1. New developments in bibliometric methods:
evaluation, mapping, ranking
Ton van Raan
Atelier Bibliométrie de l’URFIST de Paris
23 mars 2012 – CNAM
Center for Science and Technology Studies (CWTS)
Leiden University
2. 2
Leiden University
oldest in the Netherlands, 1575
European League of Research Universities (LERU)
Within world top-100
12 Nobel Prizes
Leiden, historic city (2th, 11th C.), strong cultural
(arts, painting) & scientific tradition
one of the largest science parks in EU
3. Contents of this presentation:
* Bibliometric methodology:
• impact
• maps
* Leiden Ranking 2011-2012: new indicators
* Evaluation tools related to the Leiden Ranking
4. 4
WoS/Scopus sub-universe
journal articles only,> 1,000,000p/y
VOLUME 88, Number 13 PHYSICAL REVIEW LETTERS 1 April 2002
Truncation of Power Law Behavior in “Scale-Free” NetworkModels
due to Information Filtering
StefanoMossa,1,2 Marc Barthélémy,3 H. Eugene Stanley,1 and Luís A. Nunes Amaral1
1 Center for Polymer Studies and Department of Physics, Boston University, Boston, Massachusetts 02215
2 Dipartimento di Fisica, INFM UdR, and INFM Center for Statistical Mechanics and Complexity,
Università di Roma “La Sapienza,” Piazzale Aldo Moro 2, I-00185, Roma, Italy
3 CEA-Service de Physique de la Matière Condensée, BP 12, 91680 Bruyères-le-Châtel, France
(Received 18 October 2001; published 14 March2002)
We formulate a general model for the growth of scale-free networks under filtering information
conditions—that is, when the nodes can process information about only a subset of the existing nodes in the
network. We find that the distribution of the number of incoming links to a node follows a universal scaling
form, i.e., that it decays as a power law with an exponential truncation controlled not only by the system size
but also by a feature not previously considered, the subset of the network “accessible” to the node. We test our
model with empirical data for the World Wide Web and find agreement.
DOI:10.1103/PhysRevLett.88.138701 PACS numbers:89.20.Hh, 84.35.+i, 89.75.Da, 89.75.Hc
There is a great deal of current interest in understanding the structure and growth mechanisms of global networks [1–3], such as the World Wide
Web (WWW) [4,5] and the Internet [6]. Networkstructure is critical in manycontexts such as Internet attacks [2], spread of an Email virus [7], or
dynamics of human epidemics [8]. In all these problems, the nodes with the largest number of links play an important role on the dynamics of the
system. It is therefore important to know the globalstructure of the networkas well as its precise distribution of the number of links.
Recent empirical studies report that both the Internet and the WWW have scale-free properties; that is, the number of incoming links and the
number of outgoing links at a given node have distributions that decay with power law tails [4–6]. It has been proposed [9] that the scale-free
structure of the Internet and the WWW may be explained by a mechanism referred to as “preferential attachment” [10] in which new nodes link
to existing nodes with a probability proportional to the number of existing links to these nodes. Here we focus on the stochastic character of the
preferential attachment mechanism, which we understand in the following way: New nodes want to connect to the existing nodes with the largest
number of links—i.e., with the largest degree—because of the advantages offered bybeing linked to a well-connected node. For a large network it
is not plausible that a new node will know the degrees of all existing nodes, so a new node must make a decision on which node to connect with
based on what information it has about the state of the network. The preferential attachment mechanism then comes into play as nodes with a
larger degree are more likely tobecome known.
