利用神经网络分析法对资优学生的职业轨迹进行分类

O. Chepyuk, O. Angelova, A. Sochkov, Tatyana Podolskaya
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摘要

作者通过对 19 世纪和 20 世纪人文科学和自然科学领域杰出科学家的传记材料进行内容分析,创建了一个数据集(100 篇传记),并在此基础上对天才人物的职业轨迹进行了聚类。聚类方法采用了基于自组织 Kohonen 图的神经网络分析。职业轨迹是在研究生命周期的线性阶段方法的行为模型框架内形成的。在这一方法中,职业和专业自我实现被理解为一连串固定发生顺序的进化阶段。每个阶段都被编码,传记也被转换成矢量系统。而聚类的任务则是将 100 个矢量分成具有若干实值坐标的典型组。聚类质量的标准是量化误差和剪影系数的最小值。研究结果确定并解释了 7 个天才的职业轨迹。轨迹分析是从成功速度(平均成功年龄)以及可能影响快速或缓慢实现职业目标和自我实现的人生道路因素和条件的角度进行的。这个例子说明了使用神经网络分析法解决类似研究任务的可能性和局限性,特别是在处理复杂的聚类形式和寻找其最佳数量时。
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Typology of professional trajectories of gifted individuals using neural network analysis
Based on a data set (100 biographies) created by the authors through content analysis of biographical material about outstanding scientists of the 19th and 20th centuries in the humanities and natural sciences, the clustering of professional trajectories of gifted individuals was carried out. Neural network analysis based on self-organizing Kohonen maps was used as a clustering method. The professional trajectories were formed within the framework of the behavioral model of the linear-stage approach to studying life cycles. Within this approach, career and professional self-realization are understood as a sequence of evolutionary stages fixed in their order of occurrence. Each stage was encoded, and the biographies were transformed into a vector system. In turn, the task of clustering consisted in dividing a hundred vectors into typical groups with several real-valued coordinates. The criteria for the quality of clustering were the minimum sum of quantization errors and the silhouette coefficient. As a result of the study, seven professional trajectories of gifted individuals were identified and interpreted. The analysis of trajectories was carried out from the point of view of the speed of success (average age of success) and those factors and conditions of the life path that could affect either rapid or slow achievement of professional goals and self-realization. This example demonstrates the possibilities and limitations of using neural network analysis for solving similar research tasks, especially when working with complex cluster forms and finding their optimal number.
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