7 research outputs found
Research assessment by percentile-based double rank analysis
In the double rank analysis of research publications, the local rank position
of a country or institution publication is expressed as a function of the world
rank position. Excluding some highly or lowly cited publications, the double
rank plot fits well with a power law, which can be explained because citations
for local and world publications follow lognormal distributions. We report here
that the distribution of the number of country or institution publications in
world percentiles is a double rank distribution that can be fitted to a power
law. Only the data points in high percentiles deviate from it when the local
and world parameters of the lognormal distributions are very different.
The likelihood of publishing very highly cited papers can be calculated from
the power law that can be fitted either to the upper tail of the citation
distribution or to the percentile-based double rank distribution. The great
advantage of the latter method is that it has universal application, because it
is based on all publications and not just on highly cited publications.
Furthermore, this method extends the application of the well-established
percentile approach to very low percentiles where breakthroughs are reported
but paper counts cannot be performed.Comment: A pdf file containing text, 9 figures and 4 tables. Accepted in
Journal of Informetric
Analyzing the disciplinary focus of universities: Can rankings be a one-size-fits-all?
The phenomenon of rankings is intimately related with the government interest
in fiscalizing the research outputs of universities. New forms of managerialism
have been introduced into the higher education system, leading to an increasing
interest from funding bodies in developing external evaluation tools to
allocate funds. Rankings rely heavily on bibliometric indicators. But
bibliometricians have been very critical with their use. Among other, they have
pointed out the over-simplistic view rankings represent when analyzing the
research output of universities, as they consider them as homogeneous ignoring
disciplinary differences. Although many university rankings now include league
tables by fields, reducing the complex framework of universities' research
activity to a single dimension leads to poor judgment and decision making. This
is partly because of the influence disciplinary specialization has on research
evaluation. This chapter analyzes from a methodological perspective how
rankings suppress disciplinary differences which are key factors to interpret
correctly these rankings.Comment: Robinson-Garcia, N., Jim\'enez-Contreras, E. (2017). Analyzing the
disciplinary focus of universities: Can rankings be a one-size-fits-all? In:
Downing, K., F.A. Ganotice (eds). World University Rankings and the Future of
Higher Education. IGI Global, pp. 161-185.
doi:10.4018/978-1-5225-0819-9.ch00
Mapping the impact of papers on various status groups in excellencemapping.net: a new release of the excellence mapping tool based on citation and reader scores
In over five years, Bornmann, Stefaner, de Moya Anegon, and Mutz (2014b) and Bornmann,
Stefaner, de Moya AnegĂłn, and Mutz (2014c, 2015) have published several releases
of the www.excellencemapping.net tool revealing (clusters of) excellent institutions worldwide
based on citation data. With the new release, a completely revised tool has been published.
It is not only based on citation data (bibliometrics), but also Mendeley data (altmetrics).
Thus, the institutional impact measurement of the tool has been expanded by
focusing on additional status groups besides researchers such as students and librarians.
Furthermore, the visualization of the data has been completely updated by improving the
operability for the user and including new features such as institutional profile pages. In
this paper, we describe the datasets for the current excellencemapping.net tool and the indicators
applied. Furthermore, the underlying statistics for the tool and the use of the web
application are explained
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Jelen dolgozat kĂ©t esettanulmányon keresztĂĽl igazolja egy, a tĂ©mához kapcsolĂłdĂł, mĂ©ltánytalanul elhanyagolt mĂłdszertani problĂ©ma, a tudományterĂĽleti besorolás alapvetĹ‘ szerepĂ©t a kutatĂłi teljesĂtmĂ©ny mĂ©rĂ©sĂ©ben. PĂ©ldakĂ©nt a hazai gyakorlatban központi jelentĹ‘sĂ©gűvĂ© vált Magyar Tudományos Művek Tára kutatásĂ©rtĂ©kelĂ©si cĂ©lĂş alkalmazását Ă©s az Ăşn. Frascati-rendszer következetes használatának egy mĂłdját mutatja be