VOLUME 88, Number 13 PHYSICAL REVIEW LETTERS 1 April 2002
Truncation of Power Law Behavior in “Scale-Free” NetworkModels
due to Information Filtering
StefanoMossa,1,2 Marc Barthélémy,3 H. Eugene Stanley,1 and Luís A. Nunes Amaral1
1 Center for Polymer Studies and Department of Physics, Boston University, Boston, Massachusetts 02215
2 Dipartimento di Fisica, INFM UdR, and INFM Center for Statistical Mechanics and Complexity,
Università di Roma “La Sapienza,” Piazzale Aldo Moro 2, I-00185, Roma, Italy
3 CEA-Service de Physique de la Matière Condensée, BP 12, 91680 Bruyères-le-Châtel, France
(Received 18 October 2001; published 14 March2002)
We formulate a general model for the growth of scale-free networks under filtering information
conditions—that is, when the nodes can process information about only a subset of the existing nodes in the
network. We find that the distribution of the number of incoming links to a node follows a universal scaling
form, i.e., that it decays as a power law with an exponential truncation controlled not only by the system size
but also by a feature not previously considered, the subset of the network “accessible” to the node. We test our
model with empirical data for the World Wide Web and find agreement.
DOI:10.1103/PhysRevLett.88.138701 PACS numbers:89.20.Hh, 84.35.+i, 89.75.Da, 89.75.Hc
There is a great deal of current interest in understanding the structure and growth mechanisms of global networks [1–3], such as the World Wide
Web (WWW) [4,5] and the Internet [6]. Networkstructure is critical in manycontexts such as Internet attacks [2], spread of an Email virus [7], or
dynamics of human epidemics [8]. In all these problems, the nodes with the largest number of links play an important role on the dynamics of the
system. It is therefore important to know the globalstructure of the networkas well as its precise distribution of the number of links.
Recent empirical studies report that both the Internet and the WWW have scale-free properties; that is, the number of incoming links and the
number of outgoing links at a given node have distributions that decay with power law tails [4–6]. It has been proposed [9] that the scale-free
structure of the Internet and the WWW may be explained by a mechanism referred to as “preferential attachment” [10] in which new nodes link
to existing nodes with a probability proportional to the number of existing links to these nodes. Here we focus on the stochastic character of the
preferential attachment mechanism, which we understand in the following way: New nodes want to connect to the existing nodes with the largest
number of links—i.e., with the largest degree—because of the advantages offered bybeing linked to a well-connected node. For a large network it
is not plausible that a new node will know the degrees of all existing nodes, so a new node must make a decision on which node to connect with
based on what information it has about the state of the network. The preferential attachment mechanism then comes into play as nodes with a
larger degree are more likely tobecome known.
VOLUME 88, Number 13 PHYSICAL REVIEW LETTERS 1 April 2002
Truncation of Power Law Behavior in “Scale-Free” NetworkModels
due to Information Filtering
StefanoMossa,1,2 Marc Barthélémy,3 H. Eugene Stanley,1 and Luís A. Nunes Amaral1
1 Center for Polymer Studies and Department of Physics, Boston University, Boston, Massachusetts 02215
2 Dipartimento di Fisica, INFM UdR, and INFM Center for Statistical Mechanics and Complexity,
Università di Roma “La Sapienza,” Piazzale Aldo Moro 2, I-00185, Roma, Italy
3 CEA-Service de Physique de la Matière Condensée, BP 12, 91680 Bruyères-le-Châtel, France
(Received 18 October 2001; published 14 March2002)
We formulate a general model for the growth of scale-free networks under filtering information
conditions—that is, when the nodes can process information about only a subset of the existing nodes in the
network. We find that the distribution of the number of incoming links to a node follows a universal scaling
form, i.e., that it decays as a power law with an exponential truncation controlled not only by the system size
but also by a feature not previously considered, the subset of the network “accessible” to the node. We test our
model with empirical data for the World Wide Web and find agreement.
DOI:10.1103/PhysRevLett.88.138701 PACS numbers:89.20.Hh, 84.35.+i, 89.75.Da, 89.75.Hc
There is a great deal of current interest in understanding the structure and growth mechanisms of global networks [1–3], such as the World Wide
Web (WWW) [4,5] and the Internet [6]. Networkstructure is critical in manycontexts such as Internet attacks [2], spread of an Email virus [7], or
dynamics of human epidemics [8]. In all these problems, the nodes with the largest number of links play an important role on the dynamics of the
system. It is therefore important to know the globalstructure of the networkas well as its precise distribution of the number of links.
