{"page":"293 - 318","language":[{"iso":"eng"}],"scopus_import":"1","date_created":"2018-12-11T11:45:11Z","day":"02","status":"public","_id":"204","publication":"Journal of Number Theory","publication_status":"published","date_published":"2002-10-02T00:00:00Z","article_processing_charge":"No","month":"10","publication_identifier":{"issn":["0022-314X"]},"oa_version":"Published Version","publisher":"Academic Press","author":[{"last_name":"Browning","full_name":"Browning, Timothy D","orcid":"0000-0002-8314-0177","id":"35827D50-F248-11E8-B48F-1D18A9856A87","first_name":"Timothy D"}],"doi":"10.1006/jnth.2002.2800","citation":{"apa":"Browning, T. D. (2002). Equal Sums of Two kth Powers. Journal of Number Theory. Academic Press. https://doi.org/10.1006/jnth.2002.2800","ama":"Browning TD. Equal Sums of Two kth Powers. Journal of Number Theory. 2002;96(2):293-318. doi:10.1006/jnth.2002.2800","ieee":"T. D. Browning, “Equal Sums of Two kth Powers,” Journal of Number Theory, vol. 96, no. 2. Academic Press, pp. 293–318, 2002.","mla":"Browning, Timothy D. “Equal Sums of Two Kth Powers.” Journal of Number Theory, vol. 96, no. 2, Academic Press, 2002, pp. 293–318, doi:10.1006/jnth.2002.2800.","chicago":"Browning, Timothy D. “Equal Sums of Two Kth Powers.” Journal of Number Theory. Academic Press, 2002. https://doi.org/10.1006/jnth.2002.2800.","ista":"Browning TD. 2002. Equal Sums of Two kth Powers. Journal of Number Theory. 96(2), 293–318.","short":"T.D. Browning, Journal of Number Theory 96 (2002) 293–318."},"article_type":"original","extern":"1","type":"journal_article","title":"Equal Sums of Two kth Powers","intvolume":" 96","publist_id":"7708","tmp":{"image":"/images/cc_by.png","short":"CC BY (4.0)","name":"Creative Commons Attribution 4.0 International Public License (CC-BY 4.0)","legal_code_url":"https://creativecommons.org/licenses/by/4.0/legalcode"},"date_updated":"2023-07-26T12:15:14Z","volume":96,"user_id":"ea97e931-d5af-11eb-85d4-e6957dddbf17","year":"2002","issue":"2","abstract":[{"lang":"eng","text":"Let k⩾5 be an integer, and let x⩾1 be an arbitrary real number. We derive a bound[Formula presented] for the number of positive integers less than or equal to x which can be represented as a sum of two non-negative coprime kth powers, in essentially more than one way."}],"quality_controlled":"1"}