{"docId":148,"paperId":148,"url":"https:\/\/hrj.episciences.org\/148","doi":"10.46298\/hrj.2004.148","journalName":"Hardy-Ramanujan Journal","issn":"","eissn":"2804-7370","volume":[{"vid":38,"name":"Volume 27 - 2004"}],"section":[],"repositoryName":"Hal","repositoryIdentifier":"hal-01109899","repositoryVersion":1,"repositoryLink":"https:\/\/hal.archives-ouvertes.fr\/hal-01109899v1","dateSubmitted":"2015-03-03 16:13:55","dateAccepted":"2015-06-12 16:05:47","datePublished":"2004-01-01 08:00:00","titles":{"en":"Hardy-Littlewood first approximation theorem for quasi $L$-functions"},"authors":["Balasubramanian, R","Ramachandra, K"],"abstracts":{"en":"The object of the present note (which is an addendum to [R. Balasubramanian and K. Ramachandra, Indian J. Pure Appl. Math. 18 (1987), no. 9, 790--793]) is to make a few remarks on the results and prove that a certain quasi $L$-function $L(s,\\chi)$ is uniformly convergent in any compact subset, and that it can be continued as an entire function."},"keywords":[["quasi L-functions"],["approximation theorems"],"[MATH] Mathematics [math]"]}