Re: [gmx-users] RE: Gibbs free energy of binding

2010-10-24 Thread mohsen ramezanpour
Ok.you are right,actually entropy has contribution as H,of course it seems
to me!

On Sun, Oct 24, 2010 at 9:32 PM,  wrote:

> Mohsen,
>
> Writing H as E+PV does not change the nature of my question. It was said
> that when computing binding Delta Delta G between two close variants, most
> entropic contributions would tend to cancel. My question is why, when there
> are many components to the gibbs free energy, would some components (stated
> as entropy) cancel in a delta delta G while some are not expected to cancel
> (implicitly taken to be enthalpy or internal energy or pressure volume
> work). And also, is this a hunch or has it been shown?
>
> Thanks,
> Chris.
>
>
> -- original message --
>
> Dear Chris
> Do you mean Gibbs free energy?
> there are a general relation in statistical mechanics as below:
> G=E-TS+PV
> in this relation E is internal energy and S is entropy,then enthalepy is
> not
> comming in relation anywhere,
> besides there are not any reason for canceling G when Del Del S is canceled
>
> On Sun, Oct 24, 2010 at 9:04 PM,  wrote:
>
>  Ehud,
>>
>> when computing binding Delta Delta G between two close variants, why would
>> entropy tend to cancel and enthalpy not tend to cancel? Even in the case
>> of
>> small perturbations, this sounds like wishful thinking to me ;)
>>
>> Chris.
>>
>> -- original message --
>>
>> Hi Moshen,
>>
>> I think everybody agrees that a full calculation such as Free Energy
>> Perturbation is the accurate, if difficult and lengthy, approach.
>> The entropic effects usually cannot simply be ignored. All I tried to
>> say was that there are approximation schemes for these (see the
>> reference below). Still, I would trust such approximations only when
>> computing binding Delta Delta G between two close variants (e.g. a wild
>> type protein and a one residue mutation) such that -
>>
>
>
> --
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[gmx-users] RE: Gibbs free energy of binding

2010-10-24 Thread chris . neale

Mohsen,

Writing H as E+PV does not change the nature of my question. It was  
said that when computing binding Delta Delta G between two close  
variants, most entropic contributions would tend to cancel. My  
question is why, when there are many components to the gibbs free  
energy, would some components (stated as entropy) cancel in a delta  
delta G while some are not expected to cancel (implicitly taken to be  
enthalpy or internal energy or pressure volume work). And also, is  
this a hunch or has it been shown?


Thanks,
Chris.

-- original message --

Dear Chris
Do you mean Gibbs free energy?
there are a general relation in statistical mechanics as below:
G=E-TS+PV
in this relation E is internal energy and S is entropy,then enthalepy is not
comming in relation anywhere,
besides there are not any reason for canceling G when Del Del S is canceled

On Sun, Oct 24, 2010 at 9:04 PM,  wrote:


Ehud,

when computing binding Delta Delta G between two close variants, why would
entropy tend to cancel and enthalpy not tend to cancel? Even in the case of
small perturbations, this sounds like wishful thinking to me ;)

Chris.

-- original message --

Hi Moshen,

I think everybody agrees that a full calculation such as Free Energy
Perturbation is the accurate, if difficult and lengthy, approach.
The entropic effects usually cannot simply be ignored. All I tried to
say was that there are approximation schemes for these (see the
reference below). Still, I would trust such approximations only when
computing binding Delta Delta G between two close variants (e.g. a wild
type protein and a one residue mutation) such that -



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Re: [gmx-users] RE: Gibbs free energy of binding

2010-10-24 Thread mohsen ramezanpour
Dear Chris
Do you mean Gibbs free energy?
there are a general relation in statistical mechanics as below:
G=E-TS+PV
in this relation E is internal energy and S is entropy,then enthalepy is not
comming in relation anywhere,
besides there are not any reason for canceling G when Del Del S is canceled

On Sun, Oct 24, 2010 at 9:04 PM,  wrote:

