Core Concepts
The paper proposes a method to predict the dynamic evolution of Bradford's curves by accounting for the integer constraints of journal number and article number, which cause the core region to deviate from the theoretical results.
Abstract
The paper focuses on understanding the temporal evolution of Bradford's curves, which are fundamental in bibliometrics and can guide academic libraries in literature search and procurement.
Key highlights:
Bradford's curves can take various shapes over time, including J-shaped, S-shaped, and reversed S-shaped, due to the integer constraints of journal number and article number.
The paper categorizes Bradford's curves into a core zone and a normal zone, and proposes separate formulas to model each zone.
The core zone formula accounts for the fact that when the theoretical journal number falls below 1, the actual journal number can only be 0 or 1, causing the core region to deviate from the theoretical results.
The paper analyzes the impact of entry rate of new sources and decay rate of older sources on the shape of Bradford's curves and the key parameters like maximum productivity, journal number, and article number in the core region.
The proposed method is validated using empirical data from Croatian chemistry research and solar power research, demonstrating its ability to predict the dynamic evolution of Bradford's curves.
The insights can guide academic libraries in effectively procuring and utilizing scientific literature.
Stats
"The total number of journals is T and the total number of articles is A."
"The maximum productivity of the most productive journal is X1."
"The number of journals in the core region is T0 and the number of articles in the core region is A0."
Quotes
"The Bradford's law of bibliographic scattering is a fundamental law in bibliometrics and can provide valuable guidance to academic libraries in literature search and procurement."
"The reasons for the Groos Droop are explained and the critical point for the shape change are studied."
"It is found that the proposed method can be used to predict the evolution of Bradford's curves and thus guide the academic library for scientific literature procurement and utilization."