Krill - The Next Generation

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I misspoke yesterday. I tried 5.7 Ohms and .9mH for an 8 Ohm load at 45 degrees not 90 degrees. I also just played around with a simple CEF and got the same resut, you can tune the third harmonic down to <.002% but simply changing the phase it goes back to .02%. So I consider this matter moot unless you are driving purely resistive speakers.
 
Last edited:
Scott has brought up a valid point regarding speaker loads on distortion performance, so I looked into the performance, simulated only, of the output stage I posted in post 302, with a simulated loudspeaker load. The load I used can be found here:

Phase Angle Vs. Transistor Dissipation

This was run on Intusoft, my preferred program. Fourier analysis was run first with an 8 ohm resistive load. The frequencies were 20, 200, 2K and 20K. All runs were at rated output of 50W. Here are the results for the resistive load.

Fourier analysis for v(46):
No. Harmonics: 10, THD: 0.00239293 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.1393 0 0 0
1 20 28.3086 2.954e-005 1 0
2 40 0.000610911 89.6344 2.15804e-005 89.6343
3 60 0.00017726 163.716 6.2617e-006 163.716
4 80 8.49181e-005 88.5432 2.99973e-006 88.5432
5 100 0.000182267 16.6528 6.43857e-006 16.6528
6 120 5.31863e-005 86.1331 1.8788e-006 86.1331
7 140 7.16477e-005 48.2808 2.53095e-006 48.2808
8 160 5.32315e-005 84.9651 1.8804e-006 84.9651
9 180 5.49052e-005 77.1249 1.93952e-006 77.1249

Fourier analysis for v(46):
No. Harmonics: 10, THD: 0.00291243 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.13925 0 0 0
1 200 28.3079 -0.00080945 1 0
2 400 0.000695345 87.5435 2.45637e-005 87.5444
3 600 0.000200343 148.947 7.0773e-006 148.948
4 800 0.000170281 89.0646 6.01532e-006 89.0654
5 1000 0.000218235 35.7195 7.70935e-006 35.7203
6 1200 0.000138619 86.5023 4.89683e-006 86.5032
7 1400 0.000148108 69.1618 5.23204e-006 69.1626
8 1600 0.000137726 85.7318 4.8653e-006 85.7326
9 1800 0.000139034 82.2638 4.91149e-006 82.2646


Fourier analysis for v(46):
No. Harmonics: 10, THD: 0.00243866 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.1393 0 0 0
1 2000 28.31 -0.011042 1 0
2 4000 0.000537198 70.2192 1.89756e-005 70.2302
3 6000 0.000385562 -158.08 1.36193e-005 -158.06
4 8000 8.32013e-005 108.769 2.93894e-006 108.78
5 10000 0.000146588 -9.7253 5.17797e-006 -9.7142
6 12000 4.54172e-005 84.9436 1.60428e-006 84.9546
7 14000 6.80425e-005 49.5271 2.40348e-006 49.5381
8 16000 4.57577e-005 88.3915 1.61631e-006 88.4025
9 18000 4.68371e-005 78.0143 1.65444e-006 78.0254

Fourier analysis for v(46):
No. Harmonics: 10, THD: 0.00637281 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.14047 0 0 0
1 20000 28.3061 -0.11658 1 0
2 40000 0.000562225 -49.651 1.98623e-005 -49.534
3 60000 0.00152067 -174.81 5.37225e-005 -174.7
4 80000 0.000486825 126.464 1.71986e-005 126.58
5 100000 0.000612165 -46.284 2.16266e-005 -46.167
6 120000 5.42049e-005 -84.925 1.91495e-006 -84.808
7 140000 9.15943e-005 75.3052 3.23585e-006 75.4218
8 160000 3.0153e-005 87.6304 1.06525e-006 87.747
9 180000 3.88281e-005 -4.675 1.37172e-006 -4.5584

I was quite surprised at the results using the simulated speaker load. The total deviation from flat response from 1Hz to 100kHz was +/- 0.035 dB, but that was not the surprise. Here are the results at the same conditions as above. You will note that my program renumbered the output node when I added the simulated load.

