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| Main Authors: | , |
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| Format: | Recurso educativo Open Access |
| Language: | en |
| Published: |
1997
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| Subjects: | |
| Online Access: | https://eric.ed.gov/?id=EJ550804 |
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| _version_ | 1867180916368998402 |
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| author | Lafouge, Thierry Laine-Cruzel, Sylvie |
| author_facet | Lafouge, Thierry Laine-Cruzel, Sylvie Lafouge, Thierry Laine-Cruzel, Sylvie |
| collection | Education Resources Information Center |
| contents | A New Explanation of the Geometric Law in the Case of Library Circulation Data. Lafouge, Thierry Laine-Cruzel, Sylvie Geometric Concepts Library Circulation Mathematical Formulas Mathematical Models Probability Statistical Distributions Proposes a mathematical model using the probability formalism to explain why a geometrical law is observed in distributions related to library circulation data. Highlights include techniques based on convolution theory; Lotka's law; and Bradford's law. (Author/LRW) |
| format | Recurso educativo Open Access |
| id | eric_EJ550804 |
| institution | ERIC Institute of Education Sciences |
| language | en |
| publishDate | 1997 |
| record_format | eric |
| spellingShingle | A New Explanation of the Geometric Law in the Case of Library Circulation Data. Lafouge, Thierry Laine-Cruzel, Sylvie Geometric Concepts Library Circulation Mathematical Formulas Mathematical Models Probability Statistical Distributions A New Explanation of the Geometric Law in the Case of Library Circulation Data. Lafouge, Thierry Laine-Cruzel, Sylvie Geometric Concepts Library Circulation Mathematical Formulas Mathematical Models Probability Statistical Distributions Proposes a mathematical model using the probability formalism to explain why a geometrical law is observed in distributions related to library circulation data. Highlights include techniques based on convolution theory; Lotka's law; and Bradford's law. (Author/LRW) |
| title | A New Explanation of the Geometric Law in the Case of Library Circulation Data. |
| topic | Geometric Concepts Library Circulation Mathematical Formulas Mathematical Models Probability Statistical Distributions |
| url | https://eric.ed.gov/?id=EJ550804 |