dft scf convergence problem

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Dear nwchem community,

I am having trouble to convergence a wavefunction for a carbon nanotube with 2 hydrogen atoms using DFT+PBE0.
Here is (part of) the input

basis
 * library 3-21g
end
dft
   iterations 2000
   xc pbe0
   direct
   grid fine
   convergence gradient 8E-4 diis 4
end
driver 
  xyz geo
end
task dft optimize


I have two systems (quite similar except for different positioning of the hydrogen atoms.
The structures are optimized PBE geometries from CPMD.

Here is one that works

2b/output: d= 0,ls=0.0,diis     1  -9108.4700250578 -8.16D+04  8.10D+00  2.44D+01  5609.3
2b/output: d= 0,ls=0.5,diis     2  -9034.9757357418  7.35D+01  4.66D-01  8.74D+01 17541.8
2b/output: d= 0,ls=0.5,diis     3  -9041.3269753269 -6.35D+00  2.02D-01  7.76D+01 29413.3
2b/output: d= 0,ls=0.5,diis     4  -9043.6904442580 -2.36D+00  1.21D-01  7.56D+01 41248.0
2b/output: d= 0,ls=0.5,diis     5  -9044.9817332625 -1.29D+00  7.70D+00  7.43D+01 53002.8
2b/output: d= 0,ls=0.5,diis     6  -9095.2034257819 -5.02D+01  3.46D-02  5.85D+01 59436.9
2b/output: d= 0,ls=0.5,diis     7  -9105.7684680531 -1.06D+01  4.17D-03  1.89D+01 65563.8
2b/output: d= 0,ls=0.5,diis     8  -9104.4813523533  1.29D+00  1.18D-03  3.24D+01 71684.0
2b/output: d= 0,ls=0.5,diis     9  -9105.8769727898 -1.40D+00  7.15D-04  2.18D+01 77663.8
2b/output: d= 0,ls=0.5,diis    10  -9107.4244567859 -1.55D+00  1.16D-03  1.31D+01 83650.6
2b/output: d= 0,ls=0.5,diis    11  -9109.2070951994 -1.78D+00  1.27D-03  4.41D+00 92383.6
2b/output: d= 0,ls=0.5,diis    12  -9110.2622692031 -1.06D+00  5.06D-04  6.65D-01100948.2
2b/output: d= 0,ls=0.5,diis    13  -9110.3633724795 -1.01D-01  2.90D-04  3.92D-01108950.1
2b/output: d= 0,ls=0.5,diis    14  -9110.4234724909 -6.01D-02  2.45D-04  2.25D-01114918.9
2b/output: d= 0,ls=0.5,diis    15  -9110.4774325073 -5.40D-02  1.56D-04  6.57D-02120876.2
2b/output: d= 0,ls=0.5,diis    16  -9110.5041094244 -2.67D-02  1.04D-04  2.15D-02126837.3
2b/output: d= 0,ls=0.5,diis    17  -9110.5187859539 -1.47D-02  9.39D-05  1.60D-02132823.1
2b/output: d= 0,ls=0.5,diis    18  -9110.5298692886 -1.11D-02  9.20D-05  1.29D-02138816.4
2b/output: d= 0,ls=0.5,diis    19  -9110.5394020628 -9.53D-03  7.53D-05  9.69D-03144784.6
2b/output: d= 0,ls=0.5,diis    20  -9110.5469022106 -7.50D-03  6.75D-05  7.56D-03150754.4


And one that doesn't

2a/output: d= 0,ls=0.0,diis     1  -9108.5023183806 -8.16D+04  8.27D+00  2.43D+01  5616.0
2a/output: d= 0,ls=0.5,diis     2  -9034.6634884197  7.38D+01  4.65D-01  8.50D+01 17581.9
2a/output: d= 0,ls=0.5,diis     3  -9040.9435208185 -6.28D+00  1.96D-01  7.60D+01 29477.9
2a/output: d= 0,ls=0.5,diis     4  -9043.2585279689 -2.32D+00  1.22D-01  7.42D+01 41316.6
2a/output: d= 0,ls=0.5,diis     5  -9044.5516229056 -1.29D+00  7.86D+00  7.31D+01 53169.2
2a/output: d= 0,ls=0.5,diis     6  -9093.4199801709 -4.89D+01  2.87D-02  6.70D+01 59590.5
2a/output: d= 0,ls=0.5,diis     7  -9080.1167325488  1.33D+01  3.59D-03  1.43D+02 65637.3
2a/output: d= 0,ls=0.5,diis     8  -9095.7736875505 -1.57D+01  1.38D-03  6.66D+01 71659.0
2a/output: d= 0,ls=0.5,diis     9  -9099.3601973387 -3.59D+00  7.82D-04  4.62D+01 77709.0
2a/output: d= 0,ls=0.5,diis    10  -9102.5658530250 -3.21D+00  1.79D-02  3.06D+01 83711.3
2a/output: d= 0,ls=0.5,diis    11  -9030.5701065372  7.20D+01  4.80D-03  3.48D+02 93114.0
2a/output: d= 0,ls=0.5,diis    12  -9035.9333262450 -5.36D+00  3.85D-03  2.94D+02102218.4
2a/output: d= 0,ls=0.5,diis    13  -9039.6119263338 -3.68D+00  3.68D-03  2.71D+02110320.0
2a/output: d= 0,ls=0.5,diis    14  -9042.2300588374 -2.62D+00  1.59D-01  2.66D+02116583.4
2a/output: d= 0,ls=0.5,diis    15   -942.0039711970  8.10D+03  7.09D-02  1.99D+04123442.3
2a/output: d= 0,ls=0.5,diis    16  -3417.0117307364 -2.48D+03  4.12D-02  1.52D+04130265.1
2a/output: d= 0,ls=0.5,diis    17  -4366.1889341364 -9.49D+02  3.40D-02  1.61D+04137121.0
2a/output: d= 0,ls=0.5,diis    18  -4847.9189437237 -4.82D+02  5.71D+00  1.96D+04144007.5
2a/output: d= 0,ls=0.5,diis    19  43359.2082533070  4.82D+04  7.22D+00  3.62D+03152453.2
2a/output: d= 0,ls=0.5,diis    20  35898.8558078528 -7.46D+03  4.11D+00  1.53D+04160518.8
2a/output: d= 0,ls=0.5,diis    21  24338.8539746737 -1.16D+04  4.64D-01  2.30D+04167974.2
2a/output: d= 0,ls=0.5,diis    22  22345.8899119936 -1.99D+03  6.14D-01  2.31D+04175136.6



It seems to me that the initial step size is too large and the DIIS algorithm gets lost for the latter geometry.
Is there a way to choose the initial DIIS step size?
Or is there another, algorithm like steepest descent or conjugate gradient that I can try for the SCF convergence?
(I could not find it in the part of manual about dft)

Thank you in advance for any suggestions.

Best, Jaap


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