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bismuth;1,4,7,10-tetrazacyclododecane;triperchlorate;hydrate | 188713-30-6

中文名称
——
中文别名
——
英文名称
bismuth;1,4,7,10-tetrazacyclododecane;triperchlorate;hydrate
英文别名
——
bismuth;1,4,7,10-tetrazacyclododecane;triperchlorate;hydrate化学式
CAS
188713-30-6
化学式
C8H22BiCl3N4O13
mdl
——
分子量
697.621
InChiKey
CWWJMPSWFAPKTR-UHFFFAOYSA-K
BEILSTEIN
——
EINECS
——
  • 物化性质
  • 计算性质
  • ADMET
  • 安全信息
  • SDS
  • 制备方法与用途
  • 上下游信息
  • 反应信息
  • 文献信息
  • 表征谱图
  • 同类化合物
  • 相关功能分类
  • 相关结构分类

计算性质

  • 辛醇/水分配系数(LogP):
    -17.12
  • 重原子数:
    29
  • 可旋转键数:
    0
  • 环数:
    1.0
  • sp3杂化的碳原子比例:
    1.0
  • 拓扑面积:
    272
  • 氢给体数:
    5
  • 氢受体数:
    17

反应信息

  • 作为产物:
    描述:
    参考文献:
    名称:
    Synthesis, stability and structure of the complex of bismuth(III) with the nitrogen-donor macrocycle 1,4,7,10-tetraazacyclododecane. The role of the lone pair on bismuth(III) and lead(II) in determining co-ordination geometry
    摘要:
    The complex [Bi(cyclen)(H 2 O)(ClO 4 ) 3 ] (cyclen = 1,4,7,10-tetraazacyclododecane) has been synthesized and its crystal structure determined. The Bi has square-antiprismatic co-ordination to the four nitrogens of cyclen (mean Bi–N 2.39 Å) with the upper square being provided by one oxygen from each of the three perchlorates and a water molecule (mean Bi–O 2.77 Å). The formation constant (log K 1 ) of Bi III with cyclen has been determined as 23.45 at I = 0.5 mol dm -3 and 25 °C by differential pulse polarography in an out-of-cell technique, where equilibration was slow and required 6 months. This is a high log K 1 value for a complex with cyclen, in accord with predictions made of the high affinity that Bi III would have for polyamines on the basis of a model of acid–base interactions in aqueous solution. The structures of some complexes of Bi III and the isoelectronic Pb II were analysed in terms of the effect that the lone pair of electrons has on the M–L bond length (M = Bi or Pb, L = ligand donor atom). A relationship was found between the M–L bond length and the distance of L from the lone pair as quantified by the l.p.–M–L (l.p. = lone pair) angle, with M–L decreasing as l.p.–M–L increases. This observation is rationalized in terms of an analogy with the linear co-ordination geometry found in many complexes of Hg II , where the lone pair on Bi III or Pb II occupies one of the two co-ordination sites in the analogous linear two-co-ordinate mercury(II) complex.
    DOI:
    10.1039/a605068i
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