> Ehud,
>
> when computing binding Delta Delta G between two close variants, why would
> entropy tend to cancel and enthalpy not tend to cancel? Even in the case of
> small perturbations, this sounds like wishful thinking to me ;)
>
> Chris.
>
> -- original message --
>
> Hi Moshen,
>
> I think everybody agrees that a full calculation such as Free Energy
> Perturbation is the accurate, if difficult and lengthy, approach.
> The entropic effects usually cannot simply be ignored. All I tried to
> say was that there are approximation schemes for these (see the
> reference below). Still, I would trust such approximations only when
> computing binding Delta Delta G between two close variants (e.g. a wild
> type protein and a one residue mutation) such that most entropic
> contributions would tend to cancel.
>
> Ehud.
>
>
>
>
> --
> gmx-users mailing listgmx-users@gromacs.org
> http://lists.gromacs.org/mailman/listinfo/gmx-users
> Please search the archive at
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[gmx-users] RE: Gibbs free energy of binding

2010-10-24 Thread chris . neale

Ehud,

when computing binding Delta Delta G between two close variants, why  
would entropy tend to cancel and enthalpy not tend to cancel? Even in  
the case of small perturbations, this sounds like wishful thinking to  
me ;)


Chris.

-- original message --

Hi Moshen,

I think everybody agrees that a full calculation such as Free Energy
Perturbation is the accurate, if difficult and lengthy, approach.
The entropic effects usually cannot simply be ignored. All I tried to
say was that there are approximation schemes for these (see the
reference below). Still, I would trust such approximations only when
computing binding Delta Delta G between two close variants (e.g. a wild
type protein and a one residue mutation) such that most entropic
contributions would tend to cancel.

Ehud.



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Re: [gmx-users] RE: Gibbs free energy of binding

2010-10-24 Thread Justin A. Lemkul



Ehud Schreiber wrote:

Hi Moshen,

I think everybody agrees that a full calculation such as Free Energy
Perturbation is the accurate, if difficult and lengthy, approach.


Wouldn't convergence of such a system be a major issue with a method like FEP? 
I think PMF would be the better option here.  It would still require significant 
data collection, but I think it would be easier to get usable data.


-Justin


The entropic effects usually cannot simply be ignored. All I tried to
say was that there are approximation schemes for these (see the
reference below). Still, I would trust such approximations only when
computing binding Delta Delta G between two close variants (e.g. a wild
type protein and a one residue mutation) such that most entropic
contributions would tend to cancel.

Ehud. 


--

Date: Thu, 21 Oct 2010 22:45:23 +0330
From: mohsen ramezanpour 
Subject: Re: [gmx-users] RE: Gibbs free energy of binding


reading your idea:
it seems to me I can't ignore entropy contribution because  my

simulation is

at room tempreture.
Really I couldn't understand what can I do!
I am working at room tempreture and I want to estimate binding free
energy(delta G),can I ignore entropy in this simulation and calculate
binding free energy by the method that I said in my last email?
what do you think?
thank in advance for  your guid



On Thu, Oct 21, 2010 at 12:15 PM, David van der Spoel
wrote:


On 2010-10-21 10.39, Ehud Schreiber wrote:


Actually, I believe that using the energy difference, Delta E, as an
approximation to the free energy difference, Delta G, is a valid
approach (which I'm considering myself). The entropic contribution to
Delta G, namely -T Delta S, may be less prominent than Delta E.
In addition, Delta S can be approximated by various means - see e.g.
Doig&  Sternberg 1995. I understand that such an approach is utilized

in

the Accelrys Discovery Studio.
Obviously, this is an approximation that might be too crude for some
applications.



