Theory of first-citation distributions and applications
β Scribed by L. Egghe; I.K. Ravichandra Rao
- Publisher
- Elsevier Science
- Year
- 2001
- Tongue
- English
- Weight
- 653 KB
- Volume
- 34
- Category
- Article
- ISSN
- 0895-7177
No coin nor oath required. For personal study only.
β¦ Synopsis
The general relation between the first-cltatlon dlstrlbutlon and the general cltatlonage-dlstnbutlon 1s shown It 1s shown that, if Lotka's exponent Q: = 2, both dlstrlbutlons are the same In hght of the above results, and as a simple case, the exponential dlstrlbutlon and the lognormal dlstrlbutlon have been tested and accepted Also the nth (n E N) citation dlstrlbutlon 1s studied and shown to be the same as the first-cltatlon dlstrlbutlon, for every n E N
π SIMILAR VOLUMES
In a previous paper we introduced a class of multiplications of distributions in one dimension. Here we furnish different generalizations of the original definition and we discuss some applications of these procedures to the multiplication of delta functions and to quantum field theory.  2002 Elsev
Suppose that XtN N\_m (+, 7, 3). An expression for the density function is given when 7 0 andΓor 3 0. An extension of Uhlig's result (Uhlig [17]) is expanded for the singular value decomposition of a matrix Z of order N\_m when the rank (Z)=q min(N, m). This paper fills an important gap in unifying,
## Abstract I studied the distribution of articles and citations in journals between 1998 and 2007 according to an empirical function with two exponents. These variables showed good fit to a beta function with two exponents.