Screen grid penetration factor : (Screen grid Durchgriff) 15

Definition of anode AC internal resistance : with constant V g1,k and V g2,k For small signals : with constant V g1,k and V g2,k Definition of screen grid AC internal resistance : with constant V g1,k and V ak For small signals : with constant V g1,k and V ak 16

Barkhausen’s anode formula : Barkhausen’s screen grid formula : µ pentode as triode ≈ µ g2,g1 17 At the anode: Anode AC internal resistance: Anode AC external resistance: (or plate resistance) (external load at the anode) Screen grid tap of the primary transformer winding : x

18 Anode current

19 Screen grid current

∆V g1,k for S = ∆V g1,k for S2 20

According to the definitions, AC voltage v g1,k causes anode current : i a1 = S·v g1,k According to the definitions, AC voltage v ak causes anode current : i a2 = v ak / r i For triodes : Superposititon of i a1 and i a2 gives : apply Barkhausen’s The triode equation : For pentodes : Factor contributes to the anode current slightly because µ is large see anode steepness characteristic I a = f (V g1,k ). Factor contributes significantly to the anode current because µ g2,g1 is small, see screen grid steepness characteristic I g2 = f (V g1,k ). The pentode equation : cc 21 4.c. Current and Voltage Source equivalent circuits for the Pentode

The pentode equation : Apply this in the pentode equation : Equal control grid base for anode current and screen grid current : After some mathematical magic tricks we get the current source and voltage source models. Anode current source : Screen grid current source : Anode voltage source : Screen grid voltage source : 22 Do not try to remember these terrible formulae, in de next sheet they are understandable.

23

4.d. Current source and Voltage Source equivalent circuits applied to Ultra Linear 0.0 ≤ x ≤ 1.0 TARGET: A = v o /v i = f (x) and r out = f (x) 24

25

Without formulae we see directly : i g2 flows through part x of the primary winding  partly contribution to power i a flows through part (1−x) +x of the primary winding  full contribution to power With formulae derivation from the equivalent circuits we achieve : Anode voltage : v g2,k = −(i a + i g2 ) ∙ x ∙ r a and is Kirchhoff’s first law i k = i a + i g2 for AC Total AC current : The total AC current i total is not the same as cathode AC current i k. 26

The pentode equation :.………… we achieve at the anode: 27 With the art of magic formula tricks ……. An easy formula derivation in small steps is available.

and v i = v g1,k 28

AC output resistance :(Thevenin’s theorem) When we have v o,open then R L = ∞ with. When we have i o,shortcircuit then R L = 0 with. 29 Again with the art of magic formula tricks …..………… we achieve at the output: An easy formula derivation in small steps is available.

Summary 30 x is the variable and the other quantities are almost constant (in theory).