--


Justin A. Lemkul
Ph.D. Candidate
ICTAS Doctoral Scholar
MILES-IGERT Trainee
Department of Biochemistry
Virginia Tech
Blacksburg, VA
jalemkul[at]vt.edu | (540) 231-9080
http://www.bevanlab.biochem.vt.edu/Pages/Personal/justin


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[gmx-users] RE: Gibbs free energy of binding

2010-10-24 Thread Ehud Schreiber
Hi Moshen,

I think everybody agrees that a full calculation such as Free Energy
Perturbation is the accurate, if difficult and lengthy, approach.
The entropic effects usually cannot simply be ignored. All I tried to
say was that there are approximation schemes for these (see the
reference below). Still, I would trust such approximations only when
computing binding Delta Delta G between two close variants (e.g. a wild
type protein and a one residue mutation) such that most entropic
contributions would tend to cancel.

Ehud. 

--

Date: Thu, 21 Oct 2010 22:45:23 +0330
From: mohsen ramezanpour 
Subject: Re: [gmx-users] RE: Gibbs free energy of binding

>reading your idea:
>it seems to me I can't ignore entropy contribution because  my
simulation is
>at room tempreture.
>Really I couldn't understand what can I do!
>I am working at room tempreture and I want to estimate binding free
>energy(delta G),can I ignore entropy in this simulation and calculate
>binding free energy by the method that I said in my last email?
>what do you think?
>thank in advance for  your guid


On Thu, Oct 21, 2010 at 12:15 PM, David van der Spoel
wrote:

> On 2010-10-21 10.39, Ehud Schreiber wrote:
>
>> Actually, I believe that using the energy difference, Delta E, as an
>> approximation to the free energy difference, Delta G, is a valid
>> approach (which I'm considering myself). The entropic contribution to
>> Delta G, namely -T Delta S, may be less prominent than Delta E.
>> In addition, Delta S can be approximated by various means - see e.g.
>> Doig&  Sternberg 1995. I understand that such an approach is utilized
in
>> the Accelrys Discovery Studio.
>> Obviously, this is an approximation that might be too crude for some
>> applications.
>>
>
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Re: [gmx-users] RE: Gibbs free energy of binding

2010-10-22 Thread mohsen ramezanpour
reading your idea:
it seems to me I can't ignore entropy contribution because  my simulation is
at room tempreture.
Really I couldn't understand what can I do!
I am working at room tempreture and I want to estimate binding free
energy(delta G),can I ignore entropy in this simulation and calculate
binding free energy by the method that I said in my last email?
what do you think?
thank in advance for  your guid

On Thu, Oct 21, 2010 at 10:45 PM, mohsen ramezanpour <
ramezanpour.moh...@gmail.com> wrote:

> reading your idea:
> it seems to me I can't ignore entropy contribution because  my simulation
> is at room tempreture.
> Really I couldn't understand what can I do!
> I am working at room tempreture and I want to estimate binding free
> energy(delta G),can I ignore entropy in this simulation and calculate
> binding free energy by the method that I said in my last email?
> what do you think?
> thank in advance for  your guid
>
>
>
> On Thu, Oct 21, 2010 at 12:15 PM, David van der Spoel <
> sp...@xray.bmc.uu.se> wrote:
>
>> On 2010-10-21 10.39, Ehud Schreiber wrote:
>>
>>> Actually, I believe that using the energy difference, Delta E, as an
>>> approximation to the free energy difference, Delta G, is a valid
>>> approach (which I'm considering myself). The entropic contribution to
>>> Delta G, namely -T Delta S, may be less prominent than Delta E.
>>> In addition, Delta S can be approximated by various means - see e.g.
>>> Doig&  Sternberg 1995. I understand that such an approach is utilized in
>>> the Accelrys Discovery Studio.
>>> Obviously, this is an approximation that might be too crude for some
>>> applications.
>>>
>>
>> As a simple example the hydrophobic effect at room temperature is largely
>> due to the entropy of the water [ at high temp it is due to the enthalpy of
>> the water ].
>>
>> Since the hydrophobic effect is involved in all ligand binding it seems
>> quite hopeless to get any reliable numbers when neglecting entropy. No
>> referee will buy that - I wouldn't.
>>
>>
>>
>>> What do you think?
>>>
>>> 
>>> --
>>>
>>> On Oct 21, 2010, at 09:25 , Sander Pronk wrote:
>>>
>>> Hi Mohsen,
>>>
>>> The mean energy difference is only one component of the free energy
>>> difference.
>>>
>>> Before you go any further I'd suggest reading a good book on molecular
>>> simulations, like 'Understanding Molecular Simulations' by Frenkel and
>>> Smit.
>>>
>>> There's a good reason free energy calculations cover over half of that
>>> book.
>>>
>>> Sander
>>>
>>>
>>> On Oct 21, 2010, at 09:18 , mohsen ramezanpour wrote:
>>>
>>>  Dear Justin

