Behrens Heinrich, Luksch Peter
FIZ Karlsruhe, Eggenstein-Leopoldshafen, Germany.
Acta Crystallogr B. 2006 Dec;62(Pt 6):993-1001. doi: 10.1107/S0108768106030278. Epub 2006 Nov 14.
This is an application of the mathematical and statistical techniques of bibliometrics to the field of crystallography. This study is, however, restricted to inorganic compounds. The data were taken from the Inorganic Crystal Structure Database, which is a well defined and evaluated body of literature and data published from 1913 to date. The data were loaded in a relational database system, which allows a widespread analysis. The following results were obtained: The cumulative growth rate of the number of experimentally determined crystal structures is best described by a third-degree polynomial function. Except for the upper end of the curve, Bradford's plot can be described well by the analytical Leimkuhler function. The publication process is dominated by a small number of periodicals. The probability of the author productivity in terms of publications follows an inverse power law of the Lotka form and in terms of database entries an inverse power law in the Mandelbrot form. In both cases the exponent is about 1.7. For the lower tail of the data an exponential correction factor has to be applied. Multiple authorship has increased from 1.4 authors per publication to about four within the past eight decades. The author distribution itself is represented by a lognormal distribution.
这是将文献计量学的数学和统计技术应用于晶体学领域。然而,本研究仅限于无机化合物。数据取自无机晶体结构数据库,该数据库是一个定义明确且经过评估的文献和数据集合,涵盖了1913年至今发表的内容。数据被加载到一个关系数据库系统中,以便进行广泛的分析。得到了以下结果:实验测定晶体结构数量的累积增长率最好用三次多项式函数来描述。除了曲线的上端,布拉德福德图可以用解析的莱姆库勒函数很好地描述。出版过程由少数期刊主导。作者发表论文的产出概率遵循洛特卡形式的逆幂律,而在数据库条目方面遵循曼德布罗特形式的逆幂律。在这两种情况下,指数约为1.7。对于数据的下尾部分,必须应用一个指数校正因子。在过去八十年中,合著情况已从每篇出版物1.4位作者增加到约四位。作者分布本身由对数正态分布表示。