1-Cyclopentyl-octadecan | 62016-53-9

• 分子结构分类: 有机化合物 - 碳氢化合物 - 饱和烃
• 英文名称: 1-Cyclopentyl-octadecan
• 英文别名: 1-cyclopentyl-octadecane；octadecyl-cyclopentane；Cyclopentane, octadecyl-；octadecylcyclopentane
• CAS: 62016-53-9
• 化学式: C₂₃H₄₆
• 分子量: 322.618
• InChiKey: BMGGVLNZZWZSDT-UHFFFAOYSA-N

计算性质

• 辛醇/水分配系数(LogP)：
  12.2
• 重原子数：
  23
• 可旋转键数：
  17
• 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：

  alkaline earth salt of/the/ methylsulfuric acid 在 溶剂黄146 、 铂 作用下， 生成 1-Cyclopentyl-octadecan
  参考文献：
  名称：

  Orthogonality criteria for compactly supported refinable functions and refinable function vectors

  摘要：

  A refinable function phi(x) : R-n --> R or, more generally, a refinable function vector Phi(x) = [phi(1)(x),..., phi(r)(x)](T) is an L-1 solution of a system of (vector-valued) refinement equations involving expansion by a dilation matrix A, which is an expanding integer matrix. A refinable function vector is called orthogonal if {phi(j)(x - alpha) : alpha epsilon Z(n), 1 less than or equal to j less than or equal to r} form an orthogonal set of functions in L-2(R-n). Compactly supported orthogonal refinable functions and function vectors can be used to construct orthonormal wavelet and multi-wavelet buses of L-2(R-n). In this paper we give ct comprehensive set of necessary and sufficient conditions for the orthogonality of compactly supported refinable functions and refinable function vectors.

  DOI：

  10.1007/bf02510658

文献信息

• Riesz bounds of Wilson bases generated byB-splines
  作者：Bernhard Trebels、Gabriele Steidl

  DOI：10.1007/bf02510659

  日期：2000.3

  In this paper we are concerned with biorthogonal Wilson buses having B-splines as well as powers of sinc functions as window functions. We prove properties of B-splines and exponential Euler splines and use there properties to estimate the Riesz bounds of the Wilson bases.
• Orthogonality criteria for compactly supported refinable functions and refinable function vectors
  作者：Jeffrey C. Lagarias、Yang Wang

  DOI：10.1007/bf02510658

  日期：2000.3

  A refinable function phi(x) : R-n --> R or, more generally, a refinable function vector Phi(x) = [phi(1)(x),..., phi(r)(x)](T) is an L-1 solution of a system of (vector-valued) refinement equations involving expansion by a dilation matrix A, which is an expanding integer matrix. A refinable function vector is called orthogonal if phi(j)(x - alpha) : alpha epsilon Z(n), 1 less than or equal to j less than or equal to r} form an orthogonal set of functions in L-2(R-n). Compactly supported orthogonal refinable functions and function vectors can be used to construct orthonormal wavelet and multi-wavelet buses of L-2(R-n). In this paper we give ct comprehensive set of necessary and sufficient conditions for the orthogonality of compactly supported refinable functions and refinable function vectors.