 If I do  two  MD simulations for a short time in the same

>>> conditions(of course separately for protein and drug)
>>>
  and calculate total energy of each one and sum them with each other

>>> as E1 as nonbonding free energy of system.
>>>
 then a MD simulation for Protein-drug system in the same condition and

>>> calculate it's total energy too as E2 as bound system .
>>>
 what does (E1-E2)mean?
 I think it is binding free energy,Is not it?
 in the other hand when we are working on NPT ensamble it means Gibbs

>>> free energy is the main energy and our total energy is equal to Gibbs
>>> free energy.
>>>
 Then,what is the problem?

>>>
>>
>> --
>> David van der Spoel, Ph.D., Professor of Biology
>> Dept. of Cell & Molec. Biol., Uppsala University.
>> Box 596, 75124 Uppsala, Sweden. Phone:  +46184714205.
>> sp...@xray.bmc.uu.sehttp://folding.bmc.uu.se
>>
>> --
>> gmx-users mailing listgmx-users@gromacs.org
>> http://lists.gromacs.org/mailman/listinfo/gmx-users
>> Please search the archive at
>> http://www.gromacs.org/Support/Mailing_Lists/Search before posting!
>> Please don't post (un)subscribe requests to the list. Use the www
>> interface or send it to gmx-users-requ...@gromacs.org.
>> Can't post? Read http://www.gromacs.org/Support/Mailing_Lists
>>
>
>
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Re: [gmx-users] RE: Gibbs free energy of binding

2010-10-21 Thread mohsen ramezanpour
reading your idea:
it seems to me I can't ignore entropy contribution because  my simulation is
at room tempreture.
Really I couldn't understand what can I do!
I am working at room tempreture and I want to estimate binding free
energy(delta G),can I ignore entropy in this simulation and calculate
binding free energy by the method that I said in my last email?
what do you think?
thank in advance for  your guid


On Thu, Oct 21, 2010 at 12:15 PM, David van der Spoel
wrote:

