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J. Serb. Chem. Soc. 80 (3) S67 S73 (2015) Supplementary material SUPPLEMENTARY MATERIAL TO Derivation of a new set of force field parameters for ammine complexes of chromium(iii) containing halogeno ligands: modeling of the trans-influence of halogenido ligands IVANA DJORDJEVIĆ 1, SONJA GRUBIŠIĆ 1 *, MILOŠ MILČIĆ 2 and SVETOZAR NIKETIĆ 1 1 Center for Chemistry, ICTM, University of Belgrade, Njegoševa 12, 11001 Belgrade, Serbia and 2 Faculty of Chemistry, University of Belgrade, Studentski trg 16, 11001 Belgrade, Serbia J. Serb. Chem. Soc. 80 (3) (2015) 329 342 TABLE S-I. Additional VOFF parameters for [Cr(NH 3 ) 5 X] 2+ (X = F, Cl, Br, I) series; r 0 and θ 0 are the equilibrium bond length and bond angle, respectively; k r and k θ are the force constants for the bonds and bond angles, respectively (1 kcal = 4.184 J) Bond stretching k r / kcal mol -1 Å -2 r 0 /Å M F 310 1.883 M Cl 160 2.300 M Br 170 2.400 M I 200 2.620 Angle bending k ө / kcal mol -1 rad -2 θ 0 / rad cis trans cis trans N M N 30.00 30.00 1.570 3.142 N M F 15.00 15.00 1.570 3.142 N M Cl 20.00 20.00 1.570 3.142 N M Br 30.00 30.00 1.570 3.142 N M I 35.00 35.00 1.570 3.142 van der Waals ε / kcal mol -1 r* / Å F H 0.095 3.40 F N 0.100 3.70 Cl H 0.106 3.53 Cl N 0.115 3.85 Br H 0.122 3.68 Br N 0.133 4.00 I H 0.136 3.83 I N 0.150 4.10 * Corresponding author. E-mail: grubisic@chem.bg.ac.rs S67

S68 DJORDJEVIĆ et al. TABLE S-II. Comparison of the calculated partial atomic charges (esu); key: q = partial atomic charges, eq = equatorial or cis(x,nh 3 ), ax = axial or trans(x,nh 3 ), X=F, Cl, Br, I; Methods (as cited in the original publications): NPA = natural population analysis, MKS = Merz Kollman Singh scheme, NLDA = nonlocal density approximation, MEP = molecular electrostatic potential Complex q(m) q(n) q(h) q(f) q(cl) q(br) q(i) Meth. Ref. Published data [Co(NH 3 ) 6 ] 3+ 1.67 1.19 0.47 NPA 1 [Co(NH 3 ) 6 ] 3+ 1.55 1.05 0.43 MKS 1 [Co(NH 3 ) 6 ] 3+ 2.0 2 [Co(NH 3 ) 6 ] 3+ 2.71 3 [Co(NH 3 ) 5 F] 2+ 1.6 2 [Co(NH 3 ) 5 F] 2+ 1.76 3 [Cr(H 2 O) 6 ] 3+ 1.403 NLDA 4 [Cr(H 2 O) 6 ] 3+ 0.722 MEP 4 [Cr(H 2 O) 6 ] 3+ 2.12 5 [Cr(H 2 O) 6 ] 3+ 2.2 2 [CrF 6 ] 3-1.62 NPA 6 [ZrF 6 ] 2-2.634 0.77 MEP 7 [ZrCl 6 ] 2-1.509 0.58 MEP 7 [ZrBr 6 ] 2-0.938 0.49 MEP 7 [ZrI 6 ] 2-0.440 0.41 MEP 7 This work [Cr(NH 3 ) 5 F] 2+ 1.63 1.01 eq 0.41 eq 0.60 [Cr(NH 3 ) 5 Cl] 2+ 1.13 0.88 eq 0.38 eq 0.44 [Cr(NH 3 ) 5 Br] 2+ 0.77 0.77 eq 0.35 eq 0.34 [Cr(NH 3 ) 5 I] 2+ 0.48 0.59 eq 0.30 eq 0.22 CSD REFCODES For structures with Cr F bonds