From owner-chemistry@ccl.net Fri Aug 19 13:33:01 2011 From: "Steve Williams willsd(_)appstate.edu" To: CCL Subject: CCL:G: What is wrong with M06 vibrational frequencies Message-Id: <-45297-110819103147-24279-HszkON+GZhAiC4DVQgaY2A:_:server.ccl.net> X-Original-From: Steve Williams Content-Transfer-Encoding: 7bit Content-Type: text/plain; charset=ISO-8859-1; format=flowed Date: Fri, 19 Aug 2011 10:31:25 -0400 MIME-Version: 1.0 Sent to CCL by: Steve Williams [willsd() appstate.edu] On 08/19/2011 07:55 AM, Gerald Knizia knizia]*[theochem.uni-stuttgart.de wrote: > > Sent to CCL by: Gerald Knizia [knizia\a/theochem.uni-stuttgart.de] > Adel El-Azhary azhary---ksu.edu.sa wrote: >> I am not sure that anyone of you experienced this problem before or >> knows a solution for it. I am calculating vibrational frequencies at >> the HF, B3LYP, M06, M06L, M062x, M06HF and MP2 levels of a molecule. >> All vibrational frequencies are real at the HF, B3LYP and MP2 levels >> but at the M06, M06L, M062x and M06HF levels, one or more vibrational >> frequency is imaginary. > > The M06 (and the other M* functionals) are basically fitted to > death[1] on a large training set in order to give good thermochemistry > values. They are not fitted on potential energy surfaces. While in > general this apparently works well, you have to be wary. It's only to > be expected that they break for some molecules and applications which > are sufficiently different from what they are fitted for[2]. If you > are sure that your geometries with the different methods converged to > equivalent structures, you maybe shouldn't worry about that too much > and simply use some other theoretical method. > > [1] They have over 30 fitting parameters, additionally to the choice > of the functional form. > [2] ...or which in general cannot be reliably represented by DFT > methods, like dispersive interactions or strong correlations. Maybe HF > and B3LYP anr just as wrong, but in a different way, which causes them > to erroneously report positive PES curvature. To be absolutely sure > about that you would need to repeat your calculation with a more > accurate wave function method, but this might be unaffordable. This is a good point. If these M* functionals are "broken" for anything but thermochemistry at single points, you might be able to have gradients and second derivatives "broken" in the same way. I think you are using gaussian for these calculations, so (if you can afford it), you might want to try opt=(calcall,tight) with your ultrafine grid. This will use the M* analytic Hessian to guide the optimization at every step. This is guaranteed to be really slow, but will take fewer steps in the optimization. There is no need for a subsequent freq calculation since this automatically reported on the converged geometry. Steve Williams