[Jmol-users] MEP questions

2014-02-11 Thread Pshemak Maslak
I have visualized MEP for NaCl (molecule) in Spartan and in Jmol). In Spartan, I see MEP mapped on a density surface that correspond to the expectation of ionic sizes (Na+ small, Cl- big). In Jmol, MEP is mapped on what appears to be a molecular surface matching atomic sizes (Na big, Cl

Re: [Jmol-users] MEP questions

2014-02-11 Thread Alexander Rose
Hi, there is an IONIC radius option for the isosurface comand, have you tried that? http://chemapps.stolaf.edu/jmol/docs/#isosurface Alex - Ursprüngliche Mail - Von: Pshemak Maslak n...@psu.edu An: jmol-users@lists.sourceforge.net Gesendet: Dienstag, 11. Februar 2014 16:19:44

Re: [Jmol-users] MEP questions

2014-02-11 Thread Robert Hanson
load nacl.mol {_Na}.formalcharge = 1 {_Cl}.formalcharge = -1 isosurface ionic The Spartan reader does not assign formal charges, and you need those for ionic Bob On Tue, Feb 11, 2014 at 9:30 AM, Alexander Rose alexander.r...@weirdbyte.de wrote: Hi, there is an IONIC radius option for the

[Jmol-users] Some question about RMSD calculation

2014-02-11 Thread jiayi.zhou
To whom it may concern: I load the following 2 xyz files to Jmol: one is : 17 !ZX Y Z 60.71255210 -0.00198305 -0.00038352 6 -0.71255210 -0.00198305 -0.00038352 11.211618320.18106610 -0.95074020 1 -1.21161832

Re: [Jmol-users] Some question about RMSD calculation

2014-02-11 Thread Robert Hanson
RMSD is root mean square deviation. That's what you did? x = {1.1} y = {2.1}[1][17] s = 0.0 for (var i = 1; i = 17; i++) { d = (x[i].xyz - y[i].xyz).distance(0); s += d * d } print Sqrt(s / 17) 0.09403623 or x = {1.1}.xyz.all y = {2.1}[1][17].xyz.all d2 = (x.sub(y)).mul(x.sub(y)) script

Re: [Jmol-users] Some question about RMSD calculation

2014-02-11 Thread Robert Hanson
better: x = {1.1}.xyz.all y = {2.1}[1][17].xyz.all print sqrt(x.sub(y).mul(x.sub(y)).sum/17) (Iforgot about array.sum) On Tue, Feb 11, 2014 at 8:35 PM, Robert Hanson hans...@stolaf.edu wrote: RMSD is root mean square deviation. That's what you did? x = {1.1} y = {2.1}[1][17] s = 0.0