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P&P j)n P&P j: P&P j@EfHU9X"}썃GE荓&U䍻fH}܃ NP j Pu jfHPu s jxuuI ǃGvHErU܋@EȹEȋ}Tلؤ`ٜfHA~҉G fP# j Pu jU܋@rdPu j}܋@rhPu j@rlPu j jxuu@ 68vHfJٛH@JٛH@JٛH ~P> j Pu jHPu jHPu jHPu jjHPu jnHPu jrHPu y jxuuO j, Pu; 6x>jjx, Pu} j Pu $A jU܋rܥPu j}܋rPu jrPu jxuur $ jrPuv jrPuT jrPu2  jxuu$) jrPu jrPu jrPu jxuu`$ jjHPur jnHPu^ jrHPuJ+ jxuu j, Pu6xiǃGGE؍GUԍG}ЋrE̋fH@EȋU}Ћ7IUʍR}̥̋}ԉTA~ڋE؉U:~GPGPGPGP}$w j: PuI jGPu5 jGPu! jGPu  jjHPu jnHPu jrHPu jxuu j, Put}E9e[^_]US[UE ݃ٛ@%@ؓ@fv أ@ك@fv ؃@[]X1`4@$ c$x c$x c$x c$x c$x c$x c$x c$x(5x,A,I6)Rigid body cycle = MEDIFEWMANYNONEMCHACA N C O SCHAUNREHCA(A,I5)(A,3F10.3)(A,3x,6F9.2)(3X,3F10.3)(3X,A,6F9.2)---------------------------------------------------------- Rigid body parameters will be applied to coordinates as following Xnew = Rot*Xold - Rot*Tg + Tg +deltaTgWhere Xnew and Xold are new and old coordinates of atoms in this domain Rot is rotation matrix derived from Euler angles Tg is centre of mass of this domain deltaTg is shift of centre of massDomain Centre of mass: Euler angles and deltaTg: Matrix and deltaTgPolar angles: PHI, PSI(or Omega), CHI(or Kappa), deltaTg: ? 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