Fourier analysis for v(5):
No. Harmonics: 10, THD: 0.00104555 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.13848 0 0 0
1 20 28.4323 0.118888 1 0
2 40 0.000160946 -56.31 5.66069e-006 -56.429
3 60 0.000144385 -57.937 5.07821e-006 -58.056
4 80 8.29289e-005 88.5337 2.91672e-006 88.4148
5 100 8.94328e-005 93.0589 3.14547e-006 92.94
6 120 8.169e-005 86.5414 2.87314e-006 86.4225
7 140 8.17206e-005 86.0202 2.87422e-006 85.9013
8 160 8.19809e-005 85.8365 2.88337e-006 85.7176
9 180 8.16909e-005 85.0198 2.87317e-006 84.9009

Fourier analysis for v(5):
No. Harmonics: 10, THD: 0.00747113 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.14731 0 0 0
1 200 28.2386 -0.037436 1 0
2 400 0.000999955 91.2083 3.54109e-005 91.2458
3 600 0.00172524 -168.55 6.10949e-005 -168.51
4 800 0.000338778 86.1272 1.1997e-005 86.1646
5 1000 0.000307015 48.1304 1.08722e-005 48.1678
6 1200 0.000252487 84.0276 8.9412e-006 84.065
7 1400 0.000309605 58.272 1.09639e-005 58.3094
8 1600 0.000219785 81.9857 7.78314e-006 82.0231
9 1800 0.000240269 71.2486 8.50851e-006 71.286

Fourier analysis for v(5):
No. Harmonics: 10, THD: 0.00933156 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.13485 0 0 0
1 2000 28.3523 0.076371 1 0
2 4000 0.00116139 61.5225 4.0963e-005 61.4462
3 6000 0.00102373 82.8713 3.61077e-005 82.795
4 8000 0.00090381 85.4352 3.18779e-005 85.3589
5 10000 0.000786248 81.4353 2.77314e-005 81.3589
6 12000 0.000897899 80.7763 3.16694e-005 80.7
7 14000 0.00089029 79.5025 3.1401e-005 79.4262
8 16000 0.000890718 77.6843 3.14161e-005 77.6079
9 18000 0.000880698 76.0535 3.10627e-005 75.9772

Fourier analysis for v(5):
No. Harmonics: 10, THD: 0.018849 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.14582 0 0 0
1 20000 28.2261 -0.098839 1 0
2 40000 0.000651209 80.3099 2.30712e-005 80.4087
3 60000 0.00486095 -174.22 0.000172215 -174.12
4 80000 0.00140648 102.909 4.98289e-005 103.008
5 100000 0.000479788 -63.864 1.6998e-005 -63.765
6 120000 0.000763014 94.3681 2.70322e-005 94.4669
7 140000 0.00063818 78.244 2.26096e-005 78.3428
8 160000 0.000792166 84.2344 2.8065e-005 84.3332
9 180000 0.000654043 67.7346 2.31716e-005 67.8334

As Scott pointed out, adding a reactive load does increase the distortion at some frequencies. I hope this gives some of you some insight into how my amp performs with a real world load.
 
The culprit is the Early voltage. Vbe modulation by the Early effect is actually quite substantial with these output devices (VA~40V). This is in phase with the input voltage. The Vbe modulation with current is in phase with the current. So changing the phase of the load will change the distortion cancelling effect. So there you go amplifier/cable/speaker interface effects without invoking quantum mechanics.
 
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Joined 2006
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Scott has brought up a valid point regarding speaker loads on distortion performance, so I looked into the performance, simulated only, of the output stage I posted in post 302, with a simulated loudspeaker load. The load I used can be found here:

As Scott pointed out, adding a reactive load does increase the distortion at some frequencies. I hope this gives some of you some insight into how my amp performs with a real world load.