Recent empirical studies report that both the Internet and the WWW have scale-free properties; that is, the number of incoming links and the
number of outgoing links at a given node have distributions that decay with power law tails [4–6]. It has been proposed [9] that the scale-free
structure of the Internet and the WWW may be explained by a mechanism referred to as “preferential attachment” [10] in which new nodes link
to existing nodes with a probability proportional to the number of existing links to these nodes. Here we focus on the stochastic character of the
preferential attachment mechanism, which we understand in the following way: New nodes want to connect to the existing nodes with the largest
number of links—i.e., with the largest degree—because of the advantages offered bybeing linked to a well-connected node. For a large network it
is not plausible that a new node will know the degrees of all existing nodes, so a new node must make a decision on which node to connect with
based on what information it has about the state of the network. The preferential attachment mechanism then comes into play as nodes with a
larger degree are more likely tobecome known.
VOLUME 88, Number 13 PHYSICAL REVIEW LETTERS 1 April 2002
Truncation of Power Law Behavior in “Scale-Free” NetworkModels
due to Information Filtering
StefanoMossa,1,2 Marc Barthélémy,3 H. Eugene Stanley,1 and Luís A. Nunes Amaral1
1 Center for Polymer Studies and Department of Physics, Boston University, Boston, Massachusetts 02215
2 Dipartimento di Fisica, INFM UdR, and INFM Center for Statistical Mechanics and Complexity,
Università di Roma “La Sapienza,” Piazzale Aldo Moro 2, I-00185, Roma, Italy
3 CEA-Service de Physique de la Matière Condensée, BP 12, 91680 Bruyères-le-Châtel, France
(Received 18 October 2001; published 14 March2002)
We formulate a general model for the growth of scale-free networks under filtering information
conditions—that is, when the nodes can process information about only a subset of the existing nodes in the
network. We find that the distribution of the number of incoming links to a node follows a universal scaling
form, i.e., that it decays as a power law with an exponential truncation controlled not only by the system size
but also by a feature not previously considered, the subset of the network “accessible” to the node. We test our
model with empirical data for the World Wide Web and find agreement.
DOI:10.1103/PhysRevLett.88.138701 PACS numbers:89.20.Hh, 84.35.+i, 89.75.Da, 89.75.Hc
There is a great deal of current interest in understanding the structure and growth mechanisms of global networks [1–3], such as the World Wide
Web (WWW) [4,5] and the Internet [6]. Networkstructure is critical in manycontexts such as Internet attacks [2], spread of an Email virus [7], or
dynamics of human epidemics [8]. In all these problems, the nodes with the largest number of links play an important role on the dynamics of the
system. It is therefore important to know the globalstructure of the networkas well as its precise distribution of the number of links.
Recent empirical studies report that both the Internet and the WWW have scale-free properties; that is, the number of incoming links and the
number of outgoing links at a given node have distributions that decay with power law tails [4–6]. It has been proposed [9] that the scale-free
structure of the Internet and the WWW may be explained by a mechanism referred to as “preferential attachment” [10] in which new nodes link
to existing nodes with a probability proportional to the number of existing links to these nodes. Here we focus on the stochastic character of the
preferential attachment mechanism, which we understand in the following way: New nodes want to connect to the existing nodes with the largest
number of links—i.e., with the largest degree—because of the advantages offered bybeing linked to a well-connected node. For a large network it
is not plausible that a new node will know the degrees of all existing nodes, so a new node must make a decision on which node to connect with
based on what information it has about the state of the network. The preferential attachment mechanism then comes into play as nodes with a
larger degree are more likely tobecome known.
Refs > non-WoS
Total publ universe
non-WoS publ:
Books
Book chapters
Conf. proc.
Reports
Non-WoS journals
5. Aliens from Galaxy M35-
245 approach planet
Earth. They have access
to the Web of Science…..
