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csr

Properties

Description

Gagolewski et al. (2022) suggested a variety of metrics that might be used to approximate the distribution of an author's citation vector, some of which were novel in a bibliometric context. csr is the cube-root of the sum of ranks, a function of the average rank of the counts in the citation vector.

$$csr = \sqrt[3]{2\sum\limits_{i=1}^P \left(i-0.5\right)C_i}$$

History

Yearcsr
19972.4101
19984.6104
19996.1797
20008.3919
200110.6029
200215.1453
200319.0663
200424.1512
200528.8201
200633.7288
200737.7188
200841.3377
200944.6967
201048.4718
201153.7858
201257.8004
201361.9325
201465.1236
201568.4280
201671.2881
201773.6013
201875.9796
201978.2068
202080.5686
202182.9189
202284.8749
202386.6422
202488.4583
202589.6768

References