Hmmmmm......... all the more reason to use the Krill with my ESS AMT1's :D:D:D
 
Thanks for the explanation Scott.

Just for fun, I ran the same circuit at an output of two watts (First Watt was taken) with the same load. I didn't bother with the 8 Ohm sims at this power as there really seems to be no point in it.

2 Watt
Fourier analysis for v(5):
No. Harmonics: 10, THD: 0.00163856 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.13847 0 0 0
1 20 3.98511 0.118496 1 0
2 40 1.96161e-005 83.5242 4.92234e-006 83.4057
3 60 2.31467e-005 87.6928 5.80829e-006 87.5743
4 80 2.36855e-005 87.8003 5.9435e-006 87.6818
5 100 2.38118e-005 87.4819 5.97519e-006 87.3634
6 120 2.36344e-005 86.603 5.93069e-006 86.4845
7 140 2.34996e-005 86.3933 5.89685e-006 86.2748
8 160 2.35831e-005 85.5511 5.9178e-006 85.4326
9 180 2.34168e-005 84.7397 5.87607e-006 84.6212

Fourier analysis for v(5):
No. Harmonics: 10, THD: 0.00135442 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.13964 0 0 0
1 200 3.95695 -0.03875 1 0
2 400 4.73286e-005 81.0103 1.19609e-005 81.0491
3 600 2.12365e-005 27.7984 5.36688e-006 27.8371
4 800 7.93236e-006 26.4012 2.00467e-006 26.4399
5 1000 5.98264e-006 13.3059 1.51193e-006 13.3447
6 1200 5.24499e-006 25.3151 1.32551e-006 25.3538
7 1400 4.37369e-006 11.7816 1.10532e-006 11.8203
8 1600 3.91545e-006 23.2485 9.89511e-007 23.2872
9 1800 4.54074e-006 25.9667 1.14753e-006 26.0054

Fourier analysis for v(5):
No. Harmonics: 10, THD: 0.00275206 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.13798 0 0 0
1 2000 3.97394 0.0747197 1 0
2 4000 4.00643e-005 72.7446 1.00818e-005 72.6699
3 6000 3.81647e-005 86.0665 9.60376e-006 85.9918
4 8000 4.04612e-005 87.5482 1.01816e-005 87.4735
5 10000 3.72511e-005 87.1494 9.37385e-006 87.0747
6 12000 3.79895e-005 84.1643 9.55965e-006 84.0896
7 14000 4.07108e-005 83.4333 1.02444e-005 83.3586
8 16000 3.70111e-005 84.1998 9.31345e-006 84.1251
9 18000 3.7469e-005 79.7891 9.42868e-006 79.7144

Fourier analysis for v(5):
No. Harmonics: 10, THD: 0.00327525 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.13921 0 0 0
1 20000 3.95577 -0.10238 1 0
2 40000 7.76948e-005 127.917 1.96409e-005 128.019
3 60000 3.20237e-005 144.977 8.09545e-006 145.08
4 80000 4.48854e-005 114.237 1.13468e-005 114.34
5 100000 4.0071e-005 115.102 1.01298e-005 115.204
6 120000 3.95103e-005 103.861 9.98801e-006 103.963
7 140000 3.9684e-005 101.338 1.00319e-005 101.44
8 160000 4.03762e-005 100.486 1.02069e-005 100.589
9 180000 3.65743e-005 89.1326 9.24582e-006 89.235
 
As something of a control, I ran the same sims on a conventional amp with feedback to see if it showed the same type of changes. The amp I used can be found here:

Distortion In Power Amplifiers

I ran the sims at the rated output of 50W into an 8 Ohm resistive load first. I set the bias for minimum distortion at the 2KHz frequency. The first thing I noticed was the rather high 20Hz distortion.

