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1)  scalar decomposition
常数分解
1.
Data compression and denoising using data adaptive scalar decomposition transform;
常数分解变换法及在数据压缩和消噪上的应用
2)  dissociation constant
分解常数
3)  dissociation constant
解离常数
1.
Determination of the dissociation constants of magnolol and honokiol by UV spectrophotometry;
紫外吸光光度法测定厚朴酚及和厚朴酚的解离常数
2.
Nonlogarithmic titration method for the determination of dissociation constant of loratadine;
非对数滴定法测定氯雷他定的解离常数
3.
The isoelectric point(I) and dissociation constants,K_(a1) and K_(a2) of 4-hydroxy-3-nitro-pyridine were determined by acid-base titration with a pH meter.
用pH计测定的酸碱滴定法,测定了4-羟基-3-硝基吡啶的等电点(I)和Ka1、Ka2两个解离常数。
4)  Dissociation constant
离解常数
1.
Determination of acid dissociation constants of radish red pigment;
萝卜红色素离解常数的测定
2.
Improvement in the experiment principle and the data processing about potentiometric titration determining concentration and dissociation constants of H_3PO_4;
关于《电位滴定法测定磷酸浓度及其各级离解常数》实验原理及数据处理的改进
3.
Determination of the DBC-azo-Chlorine Phosphine's Dissociation constant;
显色剂DBC-偶氮氯膦离解常数的测定
5)  Dissociation constants
离解常数
1.
Determination of dissociation constants of arsenazo and stability constants of lanthanum arsenazo complexes in aqueous solution;
偶氮胂显色剂离解常数及其与镧配合物稳定常数的测定
2.
Based on capillary electrophorersis with pulse amperometric detection technique, Konwledge of dissociation constants is important for prediction and understanding the migration behavior of analytes in capillary eletrophoresis.
基于毛细管电泳三脉冲安培检测技术,利用毛细管电泳中不同pH值条件下有效淌度(μeff)与缓冲溶液中[H+]的非线性关系,以及1/μeff缓冲溶液中[H+]的线性关系,测定了2,4-二氯苯酚(DCP)的离解常数。
3.
The dissociation constants of phenol, α naphthol and β naphthol in water ethanol mixed solvent ( I =0 10?mol/L,KCl) were determinded by potentiometric titration.
采用电位滴定法 ,在乙醇 /水混合溶剂体系中 (I=0 10mol/L ,KCl) ,测定了苯酚、α 萘酚与 β 萘酚在不同乙醇含量(V/V总)时的离解常数 。
6)  Equilibrium Dissolution Constant
溶解常数
补充资料:Bloch常数


Bloch常数
Bloch constant

  【译注1关于Bloeh常数B的F界估计M .Hein以[Bl])和Ch.pommerenke([BZ〕)曾证明B习了广4,且11[2}的结果只保留不等号BI.对l常数IB10d,“.stant;Ejoxa姗cl习.T,」 一个由Blocll定理(Bloc】1 theorem)确定其存在的绝对常数.设打是单位圆}之{()已知的最精确的估计是V了/4蕊B簇0472({2月由Bloch定理钟出一个整函数的R记mann曲面包含任意大半径的单叶圆二这等价于Rcard定理‘Pi以rdtheorem).【补注】关于BIOc】1定理与Pi以rd定理的关系见{AI].
  
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