Salut Edward !

I remember your poster in Goettingen as I brought a reprint home...

That answer is totally what I needed !

Thanks


Sébastien





Edward d'Auvergne wrote:
> Hi,
>
> That is good question.  I have to warn you though that my opinion is
> going to be very heavily biased!  Essentially the way that model-free
> analysis has been implemented over the last 17 years or so (since the
> publication of Kay et al., 1989) is as follows:
>
> 1.  Estimate the Brownian rotational diffusion tensor.
> 2.  Hold the diffusion tensor fixed and optimise each model-free model.
> 3.  Model-free model selection (in my opinion this is best done using
> AIC model selection ;).
> 4.  Optimisation of the diffusion tensor parameters together with the
> parameters of the selected model-free model.
> 5.  Repeat the steps, using the final optimised diffusion tensor as
> the starting point of the next iteration, until 'convergence'.
>
> On top of this I have recently proposed an additional step prior to
> 'model-free model selection' called 'model-free model elimination' to
> remove failed model-free models.  The most common way of carrying out
> step 1 is to use the R2/R1 ratio (Kay et al., 1989).  relax can not
> only implement this data analysis chain but, due to it's modularity
> and flexibility, it can also implement many of the different published
> variations to this approach.
>
> There is a sample script called 'full_analysis.py' distributed with
> relax which implements a radically different approach to Kay's
> paradigm.  Rather than starting with the diffusion tensor and ending
> with the model-free parameters, this new model-free optimisation
> protocol applies this logic in reverse.  It starts by optimising the
> model-free models and finishes by optimising the diffusion tensor.
> The benefits of this approach is that it avoids the pitfalls of
> obtaining the initial diffusion tensor estimate, avoids the hidden
> motion problem (Orekhov et al., 1995, Orekhov et al., 1999a, Orekhov
> et al., 1999b), and avoids under-fitting (which causes artificial
> motions to appear).
>
> I presented this new protocol on a poster at the 2006 ICMRBS
> conference in Goettingen and I currently have a number of submitted
> manuscripts which, unfortunately, are not published yet.  These papers
> will demonstrate the application and performance of the new model-free
> optimisation protocol.  However all the steps of the analysis are
> described in fine detail at the start of the 'full_analysis.py'
> script.
>
> Sorry about all that biased, unpublished opinion.  In summary relax
> can be used to implement most of the data analysis protocols in the
> literature.  I hope that answers your question.
>
> Edward
>
>
> References:
> Kay, L. E., Torchia, D. A., and Bax, A. (1989) Biochem. 28(23),
> 8972-8979.
> Orekhov, V. Y., Korzhnev, D. M., Diercks, T., Kessler, H., and
> Arseniev, A. S. (1999a) J. Biomol. NMR 14(4), 345-356.
> Orekhov, V. Y., Korzhnev, D. M., Pervushin, K. V., Hoffmann, E., and
> Arseniev, A. S. (1999b) J. Biomol. Struct. Dyn. 17(1), 157-174.
> Orekhov, V. Y., Pervushin, K. V., Korzhnev, D. M., and Arseniev, A. S.
> (1995) J. Biomol. NMR 17(1), 157-174.
>
>
>
> On 10/5/06, Sebastien Morin <[EMAIL PROTECTED]> wrote:
>> Hi !
>>
>> I have a question about the diffusion tensor and the global correlation
>> time.
>>
>> Palmer proposes to estimate the diffusion tensor and global correlation
>> tensor as what follows :
>>
>> 1. Use pdbinertia with the 3D structure to get the moments of inertia.
>>
>> 2. Use r2r1_diffusion with the R2/R1 values and 3D structure to estimate
>> the diffusion tensor type and values (isotropic, axial, anisotropic,
>> Diso, Dpar, Dper, etc) and associated global correlation time (tm).
>>
>> 3. Confirm these values obtained by r2r1_diffusion with quadric using
>> local correlation times obtained with r2r1_tm.
>>
>> When one possesses estimated values for his molecule, the next step is
>> to use Model-Free with those values and select the models. At the end, a
>> global optimization is performed (the diffusion tensor and the global
>> correlation time are then optimized)...
>>
>> ===========
>>
>> What is the best way to estimate (and optimize) the diffusion tensor and
>> global correlation time using the relax approach ?
>>
>> Thanks for helping me getting started with this promising program !
>>
>>
>> Séb
>>
>>
>>
>> -- 
>>
>>          ______________________________________
>>      _______________________________________________
>>     |                                               |
>>    || Sebastien Morin                               ||
>>   ||| Etudiant au doctorat en biochimie             |||
>>  |||| Laboratoire de resonance magnetique nucleaire ||||
>> ||||| Dr Stephane Gagne                             |||||
>>  |||| CREFSIP (Universite Laval)                    ||||
>>   ||| 1-418-656-2131 poste 4530                     |||
>>    || [EMAIL PROTECTED]                   ||
>>     |_______________________________________________|
>>          ______________________________________
>>
>>
>>
>> _______________________________________________
>> relax (http://nmr-relax.com)
>>
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>


-- 

         ______________________________________    
     _______________________________________________
    |                                               |
   || Sebastien Morin                               ||
  ||| Etudiant au doctorat en biochimie             |||
 |||| Laboratoire de resonance magnetique nucleaire ||||
||||| Dr Stephane Gagne                             |||||
 |||| CREFSIP (Universite Laval)                    ||||
  ||| 1-418-656-2131 poste 4530                     |||
   || [EMAIL PROTECTED]                   ||
    |_______________________________________________|
         ______________________________________    



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