Descriptor
| Mathematical Formulas | 2 |
| Mathematical Models | 2 |
| Differential Equations | 1 |
| Geometric Concepts | 1 |
| Library Circulation | 1 |
| Probability | 1 |
| Publishing Industry | 1 |
| Scholarly Journals | 1 |
| Statistical Distributions | 1 |
| Validity | 1 |
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| Information Processing &… | 2 |
Publication Type
| Journal Articles | 2 |
| Reports - Descriptive | 2 |
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Peer reviewedLafouge, Thierry; Laine-Cruzel, Sylvie – Information Processing & Management, 1997
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)
Descriptors: Geometric Concepts, Library Circulation, Mathematical Formulas, Mathematical Models
Peer reviewedGuang, Yu; Daren, Yu; Yihong, Rong – Information Processing & Management, 2000
Describes two mathematical models of the periodical publishing process based on a theoretical analysis. Discusses the publishing process for periodical literature, explains the continuous model and the discrete model, presents partial differential equations, and demonstrates the adaptability and the validity of the models. (LRW)
Descriptors: Differential Equations, Mathematical Formulas, Mathematical Models, Publishing Industry


