{"status":"public","date_updated":"2021-01-12T06:52:49Z","publication_status":"published","oa_version":"Preprint","date_published":"2016-06-01T00:00:00Z","citation":{"apa":"Browning, T. D., &#38; Booker, A. (2016). Square-free values of reducible polynomials. <i>Discrete Analysis</i>. <a href=\"https://doi.org/10.19086/da.732\">https://doi.org/10.19086/da.732</a>","chicago":"Browning, Timothy D, and Andrew Booker. “Square-Free Values of Reducible Polynomials.” <i>Discrete Analysis</i>, 2016. <a href=\"https://doi.org/10.19086/da.732\">https://doi.org/10.19086/da.732</a>.","ieee":"T. D. Browning and A. Booker, “Square-free values of reducible polynomials,” <i>Discrete Analysis</i>, vol. 8. pp. 1–18, 2016.","mla":"Browning, Timothy D., and Andrew Booker. “Square-Free Values of Reducible Polynomials.” <i>Discrete Analysis</i>, vol. 8, 2016, pp. 1–18, doi:<a href=\"https://doi.org/10.19086/da.732\">10.19086/da.732</a>.","short":"T.D. Browning, A. Booker, Discrete Analysis 8 (2016) 1–18.","ama":"Browning TD, Booker A. Square-free values of reducible polynomials. <i>Discrete Analysis</i>. 2016;8:1-18. doi:<a href=\"https://doi.org/10.19086/da.732\">10.19086/da.732</a>","ista":"Browning TD, Booker A. 2016. Square-free values of reducible polynomials. Discrete Analysis. 8, 1–18."},"volume":8,"main_file_link":[{"url":"https://arxiv.org/abs/1511.00601","open_access":"1"}],"type":"journal_article","publication":"Discrete Analysis","publist_id":"7748","extern":"1","year":"2016","day":"01","author":[{"first_name":"Timothy D","id":"35827D50-F248-11E8-B48F-1D18A9856A87","full_name":"Browning, Timothy D","orcid":"0000-0002-8314-0177","last_name":"Browning"},{"first_name":"Andrew","last_name":"Booker","full_name":"Booker, Andrew"}],"user_id":"2DF688A6-F248-11E8-B48F-1D18A9856A87","quality_controlled":"1","month":"06","intvolume":"         8","page":"1 - 18","date_created":"2018-12-11T11:45:00Z","_id":"173","abstract":[{"text":"We calculate admissible values of r such that a square-free polynomial with integer coefficients, no fixed prime divisor and irreducible factors of degree at most 3 takes infinitely many values that are a product of at most r distinct primes.","lang":"eng"}],"oa":1,"doi":"10.19086/da.732","language":[{"iso":"eng"}],"article_type":"original","title":"Square-free values of reducible polynomials","article_processing_charge":"No","external_id":{"arxiv":["1511.00601"]}}