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01169 am a22002173u 4500 |
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103176 |
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|a Dotti, Edoardo
|e author
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|a Massachusetts Institute of Technology. Department of Mathematics
|e contributor
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|a Micheli, Giacomo
|e contributor
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|a Micheli, Giacomo
|e author
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|a Eisenstein polynomials over function fields
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|b Springer-Verlag,
|c 2016-06-21T20:00:36Z.
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|z Get fulltext
|u http://hdl.handle.net/1721.1/103176
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|a In this paper we compute the density of monic and non-monic Eisenstein polynomials of fixed degree having entries in an integrally closed subring of a function field over a finite field. This gives a function field analogue of results by Dubickas (Appl Algebra Eng Commun Comput 14(2):127-132, 2003) and by Heyman and Shparlinski (Appl Algebra Eng Commun Comput 24(2):149-156, 2013).
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|a Swiss National Science Foundation (Grant Number 149716)
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|a Swiss National Science Foundation (Grant Number 161757)
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|a Armasuisse (Agency)
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|a en
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|a Article
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|t Applicable Algebra in Engineering, Communication and Computing
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