ADOSOC, BAPPOX, BAVGOU, BAVGUA10, BIVVUX, BORWOU, BORWUA, BORWUA01, BUTDAV, DAFHOH, DEDCAQ, DIYFEW, DORZEP, DUCQIC, DULQAD, FEZXUD, FOJBAH, GAWBUC, IZOVEZ, KOMREJ, LEYDOJ, LEYDUP, LEYSEN, MPZFCR, OCOLIB, POFGEX, PUXPUT, QEXSES, SIXWOL, SUKHAH, TAZFCR, TETVUK, VAFDEN, VAFDIR, VIWMEU, VOLREU, YASHAB, YASHOP. For structures with Cr Cl bonds ABILUT, AMZCCR, BIJZOK, BIWPIH, CEDCRC, COKJAN, CUKPON, CUSBUN, DOHBEH, EGULOI, EKOCEM, EMIWIG, EMUNIJ, FAMVUK10, FUHCIU, GADTOU, JAQPEW, JATTED, JATVAB, JOFYIM, JOFYOS, JOMNAA, JOMNAA01, JOMNEE, KUGMAA, KUGMEE, LIJRAX, MATHIZ, MATHOF, MATHUL, MOLPUZ, PADSIW, PAZDUQ, PUWFAO, PYMECR, QISXIA, QOWZOS, QOWZUY, QOXBAH, RAKGIT, RUNRIB, RUNRIB01,

SUPPLEMENTARY MATERIAL S69 TEBDIO, TEZSIA, TEZSOG, TEZSUM, TEZTAT, TEZTEX, ULAYUC, UWEKEN, WATREO, WOGRUG, YISLIV, YISLOB, ZALZER, ULAYUC01, WEBCAJ, ACUCAE. For structures with Cr Br bonds BIWBEO, BOGDIL, CAGCIW, ESIMUO, IHEJOU, KUGMEE, MAMLER, PUDNUY, PUDPAG, PURCIO, UKEDEU, UKEDIY, VAGBIQ, VAQFAU, VAVNOV, VEFVEH, YIBWOV, TEDYIM. For structures with Cr I bonds BOGDOR, CPMINC, DAGNUW, JEKKEP, NATZIS, NMCPNC, ODAXIA, OFAKAI, PPNCCO, RAJXUV, SESYAQ, UGUBAZ, UKEDOE, UKEDUK, UKEFAS, UKEFOG, UKEFUM, VAZWAU, YEKLUW. Fig. S-1. Distribution of chromium(iii) halogen distances in the crystal structures retrieved from CSD (2013.): a) for Cr F bond lengths (Å); b) for Cr Cl bond lengths (Å); c) for Cr Br bond lengths (Å) and d) for Cr I bond length (Å). The data used in the derivation of the statistics are shown in black; data eliminated for any reason (see text) are shown in white. Note the difference in the scale for the x-axis between the upper and lower pair of charts.

S70 DJORDJEVIĆ et al. Fig. S-2. Symmetry coordinates for the normal vibrations of the C 4v -[CrN 5 X] skeleton. Definition of internal coordinates for skeletal vibrations: Metal ligand bonds: R i (i = 1,6). Octahedral angles: α ij (i, j = ligand atoms). a) S 1 (A 1 ) φ 1 (A 1 ) = (1/2)Δ(R 1 + R 2 + R 3 + R 4 ), b) S 2 (B 1 ) φ 2 (B 1 ) = (1/2)Δ(R 1 R 2 + R 3 R 4 ), c) S 3 (E) φ 3 (E a ) = (1/2) 1/2 Δ(R 2 R 4 ) φ 3 (E b ) = = (1/2) 1/2 Δ( R 1 R 3 ), d) S 4 (A 1 ) φ 4 (A 1 ) = ΔR 5, e) S 5 (A 1 ) φ 5 (A 1 ) = ΔR 6, f) S 6 (B 2 ) φ 6 (B 2 ) = = (1/2)Δ( α 12 α 23 + α 34 α 41 ), g) S 7 (E) φ 7 (E a ) = (1/2) 1/2 Δ(α 12 α 34 ) φ 7 (E b ) = (1/2) 1/2 Δ( α 23 α 41 ), h) S 8 (A 1 ) φ 8 (A 1 ) = (1/8) 1/2 Δ( α 15 α 16 + α 25 α 26 + α 35 α 36 + α 45 α 46 ), i) S 9 (B 1 ) φ 9 (B 1 ) = (1/8) 1/2 Δ( α 15 α 16 α 25 + α 26 + α 35 α 36 + α 45 + α 46 ), j) S 10 (E) φ 10 (E a ) = = (1/2)Δ(α 15 α 16 α 35 + α 36 ) φ 10 (E b ) = (1/2)Δ(α 25 α 26 α 45 + α 46 ), k) S 11 (E) φ 11 (E a ) = = (1/2)Δ(α 15 + α 16 α 35 + α 36 ) φ 11 (E b ) = (1/2)Δ(α 25 + α 26 α 45 + α 46 ); l) atom numbering.

