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{{attachment:t1_tmp.GIF}} | = First-order nonadiabatic couplings = The calculations of first-order nonadiabatic couplings between ground and excited-states ('''<0|Dx|Sn>'''), and those between the excited-states ('''<Sm|Dx|Sn>''' or '''<Tm|Dx|Tn>''') at the TD-DFT/TDA level can be achieved by generalizing the standard linear and quadratic response theories, for details, see |
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GIF89ah1w!ÿ NETSCAPE2.0!þ4Created by Wolfram Mathematica 9.0 : www.wolfram.com!ù,h1$$$%%%&&&'''((()))***+++,,,---...///000111222333444555666777888999:::;;;<<<:>>;@@:??===>>>???@@@Tr _f ,Y';x#5l 1b>BBAAABBBCCCDDDBGGEEEFFFGGGHHHFLLIIIJJJKKKLLLMMMNNNOOOPPPJPPKQQNTTOUUQQQRRRSSSTTTUUUVVVWWWXXXRXXSZZW^^U[[YYYZZZ[[[\\\]]]^^^___```Y``[bb_gg]ddaaabbbcccdddeeefffggghhhahhckkgooiiijjjkkklllmmmnnnooopppjrrnvvluunwwqqqrrrssstttuuuvvvwwwxxxr{{u~~yyyzzz{{{|||}}}~~~±-+%#Ó53î<:ÿUR¨ýÿ'þÿ,õý&ÿÿ6çõ#ÑàÜã<0I8T«=[¹5P¢BcÊGkÙNtëS|úNuë<Zµz~{ |
''Zhendong Li and Wenjian Liu, "First-order nonadiabatic coupling matrix elements between excited states: A Lagrangian formulation at the CIS, RPA, TD-HF, and TD-DFT levels", J. Chem. Phys. 141, 014110 (2014). '' |
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x\ÿdÿmÿiþx§ÿ | For convenience, however, in the input they are both specified by the '''QUAD''' keyword with '''single''' and '''double''', respectively. Either analytic derivative or finite difference approach can be used. The latter is only allowed for C(1) symmetry, and for molecules without orbital degeneracy! |
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== Analytic derivative approach == | |
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¢¢§§¦¦¤¤ªª ¡¡¡¤¤¤¦¦¦¨¨¨¢¯¯ªªª©©©«««°°°¦³³§´´ª··®»»³³³···²¿¿»»»¾¾¾¶ÄÄÀÎμË˹ÇÇÌÿÄÄÄÊÊÊÎÎÎÂÐÐÃÒÒÇÖÖÅÔÔÉØØËÚÚÐßßÎÞÞÍÛÛÕØØÓââ×ççÕååÛëëÞïïÝììÙèèàññäôôìøøõüüÿÿÿýÿÿûþþó÷÷ãîîµôzþí H° Á*\Ȱ¡Ã#JH±¢Å3jÜȱ£Ç C I²¤É(Sª\ɲ¥Ë0cÊI³¦Í8sêÜɳ§Ï@ |