6. pa1 pa2 pa3 pa4
pb1 pb2 pb3 pb4 pb5
pb2
pb1 pb3
pb5
pb4
pa2
pa1 pa4
pa3
Co-citation-network Bibliogr.coupl.network
Primary Citation Network
cited p <> cited p citing p <> citing p
citing p <> cited p
7. Primary network is a structure of different items
(e.g., citing publ <> cited publ; citing publ <> concepts)
In-degree primary network => received citations >
impact
Secondary network is a structure of similar items
(e.g., citing publ<> citing publ; concepts <> concepts)
Similarity in the secondary networks => co-
occurrence
map
9. networks leading, possibly, to different dynamics, e.g., for the initiation and spread of epidemics.
In the context of network growth, the impossibility of knowing the degrees of all the nodes comprising the network due to the filtering process—
and, hence, the inability to make the optimal, rational, choice—is not altogether unlike the “bounded rationality” concept of Simon [17].
Remarkably, it appears that, for the description of WWW growth, the preferential attachment mechanism, originally proposed by Simon [10],
must be modified along the lines of another concept also introduced by him—bounded rationality [17].
We thank R. Albert, P. Ball, A.-L. Barabási, M. Buchanan, J. Camacho, and R. Guimerà for stimulating discussions and helpful suggestions. We
are especially grateful to R. Kumar for sharing his data. We thank NIH/NCRR (P41 RR13622) and NSF for support.
[1] S. H. Strogatz, Nature (London) 410, 268 (2001).
[2] R. Albert and A.-L. Barabási, Rev. Mod. Phys. 74, 47 (2002).
[3] S. N. Dorogovtsev and J. F. F. Mendes, Adv. Phys. (to be published).
[4] R. Albert, H. Jeong, and A.-L. Barabási, Nature (London) 401, 130 (1999).
[5] B. A. Huberman and L. A. Adamic, Nature (London) 401, 131 (1999); R. Kumar et al., in Proceedings of the 25th
International Conference on
Very Large Databases (Morgan Kaufmann Publishers, San Francisco, 1999), p. 639; A. Broder et al., Comput. Netw. 33, 309 (2000); P. L.
Krapivsky, S. Redner, and F. Leyvraz, Phys. Rev. Lett. 85, 4629 (2000); S. N. Dorogovtsev, J. F. F. Mendes, and A. N. Samukhin, ibid. 85, 4633
(2000); A. Vazquez, Europhys. Lett. 54, 430 (2001).
[6] M. Faloutsos, P. Faloutsos, and C. Faloutsos, Comput. Commun. Rev. 29, 251 (1999); G. Caldarelli, R. Marchetti, and L. Pietronero,
Europhys. Lett. 52, 386 (2000); A. Medina, I. Matta, and J. Byers, Comput. Commun. Rev. 30, 18 (2000); R. Pastor-Satorras, A. Vazquez, and A.
Vespignani, arXiv:cond-mat/0105161; L. A. Adamic et al., Phys. Rev. E 64, 046135 (2001).
[7] F. B. Cohen, A Short Course on Computer Viruses (Wiley, New York, 1994); R. Pastor-Satorras and A. Vespignagni, Phys. Rev. Lett. 86,
3200 (2001); Phys. Rev. E 63, 066117 (2001).
[8] F. Liljeros, C. R. Edling, L. A. Nunes Amaral, H. E. Stanley, and Y. Åberg, Nature (London) 411, 907 (2001).
[9] A.-L. Barabási and R. Albert, Science 286, 509 (1999).
[10] Y. Ijiri and H. A. Simon, Skew Distributions and the Sizes of Business Firms (North-Holland, Amsterdam, 1977).
[11] G. Bianconi and A.-L. Barabasi, Europhys. Lett. 54, 436 (2001).
[12] A. F. J. Van Raan, Scientometrics 47, 347 (2000).
[13] We consider a modification to the network growth rule described earlier in the paper: at each time step t, the new node establishes m new
links, where m is drawn from a power law distribution with exponent gout.
[14] For n(I) = const, one recovers the scale-free model of Ref. [9].
[15] It is known [11] that, for an exponential or fat-tailed distribution of fitness, the structure of the network becomes much more complex; in
particular, the in-degree distribution is no longer a power law. Hence, we do not consider in this manuscript other shapes of the fitness
distribution.