> On 2010-10-21 10.39, Ehud Schreiber wrote:
>
>> Actually, I believe that using the energy difference, Delta E, as an
>> approximation to the free energy difference, Delta G, is a valid
>> approach (which I'm considering myself). The entropic contribution to
>> Delta G, namely -T Delta S, may be less prominent than Delta E.
>> In addition, Delta S can be approximated by various means - see e.g.
>> Doig&  Sternberg 1995. I understand that such an approach is utilized in
>> the Accelrys Discovery Studio.
>> Obviously, this is an approximation that might be too crude for some
>> applications.
>>
>
> As a simple example the hydrophobic effect at room temperature is largely
> due to the entropy of the water [ at high temp it is due to the enthalpy of
> the water ].
>
> Since the hydrophobic effect is involved in all ligand binding it seems
> quite hopeless to get any reliable numbers when neglecting entropy. No
> referee will buy that - I wouldn't.
>
>
>
>> What do you think?
>>
>> 
>> --
>>
>> On Oct 21, 2010, at 09:25 , Sander Pronk wrote:
>>
>> Hi Mohsen,
>>
>> The mean energy difference is only one component of the free energy
>> difference.
>>
>> Before you go any further I'd suggest reading a good book on molecular
>> simulations, like 'Understanding Molecular Simulations' by Frenkel and
>> Smit.
>>
>> There's a good reason free energy calculations cover over half of that
>> book.
>>
>> Sander
>>
>>
>> On Oct 21, 2010, at 09:18 , mohsen ramezanpour wrote:
>>
>>  Dear Justin
>>>
>>> If I do  two  MD simulations for a short time in the same
>>>
>> conditions(of course separately for protein and drug)
>>
>>>  and calculate total energy of each one and sum them with each other
>>>
>> as E1 as nonbonding free energy of system.
>>
>>> then a MD simulation for Protein-drug system in the same condition and
>>>
>> calculate it's total energy too as E2 as bound system .
>>
>>> what does (E1-E2)mean?
>>> I think it is binding free energy,Is not it?
>>> in the other hand when we are working on NPT ensamble it means Gibbs
>>>
>> free energy is the main energy and our total energy is equal to Gibbs
>> free energy.
>>
>>> Then,what is the problem?
>>>
>>
>
> --
> David van der Spoel, Ph.D., Professor of Biology
> Dept. of Cell & Molec. Biol., Uppsala University.
> Box 596, 75124 Uppsala, Sweden. Phone:  +46184714205.
> sp...@xray.bmc.uu.sehttp://folding.bmc.uu.se
>
> --
> gmx-users mailing listgmx-users@gromacs.org
> http://lists.gromacs.org/mailman/listinfo/gmx-users
> Please search the archive at
> http://www.gromacs.org/Support/Mailing_Lists/Search before posting!
> Please don't post (un)subscribe requests to the list. Use the www interface
> or send it to gmx-users-requ...@gromacs.org.
> Can't post? Read http://www.gromacs.org/Support/Mailing_Lists
>
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[gmx-users] RE: Gibbs free energy of binding

2010-10-21 Thread Ran Friedman
Hi,

Under constant pressure a potential energy change is in many cases a good 
approximation for the change of enthalpy (if only small variations of volume 
are present). However, for many biomolecular applications, and in particular 
ligand binding, the entropy contribution cannot be neglected unless you compare 
two very similar reactions (e.g., delta delta G of binding of two protein 
inhibitors with similar structures). 

Examples on the size of T delta S are given in many publications discussing 
MM/PBSA and its variants - in the past we calculated absolute values that were 
in the same order of magnitude as delta G for a protein-peptide complex 
(http://dx.doi.org/10.1529/biophysj.106.085399).

I'm not familiar with Material Studio, but there are several methods to 
calculate entropy changes from MD simulations - quasi harmonic analysis is one 
that's implemented in Gromacs and Wordom. All have their limitations, but the 
same is true for experimental measurements of entropy changes upon binding.

Ran


Ran Friedman
Biträdande Lektor (Assistant Professor)

Linnaeus University
School of Natural Sciences
391 82 Kalmar, Sweden

+46 480   44 6290 Telephone
+46   76 207 8763 Mobile
ran.fried...@lnu.se
http://lnu.se/research-groups/computational-chemistry-and-biochemistry-group?l=en


From: gmx-users-boun...@gromacs.org [gmx-users-boun...@gromacs.org] On Behalf 
Of Ehud Schreiber [schr...@compugen.co.il]
Sent: 21 October 2010 10:39
To: gmx-users@gromacs.org
Subject: [gmx-users] RE: Gibbs free energy of binding

Actually, I believe that using the energy difference, Delta E, as an
approximation to the free energy difference, Delta G, is a valid
approach (which I'm considering myself). The entropic contribution to
Delta G, namely -T Delta S, may be less prominent than Delta E.
In addition, Delta S can be approximated by various means - see e.g.
Doig & Sternberg 1995. I understand that such an approach is utilized in
the Accelrys Discovery Studio.
Obviously, this is an approximation that might be too crude for some
applications.

What do you think?


--

On Oct 21, 2010, at 09:25 , Sander Pronk wrote:

Hi Mohsen,

The mean energy difference is only one component of the free energy
difference.

Before you go any further I'd suggest reading a good book on molecular
simulations, like 'Understanding Molecular Simulations' by Frenkel and
Smit.

There's a good reason free energy calculations cover over half of that
book.

