GAS-PHASE METAL CYANIDE CHEMISTRY - FORMATION, REACTIONS, AND PROPOSED LINEAR STRUCTURES OF COPPER(I) AND SILVER(I) CYANIDE CLUSTERS

Citation
Ig. Dance et al., GAS-PHASE METAL CYANIDE CHEMISTRY - FORMATION, REACTIONS, AND PROPOSED LINEAR STRUCTURES OF COPPER(I) AND SILVER(I) CYANIDE CLUSTERS, Inorganic chemistry, 33(26), 1994, pp. 6261-6269
Citations number
81
Categorie Soggetti
Chemistry Inorganic & Nuclear
Journal title
ISSN journal
00201669
Volume
33
Issue
26
Year of publication
1994
Pages
6261 - 6269
Database
ISI
SICI code
0020-1669(1994)33:26<6261:GMCC-F>2.0.ZU;2-R
Abstract
When solid MCN (M = Cu or Ag) is ablated with single pulses of a focus ed Nd-YAG laser (1064 nm, 470-1600 MW cm(-2)), the ions detected by Fo urier transform ion cyclotron resonance mass spectrometry (FTICRMS) ar e [M(n)(CN)(n+1)](-) (M = Cu, n = 1-5; M = Ag, n = 1-4), [M(n)(CN)(n-1 )](+) (M = Cu, a = 1-6; M = Ag, n = 1-4), and, for M = Ag, Ag-2(+), Ag -3(+) and [Ag-4(CN)](+). Several mixed-metal species [CumAgn-m(CN)(n+1 )](-) and [CumAgn-m(CN)(n-1)](+) are produced on ablation of a CuCN:Ag CN mixture. Both [M(n)(CN)(n+1)](-) and [M(n)(CN)(n-1)](+) lose units of MCN on collision-induced dissociation in Ar(g). Reactions of both [ M(n)(CN)(n+1)](-) and [M(n)(CN)(n-1)](+) with gaseous NH3, H2S and CO have been followed using FTICRMS. With the anions no addition was dete cted but dissociation occurred, again by loss of MCN. Dissociation occ urred with the cations also, but was frequently accompanied by additio n, with bis-adducts predominant. The ranges of addition products detec ted are: [M(n)(CN)(n-1)(NH3)(x)](+) (M = Cu, n = 2, x = 1-3, n = 3; x = 1-3, n = 4, n = 1-2; M = Ag, n = 2, x = 1-2, n = 3, x = 1-3, and n = 4, x = 1-3); [M(n)(CN)(n-1)(SH2)x](+) (M = Cu or Ag, n = 1-4, x = 1-2 ); [M(n)(CN)(n-1)(CO)(x)](+) (M = Cu, n = 3-5, x = 1-2; M = Ag, n = 4, x = 1-2). At long reaction times complexes containing HCN are formed in small amount when [Cu-n(CN)(n-1)](+) reacts with H2S. Geometry opti mizations using density functional theory (DMol) show that the most st able structures for both aa[M(n)(CN)(n+1)](-) and [M(n)(CN)(n-1)](+) a re linear alternations of M and CN, in spear topology.