From chemistry-request ":at:" server.ccl.net Wed May 8 13:25:48 2002 Received: from relay-1m.club-internet.fr ([194.158.104.40]) by server.ccl.net (8.11.6/8.11.0) with ESMTP id g48HPlV07378 for ; Wed, 8 May 2002 13:25:48 -0400 Received: from sungam (vlm2a1-187.n.club-internet.fr [212.195.24.187]) by relay-1m.club-internet.fr (Postfix) with SMTP id 8810D16F1 for ; Wed, 8 May 2002 19:25:45 +0200 (CEST) Message-ID: <001101c1f6b5$934a0620$bb18c3d4- at -sungam> From: "Julien MICHEL" To: References: <6D47A7D05774D411959200508BDF739A0243828A #at# nlgln50ntms001.gln51.dsm-group.com> Subject: Computing energies of binding Date: Wed, 8 May 2002 19:22:58 +0200 MIME-Version: 1.0 Content-Type: text/plain; charset="iso-8859-1" Content-Transfer-Encoding: 7bit X-Priority: 3 X-MSMail-Priority: Normal X-Mailer: Microsoft Outlook Express 5.00.2919.6600 X-MimeOLE: Produced By Microsoft MimeOLE V5.00.2919.6600 Dear CCLers, I am currently trying to evaluate energies of interaction between a group of peptides and it's receptor. I am particularly interested in computing these energies with solvated compounds. I was thinking to build a thermodynamic cycle. The in vacuo step seems clear enough to me, but I was wondering how I should consider the problem of solvation. It seems to me that my calculations would be inconsistent if I'm not careful. Assuming I need N molecules of water to solvate my ligand and M molecules to solvate my Receptor. Upon, solvating my in vacuo complex, should I use N+M molecules of water so that my system size is consistent ? I can see another way to consider the cycle. I could start with a big box filled with water, add either ligand, receptor or complex depending on the calculation desired and eliminate overlapping water molecules. But then the size wouldn't be consistent anymore. I am also wondering how one can define a system as properly solvated. I would like to keep computational expenses low and ideally I'd like to use a layer of a few angstroms on each compounds and restrain the solvent molecules from moving away from the system using a small distance dependant restrain (from the centre of mass). Best regards, Julien MICHEL