1,2-bis-(1-hydroxy-2-oxo-ethyl)-benzene | 112599-60-7

• 分子结构分类: 有机化合物 - 苯类化合物 - 苯和取代衍生物
• 英文名称: 1,2-bis-(1-hydroxy-2-oxo-ethyl)-benzene
• 英文别名: 1,2-Bis-(1-hydroxy-2-oxo-aethyl)-benzol；2-Hydroxy-2-[2-(1-hydroxy-2-oxoethyl)phenyl]acetaldehyde；2-hydroxy-2-[2-(1-hydroxy-2-oxoethyl)phenyl]acetaldehyde
• CAS: 112599-60-7
• 化学式: C₁₀H₁₀O₄
• 分子量: 194.187
• InChiKey: RQPCZCUQGGYCRI-UHFFFAOYSA-N

物化性质

• 熔点：
  114-115 °C
• 沸点：
  362.5±42.0 °C(Predicted)
• 密度：
  1.328±0.06 g/cm3(Predicted)

计算性质

• 辛醇/水分配系数(LogP)：
  -0.4
• 重原子数：
  14
• 可旋转键数：
  4
• 环数：
  1.0
• sp3杂化的碳原子比例：
  0.2
• 拓扑面积：
  74.6
• 氢给体数：
  2
• 氢受体数：
  4

反应信息

• 作为反应物：
  描述：

  1,2-bis-(1-hydroxy-2-oxo-ethyl)-benzene 在 potassium cyanide 、 乙醇 作用下， 生成 2,3-二羟基-1,4-萘醌
  参考文献：
  名称：

  LORENTZ SPACES OF VECTOR-VALUED MEASURES

  摘要：

  Given a non-atomic, finite and complete measure space (Omega, Sigma, mu) and a Banach space X, the modulus of continuity for a vector measure F is defined as the function omega(F)(t) = sup(mu(E)less than or equal tot) \F\(E) and the space V-p,V-q(X) of vector measures such that t(-1/p)'omega(F)(t) is an element of L-q((0,mu(Omega)],dt/t) is introduced. It is shown that V-p,V-q(X) contains isometrically L-q,L-p(X) and that L-p,L-q(X) = V-p,V-q(X) if and only if X has the Radon-Nikodym property. It is also proved that Vp,q (X) coincides with the space of cone absolutely summing operators from L-p',L-q' into X and the duality V-p,V-q(X*) = (L-p',L-q'(X))* where 1/p + 1/p' = 1/q + 1/q' = 1. Finally, V-p,V-q(X) is identified with the interpolation space obtained by the real method (V-1(X), V-infinity(X))(1/p)',(q). Spaces where the variation of F is replaced by the semivariation are also considered.

  DOI：

  10.1112/s0024610703004198
• 作为产物：
  描述：

  1,4-萘醌 在 氯仿 作用下， 生成 1,2-bis-(1-hydroxy-2-oxo-ethyl)-benzene
  参考文献：
  名称：

  LORENTZ SPACES OF VECTOR-VALUED MEASURES

  摘要：

  Given a non-atomic, finite and complete measure space (Omega, Sigma, mu) and a Banach space X, the modulus of continuity for a vector measure F is defined as the function omega(F)(t) = sup(mu(E)less than or equal tot) \F\(E) and the space V-p,V-q(X) of vector measures such that t(-1/p)'omega(F)(t) is an element of L-q((0,mu(Omega)],dt/t) is introduced. It is shown that V-p,V-q(X) contains isometrically L-q,L-p(X) and that L-p,L-q(X) = V-p,V-q(X) if and only if X has the Radon-Nikodym property. It is also proved that Vp,q (X) coincides with the space of cone absolutely summing operators from L-p',L-q' into X and the duality V-p,V-q(X*) = (L-p',L-q'(X))* where 1/p + 1/p' = 1/q + 1/q' = 1. Finally, V-p,V-q(X) is identified with the interpolation space obtained by the real method (V-1(X), V-infinity(X))(1/p)',(q). Spaces where the variation of F is replaced by the semivariation are also considered.

  DOI：

  10.1112/s0024610703004198

文献信息

• LORENTZ SPACES OF VECTOR-VALUED MEASURES
  作者：OSCAR BLASCO、PABLO GREGORI

  DOI：10.1112/s0024610703004198

  日期：2003.6

  Given a non-atomic, finite and complete measure space (Omega, Sigma, mu) and a Banach space X, the modulus of continuity for a vector measure F is defined as the function omega(F)(t) = sup(mu(E)less than or equal tot) \F\(E) and the space V-p,V-q(X) of vector measures such that t(-1/p)'omega(F)(t) is an element of L-q((0,mu(Omega)],dt/t) is introduced. It is shown that V-p,V-q(X) contains isometrically L-q,L-p(X) and that L-p,L-q(X) = V-p,V-q(X) if and only if X has the Radon-Nikodym property. It is also proved that Vp,q (X) coincides with the space of cone absolutely summing operators from L-p',L-q' into X and the duality V-p,V-q(X*) = (L-p',L-q'(X))* where 1/p + 1/p' = 1/q + 1/q' = 1. Finally, V-p,V-q(X) is identified with the interpolation space obtained by the real method (V-1(X), V-infinity(X))(1/p)',(q). Spaces where the variation of F is replaced by the semivariation are also considered.