== Finite difference approach == {{{ $COMPASS Title nh3 Basis sto-3g Geometry C 0.00000000 -1.20809142 -1.14173975 C 0.00000000 -1.20797607 0.25342015 C 0.00000000 0.00000000 0.95085852 C -0.00000000 1.20797607 0.25342015 C -0.00000000 1.20809142 -1.14173975 C 0.00000000 0.00000000 -1.83922155 H 0.00000000 -2.16045397 -1.69142002 H 0.00000000 -2.16044427 0.80300713 H -0.00000000 2.16044427 0.80300713 H -0.00000000 2.16045397 -1.69142002 H 0.00000000 0.00000000 -2.93882555 F 0.00000000 0.00000000 2.30085848 End geometry skeleton group c(1) nosym $END |
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J´¨Ñ£H*]Ê´©Ó§P£JJµªÕ«X³jÝʵ«×¯`à K¶¬Ù³hÓª]˶۷pãÊK·®Ý»xóêÝË·¯ß¿ |
$xuanyuan direct schwarz $end |
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L¸°áÃ+^̸±ãÇ#KL¹²åË3kÞ̹³çÏ C Mº´éÓ¨S«^ͺµë×°cËM»¶íÛ¸sëÞÍ»·ïßÀ N¼¸ñãÈ+_μ¹óçУKN½ºõëØ³kßν»÷ïàÃþO¾¼ùóWaMCß7V6tîÖ±Ïû%7ïæãEr©Ø6{ëü§_]:|1K1ádSÌui°ÃÈ v! :ô¬G!]=ÄN>n(׳6"Î¥*åØ3NrÅI8öc\1ÐpG3{Ü4ÄÁ£pµÐF3 ù e ÝÕEwds¨L_;©ðqRJ*¥l4¯U!K6ÍNc^jñ 8× SÊ 9;î´&*ÒCÏ;6.ÖÀ5<Ñ(»SJIq¦@òªZjä" :ã°ùV,b@- 1å-ÞìFIÔL6þó¸óâjQG,Ã#Ë[³hßE5hÀ4Ew´ÑE)WJTG1ãH 7Ûª=|¡ ²õ,÷ÙóN· KÒ0ÄQ(zK3©4ëP.Óä³N9UX"!*®i`4õÐØø` ÑÅ.»Üê@C ?Q-ðÊ Ê3O8áC_¤ñÚiS¥k=2ál;\>¤Å ÇÜqGC`@bà3±Otñ ¼e&TDÕ`.uØ£lIäËj9*¹3Í<õüºÅÔ¤ì4 ä3AC»,Òe$Jå {hQ1wIþµ>g_LÉ0Ùг ¡Eý`´/:kñ ù Û g )æ eµm,Ô¡L=³ºÅ=°PÅámãh KWù¨:wQD i{q¾âM5Ƥ²G8èöE0Ç@*×1|±Ã±Æ$ÚF*ܧBÃOÔÁD>7Т¦b{¯[ET ¹FYÓNëR p?ÝÆ7ÏÇ+@¡ !¨à"#ãʰk¨7 ¨A±ª|!ÙÈÇ PTâL¥Èû0btA RoÐ-4Cg©¨æ!.¬å¯HTîàRÄA þº0 .vi¡¼¡Åî ¦;]$ @\= yé `RáFx¨Ðà5à ¢¢ $cø"^QC f eHcXÑ jP'< ñÙ¨.91J© Ç0:náClË1B 2 5d¥|ð" Øø1ª ½!Uºð>TÃ{hÃDi ;ÄÀRàVP í¡iÀ@á î:lÃ1^[XÉ !e ÒP¯)ÑI~Ð9`æ¦-øÁ »Ð-!Õ (B¹Y¢ÄüÊ1¡±$à{x!oTP> ¡¿£# iñ®q]þà $VK s a11Ê©â Oº ©/zðX/¯;ü{( 6HA,%hF ÌÑ(csk@è10UÛ°¾X´=xÎqw¨Æ.nAxàc )H $rÛpÇ;jöI¶@Me*þEáÔxÆ7R¡ñ I¾)FXx$±ff ÃÕ;R>5ª+á°tT\ãQüjÂÒ¬QÓ4hu¬qk º*h^JÔ%õº ÀZD]¨hvPMic°ùÇ:ÐÌMÆ!íãDU*,¡ #þ fÙÌÖI TÈB_ÅF:aÏ6(¬J©µÈÐZ@Gx¡,³õeH= T·;¨ÂX`4d"ó4Ëð _Ð¥-PmE4xQ½aÁh[ð E£IÜcÄÞE1@B4@*ù¢ê8Fz4JO,ã½Ý<2Ç(¢Ng¼®Hê0p¸C òé Ä.8® 6 ¨1"˺æ5¾_Ýjû\qÍ ãFÒ4äb ú`FËÞáÅ!jª±b¯ÏÏH^+2ªRÍó rG\°ÿøw/躢5 <b C þã±f<j#QÀå Ù $DB1¦¦ÀY]u,Â:"0k²_U±P*ëfDa»(á ¥-<$i Æ:¾` TdB0SmhK=A@:+%ÌaD_Ñ2¼"ÁÚÎ8±!ü¸Z¦_8Öá$|t0/½ÀN=Ö>ãÁ[ Ö $MÇ(T¢1AU ³µá åL<Aé~D ÅX>ÈE¢9×¹@h쬣IYNõÄ~@o®oÇ QØ-vËaN @$ǰúj¤Cå`Ç:v <áí éÚp bS%Ê0GÅXj °jþ|1 Ðàf/ÜÙï®tvêH q{XË0çl«=BT-PÝPyU=Ê¡ÒO@©UËpg 1ÂÖUTÙÎF ëä©ÐñF m Z_Qò3N#âOÁ 9¢whcÄøôB&·W8ýKqÃ~x¹@¬QEµ5B.