Sander


On Oct 21, 2010, at 09:18 , mohsen ramezanpour wrote:

> Dear Justin
>
> If I do  two  MD simulations for a short time in the same
conditions(of course separately for protein and drug)
>  and calculate total energy of each one and sum them with each other
as E1 as nonbonding free energy of system.
> then a MD simulation for Protein-drug system in the same condition and
calculate it's total energy too as E2 as bound system .
> what does (E1-E2)mean?
> I think it is binding free energy,Is not it?
> in the other hand when we are working on NPT ensamble it means Gibbs
free energy is the main energy and our total energy is equal to Gibbs
free energy.
> Then,what is the problem?
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Re: [gmx-users] RE: Gibbs free energy of binding

2010-10-21 Thread Sander Pronk
To put some numbers to what David said, here's an experimental paper on a 
well-studied drug-protein complex:
http://pubs.acs.org/doi/pdf/10.1021/bi001013s

the entropic contribution of HIV-1 protease inhibitor binding is about 3x 
bigger than the enthalpic contribution for all 4 drugs studied there. 

I'm not sure if that's a special case, but if you're leaving out entropy you 
are at the very least doing an uncontrolled approximation - you don't know how 
big the term is you're missing, and it could be the dominant term.

Sander


On 21 Oct 2010, at 10:45 , David van der Spoel wrote:

> On 2010-10-21 10.39, Ehud Schreiber wrote:
>> Actually, I believe that using the energy difference, Delta E, as an
>> approximation to the free energy difference, Delta G, is a valid
>> approach (which I'm considering myself). The entropic contribution to
>> Delta G, namely -T Delta S, may be less prominent than Delta E.
>> In addition, Delta S can be approximated by various means - see e.g.
>> Doig&  Sternberg 1995. I understand that such an approach is utilized in
>> the Accelrys Discovery Studio.
>> Obviously, this is an approximation that might be too crude for some
>> applications.
> 
> As a simple example the hydrophobic effect at room temperature is largely due 
> to the entropy of the water [ at high temp it is due to the enthalpy of the 
> water ].
> 
> Since the hydrophobic effect is involved in all ligand binding it seems quite 
> hopeless to get any reliable numbers when neglecting entropy. No referee will 
> buy that - I wouldn't.
> 
>> 
>> What do you think?
>> 
>> 
>> --
>> 
>> On Oct 21, 2010, at 09:25 , Sander Pronk wrote:
>> 
>> Hi Mohsen,
>> 
>> The mean energy difference is only one component of the free energy
>> difference.
>> 
>> Before you go any further I'd suggest reading a good book on molecular
>> simulations, like 'Understanding Molecular Simulations' by Frenkel and
>> Smit.
>> 
>> There's a good reason free energy calculations cover over half of that
>> book.
>> 
>> Sander
>> 
>> 
>> On Oct 21, 2010, at 09:18 , mohsen ramezanpour wrote:
>> 
>>> Dear Justin
>>> 
>>> If I do  two  MD simulations for a short time in the same
>> conditions(of course separately for protein and drug)
>>>  and calculate total energy of each one and sum them with each other
>> as E1 as nonbonding free energy of system.
>>> then a MD simulation for Protein-drug system in the same condition and
>> calculate it's total energy too as E2 as bound system .
>>> what does (E1-E2)mean?
>>> I think it is binding free energy,Is not it?
>>> in the other hand when we are working on NPT ensamble it means Gibbs
>> free energy is the main energy and our total energy is equal to Gibbs
>> free energy.
>>> Then,what is the problem?
> 
> 
> -- 
> David van der Spoel, Ph.D., Professor of Biology
> Dept. of Cell & Molec. Biol., Uppsala University.
> Box 596, 75124 Uppsala, Sweden. Phone:+46184714205.
> sp...@xray.bmc.uu.sehttp://folding.bmc.uu.se
> -- 
> gmx-users mailing listgmx-users@gromacs.org
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Re: [gmx-users] RE: Gibbs free energy of binding

2010-10-21 Thread David van der Spoel

On 2010-10-21 10.39, Ehud Schreiber wrote:

Actually, I believe that using the energy difference, Delta E, as an
approximation to the free energy difference, Delta G, is a valid
approach (which I'm considering myself). The entropic contribution to
Delta G, namely -T Delta S, may be less prominent than Delta E.
In addition, Delta S can be approximated by various means - see e.g.
Doig&  Sternberg 1995. I understand that such an approach is utilized in
the Accelrys Discovery Studio.
Obviously, this is an approximation that might be too crude for some
applications.


