Talk:Function of several complex variables: Difference between revisions

Revision as of 12:09, 18 November 2020

Revision as of 12:16, 18 November 2020

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Considering the relationship with Cauchy's integral formula, I think it is good to use the page of Laurent expansion for explanation, but since it is a holomorphic point, I would like to describe it as Taylor expansion, Is there a good way?--[[User:SilverMatsu|SilverMatsu]] ([[User talk:SilverMatsu|talk]]) 12:53, 7 November 2020 (UTC)

== I would like to merge a Holomorphically convex hull into someSeveral complex variables ==

Holomorphically convex hulls are necessary to understand the properties that occur when increasing complex variables from one to several.So I wanted to add this topic to this page, but when I tried to add it, I noticed that the contents of the two pages were covered. I think the reason I came to think of the Holomorphically convex hull property was about the convergence region when the conditions described on the Holomorphically convex hull page were applied to the analytic function (holomorphic function).(Affects analytic continuation.) The power series is written on this page, so I would like to add a clause called Holomorphically convex hull on this page to integrate it. I would to leave the Holomorphically convex hull page as a redirect as a provisional. ( i.e. I do not object to increasing the content of the page and recreating a Holomorphically convex hull page.). thanks.--[[User:SilverMatsu|SilverMatsu]] ([[User talk:SilverMatsu|talk]]) 07:55, 17 November 2020 (UTC)

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::::[[User:Footlessmouse|Footlessmouse]] Don’t worry about it. Thank you for contributing to the article with a wealth of knowledge.--[[User:SilverMatsu|SilverMatsu]] ([[User talk:SilverMatsu|talk]]) 11:18, 17 November 2020 (UTC)

== I would like to merge the Reinhardt ___domain into Several complex variables ==

For the same reason as in the previous section.Oddly, it wasn't linked from this page.--[[User:SilverMatsu|SilverMatsu]] ([[User talk:SilverMatsu|talk]]) 12:08, 18 November 2020 (UTC)