âóSÌKZÉ!0±ÎS±2Òñy£Z²p¤Cè^´8ÑâÔȰïFè´à {¼ENhhÊ5¦ÐVBôF¬Ð¡=)F°1àz´ 6C2¾}U0ð¬¦Â ´óB"l¥j$^1¥¦`Gîþ]¼âÊJd!uäc &[¯¢OHqodY¹(ÂLÑÛ¤øm÷ ÃB="÷µßP ß0@eæØR² Ù $K«ÖjtC0^Ý~a*ZP|X Õ&mápÇ>TuÊ#}JQ+Þ5 Á@ÌFiG@,òeêð w¢3tc%bò ·` 6hx¯À>C s¢¤ÃW*Srx>´MwØ"¿6VGD5`kIVb:Ï` cF· YvZqÐ8tQËò NÔJöB*H35Mi¨s×@ £ÅVdm p¥\(`â ¬°3þZhGvOEPe¦²Cè@%¡m1DQv$Oqùðè`Ùà Rèbh·0{ 0GXÔ¦*´Hb0u#MÆxÄR¢sß§_±R ÄO5ÀZ@ Ò ú·'RËSö<Ã7iìÒRU_T×pRÞ@ à@HK8+U.4ÂU]v0 Á WöPìP¦×Ô Qh©&I4ws(Q@ »ðzJ´C¥PO p\ö ;Ù)¯"næ@ Ð¥¸¥-`xßÐ¥4P×ð|â%Sr×pþ Uò~Ñ^óT;ü1 Ó° äð¥ð ³ä Õ8w ¶êàyÑe`S¾ähÝÄ\è_ ÁS` ± ±`àð !yx×G>* »@ ±\6ÆR @ Úô@ñqÐP79;FP2ga0 Ýp{H9R5ÐÞÀr$I1B©@\tÓÁb 01,~1@ À à°!À}*e mÂ&r$M`s&¶Coù&É$ §¹GazZ°Kd1 °2ïðeQb£,ÇZþ¥&f7ßp Þ@P%$ ð 0· ±Lqàb½2øà& ¡ 9Ã2, bôô(²ç&àa´¤Áãp 9 XÑv8óÀ|X 1`ôÂÃ~©*qpi1 ° ëÉ$TxÔ}_¡¢Ò 6dø6rÍV¦É÷ `¢p¢ » .Cð X J ¼u ÜPS T?£ÁCEdGÏ$À°Eê':ê ¢Eé6cÂ=b)Ù°ïbMQ HUEi¤§¡Ã\þ40Äi¦Ð Ð Ej¢0 ¿¨;J*´4Õð ´:cæ ²`"öÐ'P±_ÐaøI`ä¥Ê×`Ú%À#J À¨°ÝÐ ûpÛd]ãwà Á³Wb}p ÚH¾p ï p£ø'SsQ2Å`#ßèKs¡×y²Ä£1µê«* @ P¢åÕ Õ0Å ×p¯Øè²9'ôÔÐ0ÕTiÅ@ Ä Ã°i Ê ?¹§u P¹ó¯*®ã zá&@à ðà kD]ðZDOGóþj<×5À(Ôj5_p³U ز5¹ÀpRÁ ÷ Õãu æE1púO@ °±#Û`#0&P%@çE?е,Õ ÑN[È. B8VqNLw,Vc1Ç ©»PHA`´xÑPë µeº?ãAë²°FYB41 ²t\sÚ,FTiVbô÷ I± wdÑÐ à «¤BGv4hÑBG³ ¸Ã@Çs·k¹Ø.sU4q` 2É· azd4 1¢fÉ §+À^^¤ÝFY Iª¸I{þ@ ÔÐ ¹{GE`k¯.fMeÐiK¤y¦ÄÛ'× Ð é©~8¯ }2§7bÁS"$cK1îU$Ö,psôNÝû¼fú®ê«ÐîË)©z[7KÓ«àë8]° À P¡æE à~Q ¼*ÊC ª\K©¢Àiù ø;%ØZcª?S1N9$ð´é[ ¶ ç°B¹·À«\m¹S,½ÚrôEô6 á¶¾ûQH\!§ó+wp ]«5q["Ã}ȸ´èUQhüH À% ºþ&J tÑ*Ã`úà{»Ð?ºE'xY|ùÈ]5 Gépâ(1¢À Ì -P û"ãP¬ûqH©9ÇoÁ?wQ°àÀA#Z ¼º¦pQb)²\Ñ Æ!Kwà¼Y úæ³.ÚH>® Ëgª¨§i¤mÑ=- @ÌX@ ½0¿©OwÃoÁ¯OÊa.'´å±P«; j¢qa1À1-¾F¶!AmP (y 1FT":½¬ºoÌ@»°@åk? Ѥ麮Ø|ã;' IpZÙþÇcEÉP`ø¦Åë#lËÏl²Ô»M OKÑе ë±!û ×÷¥Ð$Ci>\ %w` ´@ Êc,ÔÄ£m:(ò·>èÍ Ë[÷©~©hÝKµÀ$PD=µÌ¨¨yq IE\ºÈ ¡£Íz[ @HrÕp ßÇe^x,¯káÎð&ß@ 9ؽ`´p ×X»µ$` ÔÄb±7æq Ð@&ÁZsV :F7w6¾Õ4sÈèSÑÐ;^ M©ðTðÁ 1G, ¹z Eþ uØm@ =tks©¶9ÕÁÜËÙ`^-jÍFM1lcÓÖ(V0KaAÇp·:¼¼[qm0.(QÛùZ]p,À `j _tÀk{°.¦ÂuøvÓ 18v~Y5ÚAMÈÔèа"!GªûÎ~÷3|Ô©p j z #Ùc5S뢾y @dÔ ·ÀaÚPy¦ðep\ O50 >k)^¤¡?Sj¼½rsö°.÷uÏ@ =T7y1 9ÅÁe jPÈøPª tÁ/v¼X³0 )ÑÈ»äcþë̪Zçà¹R Ê KÉÃfÙÞÅ\íW,ð²0X#ÎGqrÌR QàÚIP)ñXÅèÚÂíT ¢ Å0°ÄÀ½Í<%{@9¥ÓõÃQbª)>I |
$scf RHF charge 0 spin 1 THRESHCONV 1.d-10 1.d-8 OPTSCR 1 iaufbau 0 $end |