[16] L. A. N. Amaral, A. Scala, M. Barthélémy, and H. E. Stanley, Proc. Natl. Acad. Sci. U.S.A. 97, 11 149 (2000).
[17] H. A. Simon, Models of Bounded Rationality: Empirically Grounded Economic Reason (MIT Press, Cambridge, 1997).
Citing Publications
Cited Publications
From other disciplines
From emerging fields
From research devoted to societal,
economical and technological problems
From industry
From international top-groups
These all f(t)!! > Sleeping Beauties
10. 1 2 3 4 5 6 7
a b c d e f g
Fig. 1: Citing and cited publications
Intermezzo: statistical properties of the primary network
Out-degree (all)= 1
In-degree (b) = 5
11. Large differences among research fields in citation
density
Citation counts must always be normalized to field-
specific values
and therefore:
H-index is not normalized and inconsistent
13. 13
• Two normalization mechanisms:
ci: actual number of citations of publication i
ei: expected number of citations of publication i
• Value of 1 indicates performance at world
average
n
i i
n
i i
n
i i
n
i i
e
c
ne
nc
1
1
1
1
CPP/FCSm
n
i i
i
e
c
n 1
1
MNCS
14. Applied research, engineering,
social sciences
Basic research in natural
and medical science
high FCSm
Δ Citation density ~20 !
high FCSm, but
low JCSm
low FCSm
low FCSm, but
high JCSm
High CPP
low CPP
17. University
Departments
Fields
‘bottom-up’ analysis: input data (assignment
of researchers to departments) necessary;
> Detailed research performance analysis of
a university by department
‘top-down’ analysis: field-structure is
imposed to university;
> Broad overview analysis of a university by
field
23. Major field
fields
Main field: Medical & Life Sciences
BIOMEDICAL SCIENCES
ANATOMY & MORPHOLOGY
IMMUNOLOGY
INTEGRATIVE & COMPLEMENTARY MEDICINE
MEDICAL LABORATORY TECHNOLOGY
MEDICINE, RESEARCH & EXPERIMENTAL
NEUROIMAGING
NEUROSCIENCES
PHARMACOLOGY & PHARMACY
PHYSIOLOGY
RADIOLOGY, NUCLEAR MEDICINE & MEDICAL IMAGING
TOXICOLOGY
VIROLOGY
ACTA GENETICAE MEDICAE ET GEMELLOLOGIAE
AMERICAN JOURNAL OF HUMAN GENETICS
AMERICAN JOURNAL OF MEDICAL GENETICS
ANIMAL BLOOD GROUPS AND BIOCHEMICAL GENETICS
ANNALES DE GENETIQUE
ANNALES DE GENETIQUE ET DE SELECTION ANIMALE
ANNALS OF HUMAN GENETICS
ATTI ASSOCIAZIONE GENETICA ITALIANA
BEHAVIOR GENETICS
BIOCHEMICAL GENETICS
CANADIAN JOURNAL OF GENETICS AND CYTOLOGY
CANCER GENETICS AND CYTOGENETICS
CARYOLOGIA
CHROMOSOMA
CLINICAL GENETICS
CURRENT GENETICS
CYTOGENETICS AND CELL GENETICS
CYTOLOGIA
DEVELOPMENTAL GENETICS
ENVIRONMENTAL MUTAGENESIS
EVOLUTION
GENE
GENETICA
GENETICA POLONICA
GENETICAL RESEARCH
GENETICS
GENETIKA
HEREDITAS
HEREDITY
HUMAN BIOLOGY
HUMAN GENETICS
HUMAN HEREDITY
IMMUNOGENETICS
INDIAN JOURNAL OF GENETICS AND PLANT BREEDING
JAPANESE JOURNAL OF GENETICS
JAPANESE JOURNAL OF HUMAN GENETICS
JOURNAL DE GENETIQUE HUMAINE
JOURNAL OF HEREDITY
JOURNAL OF IMMUNOGENETICS
JOURNAL OF MEDICAL GENETICS
JOURNAL OF MENTAL DEFICIENCY RESEARCH
JOURNAL OF MOLECULAR EVOLUTION
MOLECULAR & GENERAL GENETICS
MUTATION RESEARCH
PLASMID
SILVAE GENETICA
THEORETICAL AND APPLIED GENETICS
