Stochastic models for the lexical richness of a text: Qualitative results

Journal of Quantitative Linguistics

Volumn 11, Issue 3, 2004, Pages 251-273

  Panas, E ^a   Yannacopoulos, A N ^b  

^a ATHENS UNIVERSITY OF ECONOMICS AND BUSINESS   (Greece)

^b UNIVERSITY OF THE AEGEAN   (Greece)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 34248704123     PISSN: 09296174     EISSN: 17445035     Source Type: Journal    
DOI: 10.1080/0929617042000314985     Document Type: Article

References (8)

1. Gard, T.C. (1988). Introduction to stochastic differential equations. New York: Marcel Dekker.
2. Herdan, G. (1964). Qualitative linguistics. London: Butterworth.
3. Mao, X. (1991). Stability of stochastic differential equations with respect to semimartingales. Pitman Research Notes in Mathematics.
4. Mao, X. (1997). Stochastic differential equations and applications. Chichester: Horwood Series in Mathematics and Applications.
5. Panas, E. (2001). The generalized Torquist: Specification and estimation of a new vocabulary text size function. Journal of Quantitative Linguistics, 8, 233-252.
6. Panas, E. (2002). Lexical richness indexes can be estimated consistently with knowledge of elasticities: Some theoretical and empirical results. Athens University of Economics and Business, Technical Report No. 160, November 2001.
7. Tweedie, F.J., & Baayen, R.H. (1998). How variable may a constant be? Measures of lexical richness in perspective. Computers and the Humanities, 32, 323-352.
8. Wimmer, G., & Altmann, G. (1999). Review article: On vocabulary richness. Journal of Quantitative Linguistics, 6, 1-9.