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QRÑÂÛÃv鮩 | $tddft imethod 1 isf 0 iexit 2 itda 1 idiag 1 istore 1 crit_e 1.d-10 crit_vec 1.d-8 lefteig AOKXC DirectGrid $end |
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ÍÜP/4R ã¹ ³Î-¥Ã§.Q@M]д»®º-®°[·Ò³ p;aNÑÈwÈg&*í¨ Lî±F ÿQäVÁY^ciP8I`.<[ؽÕ`ËËÄMB¤-ST gÓÒd2Ý9?µ 7¦ã*þiæ&>ðÄð!~ª¹ À 1p´mLÇxâjbfG%¨.ðË6 ùt Õ@HÉ®I ·Ê£b+1 L,è v0 ð èêT±; Ä@ÓÆÐ0q á14s$D¤.n<.3&qP¬&«+næP)O¿| ÊÀó Ô òW ¯@Ç AÉu7¯WbTòå HçÛ$w ë)¡{Û°í°p ºÇ{óÀTgÉq|?U@æj©Pg÷~NZ©0Ë 0ñ&EÊ ô0èðÙ Òpê à³ÌÅþÜZ;^õU0 #V,Î[ð"É/1· =:Z°¹ïB éÆzÊ ¸Ö kÑ àüAÙ%!;.®úNäoD#òªÑâ{ |
$resp iprt 1 QUAD FNAC single states 1 1 1 2 double pairs 1 1 1 1 1 1 2 norder 1 method 2 nfiles 1 FDIF step 0.001 ignore 1 noresp $end }}} To use finite-difference, a script '''fdiff.py''' should be used as |
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DPáBu|¥,]¾p -ZÔ`$M¦Y=~RäÈhtIu ÔÈZ.ü(òäÌF6H-¹u,ÕE^ ñÖk¯JÅé¢ÂèÔv¨ULZ1ª YôÒUìX² Ô(cëØJ4ÙóãÉ8e/6ÀÙ B ZîyF«]Â"¨Ôo·ö´©Axä _,eYóf ´þñ¥Í=DF¨¸Z3¡l94Ð@ Ü(Zº$hñ¤Í.¡¦_ÏÄIlºÇ´@Å!øû" I?N8BwJJµa(µ]¦ncÌ7ãm ÐCðR (j¯\G¿k9tèÖÅy¢.´?D¬ÜÊ8æj³Í6ÔB|êB±o^Ù£ èM'üÒ"½Ü@3¦!´´º´§bÂyG wÂ!¦"~±G\¨ S¹Å_´¨»¹¨+b0+Ã]îh# üpJ ÜDK©á-ë®óÍÀ ÔÆ|ìqgz2N9aTþoÅÑVâj TÀàôf{BÂ(x±Ë"ºH R£cI¥¡Y¤ÑÆ t²É©2ç$µÔÍ KJ2@¥ "h Öf5 ôÖk/ÏÁzL/µ;â ³ ñ¾ìE5è¡YÙ&\â¸åM¥¶Z» @» £(°!¸`§ù¼ÙµGTøéÂ"X¬a'1¿DËH Tde@/µ¶_· Ú좼ÎêgîK°¯Ôò:2%eÂ1ç9 HÙ)¾è¢÷ê_Oö(¯p1)Êð q4 ¶ÙÒKâ4ráÆwÜþù-¤ºx¦æ&£pE¹i§Ä¢ |èÉH«A¯vÞ¦ yfæì°!º(§Jù5ûé Ýív&) û ATZ4ÐS{ÚÑfc%ø8¨yÆð¸wZè i/Ùa|Ä o# dsáte* µ¬D¢RërÙM®' j51'tÚ!;AÃnm$ê`,yÆ©äìÂàh¢¶ë=ûRÏL^®N°dqêÁÇ iíKÐ3@ ªHã _{°¢X \ÚÍS{ÿKM dtå ¹ÈÆ:þÇ ^ èË Ú°kìâ1v¡AJ±Pܦo*ÆÿD¤LH!¹¡Xbd áPƤ pÕ \hÃ-RÔ ZJ¢|A #D"Ò0£äåb,,¨B&Q bXbN7ip°.i¡N Uj WÜZ \Õ %¦øhÇ45Ø¡¥2Âjê´îÍHÃXÒ W(F 4Xc"TYLcfæFYb@- qi-xh|!í¤ 8ÄPö (ÒÒA H i âÉËÛìa/uáÍØEýB¢D ÂwBÉNþ9LåPF |
{{{ ./fbdiff.py run.sh input.inp > log }}} After the calculation is done, an output file '''input.out''' will present in the current directory. The '''log''' file saves the information during the calculations. |
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Note: If '''FDIF''' is omitted, the analytic calculation will be carried out by simply using the '''run.sh''' script. |