THEORETICAL POPULATION BIOLOGY
EGYPTIAN JOURNAL OF GENETICS AND CYTOLOGY
REVISTA BRASILEIRA DE GENETICA
ANNUAL REVIEW OF GENETICS
JOURNAL OF CRANIOFACIAL GENETICS AND DEVELOPMENTAL BIOLOGY
JOURNAL OF INHERITED METABOLIC DISEASE
PRENATAL DIAGNOSIS
ADVANCES IN GENETICS INCORPORATING MOLECULAR GENETIC MEDICINE
CHEMICAL MUTAGENS-PRINCIPLES AND METHODS FOR THEIR DETECTION
DNA-A JOURNAL OF MOLECULAR & CELLULAR BIOLOGY
EVOLUTIONARY BIOLOGY
TERATOGENESIS CARCINOGENESIS AND MUTAGENESIS
TSITOLOGIYA I GENETIKA
ADVANCES IN HUMAN GENETICS
PROGRESS IN MEDICAL GENETICS
GENETICS SELECTION EVOLUTION
MOLECULAR BIOLOGY AND EVOLUTION
SOMATIC CELL AND MOLECULAR GENETICS
BIOTECHNOLOGY & GENETIC ENGINEERING REVIEWS
EXPERIMENTAL AND CLINICAL IMMUNOGENETICS
GENE ANALYSIS TECHNIQUES
JOURNAL OF MOLECULAR AND APPLIED GENETICS
JOURNAL OF NEUROGENETICS
TRENDS IN GENETICS
DISEASE MARKERS
ANIMAL GENETICS
GENETIC EPIDEMIOLOGY
JOURNAL OF GENETICS
journals
Citation relations between journals are
used to define fields of science
31. Instead of using citations (references) to
calculate publication-similarity and to create
citation-based maps
one can in exactly the way mathematical way
use concepts (keywords extracted from titles
and abstracts) to calculate publication-
similarity and to create
concept-based maps
32. 2.Field = clusters of concept-related
publications
own definition: new, emerging,
interdisciplinary fields,
socio-economic themes
Evaluation of universities’ ‘third
mission’:
Role of science for societal demands
35. Map 2005
Map 2010 Knowledge dynamics described by
density and flow
?
Map 2015
36. Serious problem in impact assessment by citations
mentioned by more and more researchers:
Normalization by an average citation density (FCSm)
of the whole field might seriously prejudice groups
working in a low density subfield
How can we measure these within-field citation
densities and determine how serious the problem is?
38. Clinical Neurology
2005-2009
Colors now indicate local citation density -->
Neuro-surgery has a relatively low
citation density within the field of
clinical neurology
41. New and innovative features!
No static tables but a user-friendly menu with
(1) selection of universities
(2) selection of performance dimension with
specific indicators
(3) selection of calculation method
for the 500 largest universities worldwide
42. Proper normalization is absolutely crucial!
Rank of all 250 universities by FCSm
0.00
1.00
2.00
3.00
4.00
5.00
6.00
7.00
8.00
9.00
10.00
0 50 100 150 200 250 300
r
FCSm
Ranking of the 250 largest European universities by FCSm
44. (1) selection of universities
Region:
* World
* Regions (Europe, Asia, North America, South
America, Africa, Oceania)
* Countries
By number of universities covered in the ranking:
*largest 100, 200, 300, 400, 500
45. (2) selection of performance
dimension with specific indicators
* impact: P, MCS, MNCS, PP(top10%)
* collaboration: P, PP(collab), PP(int collab),
MGCD, PP(long dist collab)
indicators with stability intervals!
