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Abstract
Models for the growth of a population with one unilingual and one bilingual component are developed. Each model consists of a system of two autonomous ordinary differential equations. Conditions under which the populations of both components will approach a unique and stable steady state are investigated. In addition, conditions under which the bilingual population will become extinct and conditions under which it will persist are derived.
Notes
Research partially supported by the Natural Sciences and Engineering Research Council of Canada, Grant No. NSERC A 4823.
