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Tuesday, May 12, 2020 | History

3 edition of Mathematical models for Balkan phonological convergence. found in the catalog.

Mathematical models for Balkan phonological convergence.

Evangelos A. Afendras

Mathematical models for Balkan phonological convergence.

by Evangelos A. Afendras

  • 4 Want to read
  • 25 Currently reading

Published by s.n.] in [s.l .
Written in English

    Subjects:
  • Balkan Peninsula -- Languages

  • Edition Notes

    StatementPaper presented at Third International Conference on Computational Linguistics, Sånga-Säby, Kursgård, Sweden, September 1-4, 1969.
    SeriesInternational Center for Research on Bilingualism.Travaux : Sér. B -- 10, Travaux du Centre international de recherche sur le bilinguisme -- B-10
    ContributionsInternational Conference on Computational Linguistics, Kursgård, Sweden, 1969.
    Classifications
    LC ClassificationsP 221 .A45 1969, P381B3 A44
    The Physical Object
    Pagination35 p.
    Number of Pages35
    ID Numbers
    Open LibraryOL18875449M

    The main text is preceded by a prologue, which is intended to place the book in proper perspective. In addition to other textbooks on the subject, and information on software, it gives a detailed list of topics not treated in this book, but definitely belonging to the vast area of computational mathematics. Wiley also publishes its books in a variety of electronic formats. Some content that appears in print may not be available in electronic books. Library of Congress Cataloging-in-Publication Data Levinson, Stephen C. Mathematical models for speech technology / Stephen Levinson. p. cm. Includes bibliographical references and index. ISBN

    a mathematical modeling course in a civil/environmental engineering program; This book has a dual objective: first, to introduce the reader to some of the most important and widespread environmental issues of the day; and second, to illustrate the vital role played by mathematical models in . Path Dependence, Transformation and Convergence-A Mathematical Model of Transition to Market. Authors; Aoki, Masahiko (a) Subjective-Game Models and the Mechanism of Institutional Change in Toward a Comparative Institutional Analysis, MIT Press, Path Dependence, Transformation and Convergence-A Mathematical Model of Transition Author: Roxana Wright, Philip V. Fellman, Jonathan Vos Post.

      Requiring only little mathematical prerequisite in calculus and linear algebra, this lucidly written text is accessible to scientists, engineers, and students at the undergraduate level. The book addresses a broad range of models from elementary statistical models to ODE and PDE s: 1. several books in order to rediscover the essence of a mathematical theory and its practical use, we have formulated the following objectives for the present book: 1. Accessible connection with mathematics in lyceum 2. Self-contained, but well referred to other works 3. Prominence of the specific structures 4. Emphasis on the essential topics Size: 3MB.


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AFENDRAS 0. INTRODUCTION Language contact, including contact between closely related dialects or even styles, and the resulting interference has long been diagnosed äs one of the primary forces behind language change.

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treatment. Measures of phonological convergence (Jakobsonian distinctive feature analyses, phoneme distribution) were proposed by Afendras (, b, c).

An early attempt at an exposition of the sociolinguistic aspects of Balkan convergence was outlined in Afendras (d), in which the 'work of Emeneau and others were briefly discussed.'. much more effectively by using rigorous mathematical model. Quantifica- tion of bilingual interference and eventual phonological convergence neces- sitated the search for such models and some findings were reported in the first author's earlier papers (, a, b).

The present model is based on a more powerful mathematical theory andAuthor: Evangelos A. Afendras, Nicolaos S. Tzannes. Afendras, Mathematical Models for Balkan Phonological Convergence, International Conference of Computational Linguistics, Coling, Quebec, May,Stockholm, Sweden.

Naftanail, An algebraic model of the phonetic segmentation and of the accent (in Romanian), Studii si cercetari matematice, 28()3, Cited by: 2.

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