Fourier analysis for v(37):
No. Harmonics: 10, THD: 0.462926 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.56538 0 0 0
1 20 27.9457 8.40118 1 0
2 40 0.0880971 -175.29 0.00315244 -183.69
3 60 0.0587126 -175.68 0.00210095 -184.08
4 80 0.0440209 -175.23 0.00157523 -183.63
5 100 0.0352099 -175.09 0.00125994 -183.49
6 120 0.0292876 -174.1 0.00104802 -182.5
7 140 0.0251233 -173.93 0.000899003 -182.33
8 160 0.0219124 -172.65 0.000784106 -181.05
9 180 0.0195227 -172.53 0.000698596 -180.93

I thought I knew what was causing this, and made some changes to the amp to check. First I changed C2 from 220uF to 2200uF.

Fourier analysis for v(37):
No. Harmonics: 10, THD: 0.462926 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.56538 0 0 0
1 20 27.9457 8.40118 1 0
2 40 0.0880971 -175.29 0.00315244 -183.69
3 60 0.0587126 -175.68 0.00210095 -184.08
4 80 0.0440209 -175.23 0.00157523 -183.63
5 100 0.0352099 -175.09 0.00125994 -183.49
6 120 0.0292876 -174.1 0.00104802 -182.5
7 140 0.0251233 -173.93 0.000899003 -182.33
8 160 0.0219124 -172.65 0.000784106 -181.05
9 180 0.0195227 -172.53 0.000698596 -180.93

Next I changed it to 22000uF.

22000uF
Fourier analysis for v(37):
No. Harmonics: 10, THD: 0.266128 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.67347 0 0 0
1 20 28.0915 4.49922 1 0
2 40 0.0511292 -177.69 0.00182009 -182.19
3 60 0.0340024 -178.39 0.00121042 -182.89
4 80 0.0254295 -178.71 0.000905239 -183.21
5 100 0.0202568 -178.85 0.000721099 -183.35
6 120 0.0167956 -178.92 0.000597887 -183.42
7 140 0.0143071 -178.89 0.000509304 -183.39
8 160 0.0124344 -178.84 0.00044264 -183.34
9 180 0.0109645 -178.71 0.000390314 -183.21

I still wasn't happy with the results, so I left C2 at 22000uF and changed C1 from 10uF to 100uF.

100uF
Fourier analysis for v(37):
No. Harmonics: 10, THD: 0.00860756 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.23016 0 0 0
1 20 28.2752 0.485246 1 0
2 40 0.0016704 173.052 5.90765e-005 172.567
3 60 0.00109985 169.264 3.88978e-005 168.778
4 80 0.00082994 165.555 2.93522e-005 165.07
5 100 0.000658568 162.308 2.32913e-005 161.822
6 120 0.000546876 158.459 1.93412e-005 157.974
7 140 0.000463245 155.441 1.63834e-005 154.955
8 160 0.00040372 151.525 1.42782e-005 151.04
9 180 0.00035263 148.55 1.24713e-005 148.065

That was a big improvement, so I changed C1 to 1000uF.

1000uF
Fourier analysis for v(37):
No. Harmonics: 10, THD: 0.00280748 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.058474 0 0 0
1 20 28.2804 0.0832942 1 0
2 40 0.000376961 75.1557 1.33294e-005 75.0724
3 60 0.00036152 60.7101 1.27834e-005 60.6268
4 80 0.000331879 50.3979 1.17353e-005 50.3146
5 100 0.000296199 37.6536 1.04737e-005 37.5703
6 120 0.000259449 26.0297 9.17419e-006 25.9464
7 140 0.000216393 11.8115 7.65171e-006 11.7283
8 160 0.000171029 -2.0164 6.04764e-006 -2.0997
9 180 0.000127745 -22.024 4.51708e-006 -22.108

This was looking much better. This had moved the -3dB point from 2.3Hz to 0.023Hz. This might well be worth considering when selecting the value of coupling and feedback caps.

