W. Glänzel

1. Historical remarks..................................................................................................6 (2008)

W. Glänzel

1.1 The origin of the name ‘Bibliometrics ’.................................................................. 6 1.2 The pioneers in...

The Scientist 20(7):14-15 (2008)

Jerome K Vanclay, T. Braun, W. Glänzel, A. Schubert

Refining the h- index Braun and colleagues recently examined the utility of the h-index (the number h of papers, each of which is cited at least h times 1) for assessing the impact of journals, and...

Handbook of quantitative science and technology research: The use of publication and patent statistics in studies of S&T systems (2004)

Moed, H.F., Glänzel, W., Schmoch, U.

Authors: (2000)

On Scientometrics, Gesellschaft Für, Frank Havemann, Roland Wagner-döbler, Hildrun Kretschmer, ...

Proceedings of the Second Berlin Workshop on

Proceedings of the Sixth Conference of the International Society of Scientometrics and Informetrics, Jerusalem (1998)

EGGHE, Leo, Peritz, B.C., Glänzel, W.

Proceedings of the Sixth Conference of the International Society of Scientometrics and Informetrics, Jerusalem (1998)

EGGHE, Leo, Peritz, B.C., Glänzel, W.

The Scientometric Weight of 50 nations in 27 Science Areas, 1989-1993. Part II. Life Sciences (1995)

Braun, T., Glänzel, W., Grupp, H.

The Scientometric Weight of 50 nations in 27 Science Areas, 1989-1993. Part I. All Fields combined, Mathematics, Engineering, Chemistry and Physics (1995)

Braun, T., Glänzel, W., Grupp, H.

Theoretical and empirical studies of the tails of scientometric distributions (1988)

Glänzel, W., Schubert, A.

The distributions of non-negative random variables occurring in scientometrics are said to have a proper tail if they asymptotically obey "Zipf's Law", i.e., if lim (I-F(k)) k a = const k- " for some...

Theoretical and empirical studies of the tails of scientometric distributions (1988)

Glänzel, W., Schubert, A.

The distributions of non-negative random variables occurring in scientometrics are said to have a proper tail if they asymptotically obey "Zipf's Law", i.e., if lim (I-F(k)) k a = const k- " for some...

Theoretical and empirical studies of the tails of scientometric distributions (1988)

Glänzel, W., Schubert, A.

The distributions of non-negative random variables occurring in scientometrics are said to have a proper tail if they asymptotically obey "Zipf's Law", i.e., if lim (I-F(k)) k a = const k- " for some...