46. MNCS (earlier CPP/FCSm) is an average
and this is statistically not the best measure for a
skew distribution…
So we move on to p-top10%
this measures takes the whole distribution into
account
Notice: dimension of MNCS is C/P
dimension of p-top10% is n
47. (3) selection of calculation method
* full or fractional assignment collaborative
publications
* all WoS publications or only English language
49. General:
* Large effect of all vs only-English publications for
D and F
* Large effect full vs fractional counting
* One-paper-explosion effect
* International collaboration
50. Stability intervals clearly show the dramatic
influence of just one publication!
Examples: Göttingen, Utrecht
66. Built on the basic data of the Leiden Ranking
2011:
Leiden Benchmark Analysis:
* all indicators of the ‘total’ university ranking are available for 30
main (NOWT) fields of science
* their trends in the past 10 years
* world rank by indicator and by main field
All this in comparison with 20 other universities by choice
* all indicators for each field within each main field (total 200 fields)
with distinction between fields above and below university average
67. Current and recent benchmark
projects
Manchester, Leiden, Heidelberg,
Rotterdam, Copenhagen, Zürich,
Lisbon UNL, Amsterdam UvA,
Amsterdam VU, Southampton
Gent, Antwerp, Brussels VUB,
UC London, Aarhus, Oslo
68. Output & impact compared to benchmark universities
2002 - 2007
CHEMISTRY
Zurich
UC London
Strasbourg I
Paris XI
Paris VI
Oxford
Milano
Lunds
LMU Munchen
Karolinska
KU Leuven
Helsinki
Heidelberg
Geneve
Freiburg
Edinburgh
Cambridge
Wageningen
Utrecht
Twente
TU Delft
Nijmegen
Leiden
Groningen
Eindhoven
VU Adam
UvA
0
0.5
1
1.5
2
0 500 1000 1500 2000 2500
TOTAL PUBLICATIONS
CPP/FCSm
69. Output and impact 2002 - 2007
SOCIAL SCIENCES
Zurich
UC London
Paris XI
Paris VI
Oxford
Milano
Lund
LMU Munchen
Karolinska
KU Leuven
Helsinki
Heidelberg
Geneve
Freiburg
Edinburgh
Cambridge
Wageningen
Utrecht
Twente
Tilburg
TU Delft
Nijmegen
Maastricht
Leiden
Groningen
Erasmus
Eindhoven
VU Adam
UvA
0
0,2
0,4
0,6
0,8
1
1,2
1,4
0 200 400 600 800 1000 1200 1400
TOTAL PUBLICATIONS
CPP/FCSm
71. Leiden University
Major field field P(2005-9) MNCS
P>100 CLINICAL MEDICINE MEDICINE, GENERAL & INTERNAL 291.2 3.03
rank by PHYSICS AND ASTRONOMY PHYSICS, MULTIDISCIPLINARY 192.5 2.65
MNCS PHYSICS AND ASTRONOMY PHYSICS, CONDENSED MATTER 204.0 2.10
CLINICAL MEDICINE RESPIRATORY SYSTEM 122.7 1.91
CLINICAL MEDICINE RHEUMATOLOGY 349.0 1.90
CLINICAL MEDICINE CARDIAC & CARDIOVASC SYSTEMS 488.5 1.84
BIOL SCI: HUMANS MEDICINE, RESEARCH & EXPER 100.0 1.81
CLINICAL MEDICINE SURGERY 207.9 1.73
CLINICAL MEDICINE UROLOGY & NEPHROLOGY 158.0 1.67
MOLECULAR BIOL & BIOCHEM BIOTECH & APPLIED MICROBIOL 106.8 1.66
SOCIAL SC RELATED TO MED PUBLIC, ENVIRONM & OCC HEALTH 111.6 1.65
PHYSICS AND ASTRONOMY ASTRONOMY & ASTROPHYSICS 814.5 1.65
BIOL SCI: HUMANS MICROBIOLOGY 179.3 1.58
CLINICAL MEDICINE GENETICS & HEREDITY 394.9 1.57
CLINICAL MEDICINE PERIPHERAL VASCULAR DISEASE 268.0 1.51
Leiden average MNCS = 1.45
72. It appears that the medical fields benefit
more and the engineering fields less
from the full counting
This will be very influential in the relative
position of the engineering fields within
a university, particularly in performance
analyses