Self address this in the link I gave earlier calling it "capacitor distortion".
 
I reset the values of C1 and C2 back to the values given in the schematic I linked to in the previous post to run the sims. This is with an 8 Ohm restive load.

Fourier analysis for v(37):
No. Harmonics: 10, THD: 0.462926 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.56538 0 0 0
1 20 27.9457 8.40118 1 0
2 40 0.0880971 -175.29 0.00315244 -183.69
3 60 0.0587126 -175.68 0.00210095 -184.08
4 80 0.0440209 -175.23 0.00157523 -183.63
5 100 0.0352099 -175.09 0.00125994 -183.49
6 120 0.0292876 -174.1 0.00104802 -182.5
7 140 0.0251233 -173.93 0.000899003 -182.33
8 160 0.0219124 -172.65 0.000784106 -181.05
9 180 0.0195227 -172.53 0.000698596 -180.93

Fourier analysis for v(37):
No. Harmonics: 10, THD: 0.0203632 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.36579 0 0 0
1 200 28.2717 0.825126 1 0
2 400 0.00395303 177.05 0.000139823 176.225
3 600 0.0026199 175.926 9.26687e-005 175.1
4 800 0.00196331 173.623 6.94445e-005 172.798
5 1000 0.00155052 173.493 5.48436e-005 172.668
6 1200 0.0012876 170.425 4.55437e-005 169.6
7 1400 0.00108694 171.294 3.84464e-005 170.469
8 1600 0.000944828 167.36 3.34196e-005 166.535
9 1800 0.00081387 168.424 2.87874e-005 167.599

Fourier analysis for v(37):
No. Harmonics: 10, THD: 0.00366431 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.058212 0 0 0
1 2000 28.2799 -0.081138 1 0
2 4000 0.00036602 -87.779 1.29428e-005 -87.698
3 6000 0.000315995 28.4848 1.11738e-005 28.5659
4 8000 0.00010673 -160.31 3.77405e-006 -160.22
5 10000 0.00038586 -14.913 1.36443e-005 -14.832
6 12000 0.000135313 175.827 4.78477e-006 175.908
7 14000 0.000513949 -33.698 1.81737e-005 -33.617
8 16000 0.000162382 146.751 5.74195e-006 146.832
9 18000 0.000609032 -41.598 2.15358e-005 -41.517

Fourier analysis for v(37):
No. Harmonics: 10, THD: 0.0493264 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.020558 0 0 0
1 20000 28.2785 -1.6528 1 0
2 40000 0.00508674 -41.383 0.00017988 -39.731
3 60000 0.00689876 -88.134 0.000243958 -86.481
4 80000 0.00380444 -147 0.000134535 -145.35
5 100000 0.00332959 -87.946 0.000117743 -86.293
6 120000 0.00131706 52.7979 4.65747e-005 54.4507
7 140000 0.00665185 -49.064 0.000235227 -47.411
8 160000 0.00302358 -79.092 0.000106921 -77.439
9 180000 0.00635743 -78.551 0.000224815 -76.898

As you can see, the effects of C1 and C2 still show some influence at 200Hz. Next are the sims using the simulated speaker load.

Fourier analysis for v(37):
No. Harmonics: 10, THD: 0.469729 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.56684 0 0 0
1 20 27.9503 8.41025 1 0
2 40 0.0909551 -175.94 0.00325417 -184.35
3 60 0.057453 -170.36 0.00205554 -178.77
4 80 0.0425877 -177.21 0.0015237 -185.62
5 100 0.0398812 -176.72 0.00142686 -185.13
6 120 0.0297476 -171.94 0.0010643 -180.35
7 140 0.0230207 177.528 0.000823629 169.118
8 160 0.0228965 -175.89 0.000819186 -184.3
9 180 0.0178946 -165.52 0.00064023 -173.93