SUPPLEMENTARY MATERIAL S71 TABLE S-III. Distribution of symmetry vibrations of [M(NH 3 ) 5 X] 2+ among the irreducible representations of the point group C 4v (Γ VIB = 12A 1 + 4A 2 + 7B 1 + 5B 2 + 16E); ν = stretching, δ = bending (deformation), ρ = rocking, s = symmetric, a = antisymmetric Motion A 1 A 2 B 1 B 2 E Skeletal a stretch S 1 : ν s (MN) eq S 2 : ν as (MN) eq S 3 : ν a (MN) eq S 4 : ν(mn) ax S 5 : ν(mx) Skeletal a bend S 8 : δ(mn 5 X) S 9 : δ(nmn) eq S 6 : δ(nmn) eq S 7 : δ(nmn) eq S 10 : δ(mn 5 X) S 11 : δ(mn 5 X) Sym. stretch ν s (NH) eq ν s (NH) eq ν s (NH) eq ν s (NH) ax As. stretch ν as (NH) eq ν as (NH) eq ν as (NH) eq ν as (NH) eq ν as (NH) eq ν as (NH) eq ν as (NH) ax Bend δ as (HNH) eq δ as (HNH) eq δ as (HNH) eq δ as (HNH) eq δ as (HNH) eq δ as (HNH) eq δ as (HNH) ax Rock ρ as (NH 3 ) eq ρ as (NH 3 ) eq ρ as (NH 3 ) eq ρ as (NH 3 ) eq ρ as (NH 3 ) eq ρ as (NH 3 ) eq ρ as (NH 3 ) ax δ s (NH 3 ) eq UMB b δ s (NH 3 ) eq δ s (NH 3 ) ax δ s (NH 3 ) eq Torsion τ as (NH 3 ) eq τ as (NH 3 ) ax τ as (NH 3 ) eq τ as (NH 3 ) eq a S i = Skeletal symmetry modes depicted in Fig. S-2; b UMB = Symmetrical NH 3 bending umbrella mode TABLE S-IV. Calculated a vibrational frequencies (cm -1 ) for [Cr(NH 3 ) 5 X] 2+ ; ν = stretching, δ = bending (deformation), ρ = rocking, s = symmetric, a = antisymmetric No. Principal assignment X = F X = Cl X = Br X = I Exp. CFF DFT Exp. CFF DFT Exp. CFF DFT Exp. CFF DFT 1 ν a (NH 3 ) 3277 3388 3277 3275 3383 3277 3382 3277 3395 2 ν a (NH 3 ) 3273 3387 3272 3381 3272 3381 3272 3395 3 ν a (NH 3 ) 3271 3387 3272 3380 3271 3380 3271 3394 4 ν a (NH 3 ) 3271 3385 3271 3380 3271 3379 3271 3391 5 ν a (NH 3 ) 3270 3380 3270 3379 3270 3374 3270 3387 6 ν a (NH 3 ) 3270 3379 3270 3378 3270 3374 3270 3385 7 ν a (NH 3 ) 3269 3367 3270 3367 3270 3365 3270 3373 8 ν a (NH 3 ) 3269 3365 3270 3362 3270 3364 3270 3363 9 ν a (NH 3 ) 3268 3364 3268 3359 3269 3357 3269 3361 10 ν a (NH 3 ) 3267 3363 3268 3357 3268 3355 3269 3358 11 ν s (NH 3 ) 3166 3286 3164 3282 3165 3284 3165 3300 12 ν s (NH 3 ) 3162 3269 3161 3276 3162 3271 3162 3284 13 ν s (NH 3 ) 3160 3266 3160 3271 3161 3270 3161 3277 14 ν s (NH 3 ) 3160 3265 3160 3263 3161 3262 3161 3267 15 ν s (NH 3 ) 3160 3264 3160 3261 3160 3259 3160 3259 16 δ a (H N H) 1634 1641 1631 1635 1624 1632 1620 1599 17 δ a (H N H) 1627 1627 1618 1625 1613 1629 1611 1593

