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Zn(CNS)2 | 125892-27-5

中文名称
——
中文别名
——
英文名称
Zn(CNS)2
英文别名
——
Zn(CNS)2化学式
CAS
125892-27-5
化学式
CNS*Zn
mdl
——
分子量
123.474
InChiKey
RRMXYKHVPJSEIM-UHFFFAOYSA-N
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):
    0.66
  • 重原子数:
    4.0
  • 可旋转键数:
    0.0
  • 环数:
    0.0
  • sp3杂化的碳原子比例:
    0.0
  • 拓扑面积:
    22.3
  • 氢给体数:
    0.0
  • 氢受体数:
    1.0

反应信息

  • 作为反应物:
    描述:
    Zn(CNS)2硫氰酸酯硝酸 为溶剂, 生成 zinc(II) thiocyanate
    参考文献:
    名称:
    An ultrasonic absorption study of the complex formation of zinc(II) thiocyanate in aqueous solution
    摘要:
    A new method of analysis for the ultrasonic absorption of systems involving multiple coupled equilibria is described. The method consists of calculating the relaxation frequencies and amplitudes under a postulated reaction mechanism using trial values of the rate constants and volume changes and of comparing the computed absorption α/f2 (absorption coefficient over frequency squared) directly with the experimental one. Application of this method to the ultrasonic absorption study of aqueous zinc(II)-thiocyanate solutions reveals that the relaxation absorption is ascribed to the successive complex formation equilibria Zn(SCN)3−nn−1 +SCN−(kn⇄k−n)Zn(SCN)2−nn, n=1–4. The rate constants and volume changes of the above reactions are determined. The method proves to be especially effective when the absorption spectra are associated with multiple coupled equilibria and accordingly too broad to be separated to discrete relaxation processes by the usual method of analysis.
    DOI:
    10.1063/1.449023
  • 作为产物:
    描述:
    硫氰酸酯硝酸 为溶剂, 生成 Zn(CNS)2
    参考文献:
    名称:
    An ultrasonic absorption study of the complex formation of zinc(II) thiocyanate in aqueous solution
    摘要:
    A new method of analysis for the ultrasonic absorption of systems involving multiple coupled equilibria is described. The method consists of calculating the relaxation frequencies and amplitudes under a postulated reaction mechanism using trial values of the rate constants and volume changes and of comparing the computed absorption α/f2 (absorption coefficient over frequency squared) directly with the experimental one. Application of this method to the ultrasonic absorption study of aqueous zinc(II)-thiocyanate solutions reveals that the relaxation absorption is ascribed to the successive complex formation equilibria Zn(SCN)3−nn−1 +SCN−(kn⇄k−n)Zn(SCN)2−nn, n=1–4. The rate constants and volume changes of the above reactions are determined. The method proves to be especially effective when the absorption spectra are associated with multiple coupled equilibria and accordingly too broad to be separated to discrete relaxation processes by the usual method of analysis.
    DOI:
    10.1063/1.449023
  • 作为试剂:
    描述:
    乙烯酮丙酮Zn(CNS)2 作用下, 生成 3,3-二甲基丙烯酸
    参考文献:
    名称:
    Preparation of beta-lactones
    摘要:
    公开号:
    US02450118A1
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文献信息

  • An ultrasonic absorption study of the complex formation of zinc(II) thiocyanate in aqueous solution
    作者:Kiyoshi Tamura
    DOI:10.1063/1.449023
    日期:1985.11
    A new method of analysis for the ultrasonic absorption of systems involving multiple coupled equilibria is described. The method consists of calculating the relaxation frequencies and amplitudes under a postulated reaction mechanism using trial values of the rate constants and volume changes and of comparing the computed absorption α/f2 (absorption coefficient over frequency squared) directly with the experimental one. Application of this method to the ultrasonic absorption study of aqueous zinc(II)-thiocyanate solutions reveals that the relaxation absorption is ascribed to the successive complex formation equilibria Zn(SCN)3−nn−1 +SCN−(kn⇄k−n)Zn(SCN)2−nn, n=1–4. The rate constants and volume changes of the above reactions are determined. The method proves to be especially effective when the absorption spectra are associated with multiple coupled equilibria and accordingly too broad to be separated to discrete relaxation processes by the usual method of analysis.
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