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1-dodecyl-2-methyl-cyclohexane | 39762-41-9

中文名称
——
中文别名
——
英文名称
1-dodecyl-2-methyl-cyclohexane
英文别名
1-Dodecyl-2-methyl-cyclohexan;1-Dodecyl-2-methylcyclohexane
1-dodecyl-2-methyl-cyclohexane化学式
CAS
39762-41-9
化学式
C19H38
mdl
——
分子量
266.511
InChiKey
DWQVCNZOHDFKPQ-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):
    9.7
  • 重原子数:
    19
  • 可旋转键数:
    11
  • 环数:
    1.0
  • sp3杂化的碳原子比例:
    1.0
  • 拓扑面积:
    0
  • 氢给体数:
    0
  • 氢受体数:
    0

反应信息

  • 作为产物:
    描述:
    magnesium,dodecane,bromide 、 2-甲基环己酮 生成 1-dodecyl-2-methyl-cyclohexane
    参考文献:
    名称:
    On social percolation and small world network
    摘要:
    The social percolation model is generalized to include the propagation of two mutually exclusive competing effects on a one-dimensional ring and a two-dimensional square lattice. It is shown that the result depends significantly on which effect propagates first i.e. it is a non-commutative phenomenon. Then the propagation of one effect is studied on a small network. It generalizes the work of Moore and Newman of a disease spread to the case where the susceptibility of the population is random. Three variants of the Domany-Kinzel model are given. One of them (delayed) does not have a chaotic region for some value of the delay weight.
    DOI:
    10.1007/s100510070218
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文献信息

  • On social percolation and small world network
    作者:E. Ahmed、H.A. Abdusalam
    DOI:10.1007/s100510070218
    日期:2000.7
    The social percolation model is generalized to include the propagation of two mutually exclusive competing effects on a one-dimensional ring and a two-dimensional square lattice. It is shown that the result depends significantly on which effect propagates first i.e. it is a non-commutative phenomenon. Then the propagation of one effect is studied on a small network. It generalizes the work of Moore and Newman of a disease spread to the case where the susceptibility of the population is random. Three variants of the Domany-Kinzel model are given. One of them (delayed) does not have a chaotic region for some value of the delay weight.
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