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S Nov 3 at 6:26 history suggested Learner CC BY-SA 4.0
Excluded redundant words. Replaced the words "$p$-adic number field $\mathbb{Q}_p$" by "$p$-adic field $\mathbb{Q}_p$". This is more suitable "p-adic number field" fields in general means $\mathbb{Q}_p$ and it's finite extensions
Nov 3 at 0:57 review Suggested edits
S Nov 3 at 6:26
Mar 1, 2022 at 3:31 comment added MAS @KConrad, $Q_1,Q_2,Q_3,Q_4$ are four classifications of journals and it is the Scimago ranking of journals. See-scimagojr.com/journalrank.php?area=2600
Feb 28, 2022 at 17:07 comment added KConrad "placing it in quartile $Q_2$ last year" -- I did not realize quartiles can be 2-adic, but maybe it's not surprising since 1/4 is a power of 2.
Jan 27, 2022 at 17:10 vote accept MAS
Jan 27, 2022 at 17:07 comment added MAS @StanleyYaoXiao, thank you for your short and precise answer for my question
Jan 27, 2022 at 16:40 comment added Stanley Yao Xiao To answer the question at the end of your post: yes, it is worthwhile to publish in any of those journals. Some are much better than others, however.
Jan 27, 2022 at 16:23 answer added efs timeline score: 6
Jan 27, 2022 at 15:03 answer added Joe Silverman timeline score: 12
Jan 27, 2022 at 12:32 comment added MAS @Wojowu, thank you for your comment
Jan 27, 2022 at 12:31 history edited MAS CC BY-SA 4.0
added 8 characters in body
Jan 27, 2022 at 12:31 comment added Wojowu I am not aware of any journals specializing in $p$-adic number theory, but any journals publishing work in number theory more generally should also take papers in that subarea.
Jan 27, 2022 at 12:24 history asked MAS CC BY-SA 4.0