chlorophosphoric acid bis-(1-cyano-3-methyl-butyl ester) | 109016-63-9

• 分子结构分类: 有机化合物 - 有机氧化合物
• 英文名称: chlorophosphoric acid bis-(1-cyano-3-methyl-butyl ester)
• 英文别名: 4-Chlor-2,6-diisobutyl-3,5-dioxa-4-phospha-heptandinitril；Chlorophosphorigsaeure-bis-(1-cyan-3-methyl-butylester)；Chlor-bis-(1-cyan-3-methyl-butoxy)-phosphin
• CAS: 109016-63-9
• 化学式: C₁₂H₂₀ClN₂O₂P
• 分子量: 290.73
• InChiKey: CNPFKKVDEVTUKP-UHFFFAOYSA-N

计算性质

• 辛醇/水分配系数(LogP)：
  4.36
• 重原子数：
  18.0
• 可旋转键数：
  8.0
• 环数：
  0.0
• sp3杂化的碳原子比例：
  0.83
• 拓扑面积：
  66.04
• 氢给体数：
  0.0
• 氢受体数：
  4.0

反应信息

• 作为反应物：
  描述：

  chlorophosphoric acid bis-(1-cyano-3-methyl-butyl ester) 在 吡啶 、 乙醚 、 水 作用下， 生成 phosphonic acid bis-(1-cyano-3-methyl-butyl ester)
  参考文献：
  名称：

  On Three-Dimensional Microcrack Density Distribution

  摘要：

  This paper considers tensorial representations of several microcrack distribution fractions due to tensile and compressive principal stresses in brittle materials in the framework of continuum mechanics. The common framework for deriving the damage tensors of different order from any density function is suggested. Second and fourth order damage tensors are derived for Dirac-, truncated Gauss-, and trigonometrical (cos(2)-) microcrack distributions using harmonic Fourier-like series. Each distribution is investigated under different combinations of tensile and compressive principal stresses for three-dimensional load cases. It is emphasized that only the trigonometrical distribution yields a spherical crack density surface for the fourth order tensor approximation under three equal principal stresses.

  DOI：

  10.1002/1521-4001(200101)81:1<3::aid-zamm3>3.0.co;2-s
• 作为产物：
  描述：

  2-羟基-4-甲基-戊腈 在 三氯化磷 作用下， 生成 chlorophosphoric acid bis-(1-cyano-3-methyl-butyl ester) 、 alkaline earth salt of/the/ methylsulfuric acid
  参考文献：
  名称：

  On Three-Dimensional Microcrack Density Distribution

  摘要：

  This paper considers tensorial representations of several microcrack distribution fractions due to tensile and compressive principal stresses in brittle materials in the framework of continuum mechanics. The common framework for deriving the damage tensors of different order from any density function is suggested. Second and fourth order damage tensors are derived for Dirac-, truncated Gauss-, and trigonometrical (cos(2)-) microcrack distributions using harmonic Fourier-like series. Each distribution is investigated under different combinations of tensile and compressive principal stresses for three-dimensional load cases. It is emphasized that only the trigonometrical distribution yields a spherical crack density surface for the fourth order tensor approximation under three equal principal stresses.

  DOI：

  10.1002/1521-4001(200101)81:1<3::aid-zamm3>3.0.co;2-s

文献信息

• Kusnezow; Waletdinow, Metodiceskij sbornik, 1957, # 23, p. 167
  作者：Kusnezow、Waletdinow

  DOI：——

  日期：——