Fourier analysis for v(37):
No. Harmonics: 10, THD: 0.0213442 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.36617 0 0 0
1 200 28.2713 0.825754 1 0
2 400 0.00445468 -171.63 0.000157569 -172.45
3 600 0.00195571 169.858 6.91768e-005 169.033
4 800 0.0025644 -178.38 9.07068e-005 -179.2
5 1000 0.000896054 -166.26 3.16949e-005 -167.09
6 1200 0.00167047 169.242 5.90873e-005 168.417
7 1400 0.000885284 -145.36 3.13139e-005 -146.19
8 1600 0.000977661 158.959 3.45814e-005 158.133
9 1800 0.000913419 -150.09 3.23091e-005 -150.91

Fourier analysis for v(37):
No. Harmonics: 10, THD: 0.00592452 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.059004 0 0 0
1 2000 28.2789 -0.077554 1 0
2 4000 0.000129305 -172.54 4.5725e-006 -172.46
3 6000 0.00082118 17.2252 2.90386e-005 17.3027
4 8000 0.000372205 178.052 1.31619e-005 178.129
5 10000 0.000671648 -40.059 2.37509e-005 -39.981
6 12000 0.000502218 143.565 1.77595e-005 143.642
7 14000 0.000678632 -102.35 2.39978e-005 -102.27
8 16000 0.000650977 107.648 2.30199e-005 107.726
9 18000 0.000624249 -156.31 2.20748e-005 -156.23

Fourier analysis for v(37):
No. Harmonics: 10, THD: 0.0376477 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.022229 0 0 0
1 20000 28.2736 -1.6942 1 0
2 40000 0.00229325 -20.765 8.1109e-005 -19.07
3 60000 0.00102352 8.3757 3.62007e-005 10.0699
4 80000 0.000541067 -98.738 1.91368e-005 -97.044
5 100000 0.00595247 -77.807 0.000210531 -76.113
6 120000 0.000594664 -36.364 2.10325e-005 -34.67
7 140000 0.00603693 -84.291 0.000213518 -82.597
8 160000 0.000933477 -18.23 3.30158e-005 -16.535
9 180000 0.0057967 -95.661 0.000205022 -93.967

The deviation from flat response from 20 Hz to 20Khz was only +/- 0.036dB. Most of this was the role off at 20Hz caused by C1 and C2. If the measurements are made from 50 Hz to 20KHz this deviation is reduced by half.
 
Hi Steve

There's something not right with your recent sim results - the high order distortion products aren't dropping off.

e.g. For your 2watts @ 2khz sim in post 426, all the harmonics are almost exactly 10ppm. That's totally unnatural - I'm sure it's sim artifacts and the real figures should be lower.

I think you need to improve the resolution somehow to get more meaningful results at very low distortion levels. Maybe reduce the time-step (or whatever it's called in your software) and/or let the sim run for a few cycles before starting the measurement.

If you're using LtSpice, there's tips on getting accurate results here: Common Issues Encountered By New Users - diyAudio

Regards - Godfrey
 
Steve, the "capacitor distortion" is a problem with LTSpice's .four command here I think. Even the default capacitor models in LTSpice don't model capacitor distortion.

Also, square wave sources in the schematic not attached to the circuit can cause odd transients in other parts of the circuit, and on an FFT this can look like your amp's distorting especially if the square wave source is the at the test frequency. It helps if the risetime for the source is slower than the timestep.

- keantoken
 
Thanks for the explanation Scott.

Just for fun, I ran the same circuit at an output of two watts (First Watt was taken) with the same load. I didn't bother with the 8 Ohm sims at this power as there really seems to be no point in it.

It has nothing to do with heat AFAIK there is no commercial SPICE that does a full thermal analysis at every time point.
 
Steve, the "capacitor distortion" is a problem with LTSpice's .four command here I think. Even the default capacitor models in LTSpice don't model capacitor distortion.