S72 DJORDJEVIĆ et al. TABLE S-IV. Continued No. Principal assignment X = F X = Cl X = Br X = I Exp. CFF DFT Exp. CFF DFT Exp. CFF DFT Exp. CFF DFT 18 δ a (H N H) 1616 1618 1612 1620 1607 1623 1604 1586 19 δ a (H N H) 1616 1616 1612 1617 1606 1618 1604 1581 20 δ a (H N H) 1590 1614 1589 1608 1587 1607 1586 1574 21 δ a (H N H) 1589 1610 1588 1604 1586 1606 1585 1569 22 δ a (H N H) 1586 1599 1600 1583 1598 1581 1600 1581 1561 23 δ a (H N H) 1583 1599 1580 1589 1580 1585 1579 1555 24 δ a (H N H) 1580 1596 1579 1579 1578 1584 1578 1545 25 δ a (H N H) 1573 1576 1575 1573 1574 1580 1574 1538 26 δ s (H N H) 1366 1354 1336 1356 1372 1356 1338 1341 27 δ s (H N H) 1337 1327 1313 1332 1323 1335 1318 1314 28 δ s (H N H) 1323 1317 1303 1323 1314 1321 1309 1298 29 δ s (H N H) 1312 1315 1289 1293 1314 1300 1306 1297 1292 30 δ s (H N H) 1305 1300 1287 1318 1290 1303 1289 1284 31 ρ(nh 3 ) 804 768 774 758 732 765 727 759 714 32 ρ(nh 3 ) 775 703 742 702 739 698 726 700 33 ρ(nh 3 ) 748 699 712 691 711 696 700 697 34 ρ(nh 3 ) 744 692 702 687 703 692 692 688 35 ρ(nh 3 ) 731 657 694 659 696 663 690 654 36 ρ(nh 3 ) 710 649 686 655 686 651 675 640 37 ρ(nh 3 ) 697 638 679 644 667 637 661 617 38 ρ(nh 3 ) 685 598 662 583 665 573 658 566 39 ρ(nh 3 ) 641 594 628 570 622 569 619 556 40 ρ(nh 3 ) 622 587 613 560 617 558 615 545 41 ν a (Cr X) 540 534 554 306 305 344 206 187 179 195 177 176 42 ν a (Cr N) 470 474 435 469 433 470 430 471 438 43 ν a (Cr N) 462 473 434 472 469 427 470 470 427 467 469 436 44 ν s (Cr N) 428 439 411 460 448 425 453 449 413 454 450 415 45 ν s (Cr N) 339 387 402 433 407 414 438 403 403 442 402 393 46 ν a (Cr N) 380 389 406 371 385 427 372 385 417 370 388 47 δ(crn 5 X) 313 249 296 224 293 276 298 220 48 δ(crn 5 X) 289 236 285 281 218 293 236 288 213 49 δ(crn 5 X) 275 274 224 255 266 215 274 271 216 261 269 179 50 δ(crn 5 X) 260 257 211 241 203 259 263 213 250 257 194 51 δ(crn 5 X) 248 196 226 201 248 244 209 240 244 185 52 δ(crn 5 X) 238 235 188 221 188 225 196 222 183 53 δ(crn 5 X) 223 158 200 200 164 196 188 196 162 54 δ(crn 5 X) 214 217 150 192 153 189 185 184 138 55 δ(crn 5 X) 190 146 170 167 144 171 171 175 168 163 124 56 δ(crn 5 X) 184 181 137 152 136 153 158 149 122 57 δ(crn 5 X) 158 131 143 130 137 137 135 114 58 δ(crn 5 X) 136 118 126 127 81 122 128 128 123 94 59 δ(crn 5 X) 114 120 86 114 103 73 114 117 119 112 111 80 60 δ(crn 5 X) 51 57 43 31 21 56 29 44 a 8 Scaling factor for DFT (0.9833)

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