First-order nonadiabatic couplings
The calculations of first-order nonadiabatic couplings between ground and excited-states (<0|Dx|Sn>), and those between the excited-states (<Sm|Dx|Sn> or <Tm|Dx|Tn>) at the TD-DFT/TDA level can be achieved by generalizing the standard linear and quadratic response theories, for details, see
Zhendong Li and Wenjian Liu, "First-order nonadiabatic coupling matrix elements between excited states: A Lagrangian formulation at the CIS, RPA, TD-HF, and TD-DFT levels", J. Chem. Phys. 141, 014110 (2014).
For convenience, however, in the input they are both specified by the QUAD keyword with single and double, respectively. Either analytic derivative or finite difference approach can be used. The latter is only allowed for C(1) symmetry, and for molecules without orbital degeneracy!
Analytic derivative approach
Finite difference approach
$COMPASS Title nh3 Basis sto-3g Geometry C 0.00000000 -1.20809142 -1.14173975 C 0.00000000 -1.20797607 0.25342015 C 0.00000000 0.00000000 0.95085852 C -0.00000000 1.20797607 0.25342015 C -0.00000000 1.20809142 -1.14173975 C 0.00000000 0.00000000 -1.83922155 H 0.00000000 -2.16045397 -1.69142002 H 0.00000000 -2.16044427 0.80300713 H -0.00000000 2.16044427 0.80300713 H -0.00000000 2.16045397 -1.69142002 H 0.00000000 0.00000000 -2.93882555 F 0.00000000 0.00000000 2.30085848 End geometry skeleton group c(1) nosym $END $xuanyuan direct schwarz $end $scf RHF charge 0 spin 1 THRESHCONV 1.d-10 1.d-8 OPTSCR 1 iaufbau 0 $end $tddft imethod 1 isf 0 iexit 2 itda 1 idiag 1 istore 1 crit_e 1.d-10 crit_vec 1.d-8 lefteig AOKXC DirectGrid $end $resp iprt 1 QUAD FNAC single states 1 1 1 2 double pairs 1 1 1 1 1 1 2 norder 1 method 2 nfiles 1 FDIF step 0.001 ignore 1 noresp $end
To use finite-difference, a script fdiff.py should be used as
./fbdiff.py run.sh input.inp > log
After the calculation is done, an output file input.out will present in the current directory. The log file saves the information during the calculations.
Note: If FDIF is omitted, the analytic calculation will be carried out by simply using the run.sh script.