Also, square wave sources in the schematic not attached to the circuit can cause odd transients in other parts of the circuit, and on an FFT this can look like your amp's distorting especially if the square wave source is the at the test frequency. It helps if the risetime for the source is slower than the timestep.

- keantoken

As I pointed out, I am not using LTspice. Also, what my sims show is shown by D. Self in the link I gave. I will turn off the square wave and look again. I was not aware that could happen, thanks.
 
I reduced the time step and reran the 2W results with the simulated load. I like the results, but I'm not sure I believe they represent real world measurements.

Fourier analysis for v(5):
No. Harmonics: 10, THD: 0.000122025 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.13848 0 0 0
1 20 3.98495 0.118189 1 0
2 40 4.70141e-006 -66.759 1.17979e-006 -66.877
3 60 7.46678e-007 -59.895 1.87375e-007 -60.013
4 80 2.57768e-007 -12.257 6.46854e-008 -12.375
5 100 2.1945e-007 17.3729 5.50696e-008 17.2547
6 120 3.63374e-007 -2.7229 9.11867e-008 -2.8411
7 140 3.37321e-007 -16.64 8.46489e-008 -16.758
8 160 4.76093e-007 2.79752 1.19473e-007 2.67933
9 180 6.30249e-007 -2.5251 1.58157e-007 -2.6432

Fourier analysis for v(5):
No. Harmonics: 10, THD: 0.00133794 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.13964 0 0 0
1 200 3.95695 -0.038741 1 0
2 400 4.67692e-005 81.2864 1.18195e-005 81.3251
3 600 2.10765e-005 26.7788 5.32645e-006 26.8176
4 800 7.76899e-006 25.3644 1.96338e-006 25.4031
5 1000 6.06051e-006 16.4463 1.53161e-006 16.485
6 1200 5.21698e-006 14.3948 1.31843e-006 14.4335
7 1400 4.03439e-006 3.54452 1.01957e-006 3.58326
8 1600 3.88129e-006 21.0667 9.80879e-007 21.1054
9 1800 3.9478e-006 27.6629 9.97687e-007 27.7016

Fourier analysis for v(5):
No. Harmonics: 10, THD: 0.000682223 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.13799 0 0 0
1 2000 3.97386 0.0742918 1 0
2 4000 1.12257e-005 49.0462 2.8249e-006 48.972
3 6000 8.95986e-006 77.5329 2.2547e-006 77.4586
4 8000 9.13103e-006 79.1968 2.29777e-006 79.1225
5 10000 8.54492e-006 93.7172 2.15028e-006 93.6429
6 12000 7.76495e-006 89.168 1.95401e-006 89.0938
7 14000 1.15113e-005 85.4297 2.89674e-006 85.3554
8 16000 9.93978e-006 85.9077 2.50129e-006 85.8334
9 18000 8.98292e-006 80.0946 2.2605e-006 80.0203

Fourier analysis for v(5):
No. Harmonics: 10, THD: 0.00194635 %, Gridsize: 200, Interpolation Degree: 1

Harmonic Frequency Magnitude Phase Norm. Mag Norm. Phase
-------- --------- --------- ----- --------- -----------
0 0 -0.13923 0 0 0
1 20000 3.95574 -0.10303 1 0
2 40000 5.38489e-005 156.587 1.36129e-005 156.69
3 60000 3.68389e-005 -142.74 9.31277e-006 -142.64
4 80000 2.06051e-005 177.059 5.20892e-006 177.162
5 100000 2.40771e-005 -169.89 6.08664e-006 -169.79
6 120000 1.31909e-005 175.77 3.33463e-006 175.873
7 140000 1.49977e-005 -176.68 3.79138e-006 -176.58
8 160000 1.08513e-005 -178.91 2.74318e-006 -178.81
9 180000 1.22494e-005 -174.37 3.09663e-006 -174.27
 
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