As a simple example the hydrophobic effect at room temperature is 
largely due to the entropy of the water [ at high temp it is due to the 
enthalpy of the water ].


Since the hydrophobic effect is involved in all ligand binding it seems 
quite hopeless to get any reliable numbers when neglecting entropy. No 
referee will buy that - I wouldn't.




What do you think?


--

On Oct 21, 2010, at 09:25 , Sander Pronk wrote:

Hi Mohsen,

The mean energy difference is only one component of the free energy
difference.

Before you go any further I'd suggest reading a good book on molecular
simulations, like 'Understanding Molecular Simulations' by Frenkel and
Smit.

There's a good reason free energy calculations cover over half of that
book.

Sander


On Oct 21, 2010, at 09:18 , mohsen ramezanpour wrote:


Dear Justin

If I do  two  MD simulations for a short time in the same

conditions(of course separately for protein and drug)

  and calculate total energy of each one and sum them with each other

as E1 as nonbonding free energy of system.

then a MD simulation for Protein-drug system in the same condition and

calculate it's total energy too as E2 as bound system .

what does (E1-E2)mean?
I think it is binding free energy,Is not it?
in the other hand when we are working on NPT ensamble it means Gibbs

free energy is the main energy and our total energy is equal to Gibbs
free energy.

Then,what is the problem?



--
David van der Spoel, Ph.D., Professor of Biology
Dept. of Cell & Molec. Biol., Uppsala University.
Box 596, 75124 Uppsala, Sweden. Phone:  +46184714205.
sp...@xray.bmc.uu.sehttp://folding.bmc.uu.se
--
gmx-users mailing listgmx-users@gromacs.org
http://lists.gromacs.org/mailman/listinfo/gmx-users
Please search the archive at 
http://www.gromacs.org/Support/Mailing_Lists/Search before posting!
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[gmx-users] RE: Gibbs free energy of binding

2010-10-21 Thread Ehud Schreiber
Actually, I believe that using the energy difference, Delta E, as an
approximation to the free energy difference, Delta G, is a valid
approach (which I'm considering myself). The entropic contribution to
Delta G, namely -T Delta S, may be less prominent than Delta E.
In addition, Delta S can be approximated by various means - see e.g.
Doig & Sternberg 1995. I understand that such an approach is utilized in
the Accelrys Discovery Studio.
Obviously, this is an approximation that might be too crude for some
applications.

What do you think?


--

On Oct 21, 2010, at 09:25 , Sander Pronk wrote:

Hi Mohsen,

The mean energy difference is only one component of the free energy
difference. 

Before you go any further I'd suggest reading a good book on molecular
simulations, like 'Understanding Molecular Simulations' by Frenkel and
Smit. 

There's a good reason free energy calculations cover over half of that
book.

Sander


On Oct 21, 2010, at 09:18 , mohsen ramezanpour wrote:

> Dear Justin
> 
> If I do  two  MD simulations for a short time in the same
conditions(of course separately for protein and drug)
>  and calculate total energy of each one and sum them with each other
as E1 as nonbonding free energy of system.
> then a MD simulation for Protein-drug system in the same condition and
calculate it's total energy too as E2 as bound system .
> what does (E1-E2)mean?
> I think it is binding free energy,Is not it?
> in the other hand when we are working on NPT ensamble it means Gibbs
free energy is the main energy and our total energy is equal to Gibbs
free energy.
> Then,what is the problem?
--
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http://www.gromacs.org/Support/Mailing_Lists/Search before posting!
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