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{{merge from|Draft:Microfunction|date=March 2019}} {{merge from|Draft:Microfunction|date=March 2019}}
'''Algebraic analysis''' is an area of ] that deals with systems of linear ]s by using ] and ] to study properties and generalizations of functions such as ]s and microfunctions. As a research programme, it was started by ] in 1959.<ref>{{cite article|title=Professor Mikio Sato and Microlocal Analysis|author1=Masaki Kashiwara|author2=Takahiro Kawa|journal=PRIMS|volume=47|issue=1|year=2011|url=http://www.ems-ph.org/journals/show_pdf.php?issn=0034-5318&vol=47&iss=1&rank=2|doi=10.2977/PRIMS/29|via=EMS-PH}}</ref> '''Algebraic analysis''' is an area of ] that deals with systems of linear ]s by using ] and ] to study properties and generalizations of functions such as ]s and microfunctions. As a research programme, it was started by ] in 1959.<ref>{{cite article|title=Professor Mikio Sato and Microlocal Analysis|author1=Masaki Kashiwara|author2=Takahiro Kawai|journal=PRIMS|volume=47|issue=1|year=2011|url=http://www.ems-ph.org/journals/show_pdf.php?issn=0034-5318&vol=47&iss=1&rank=2|doi=10.2977/PRIMS/29|via=EMS-PH}}</ref>


== Notes == == Notes ==

Revision as of 12:54, 15 May 2019

Not to be confused with the common phrase "algebraic analysis of ", meaning "the algebraic study of "
It has been suggested that Draft:Microfunction be merged into this article. (Discuss) Proposed since March 2019.

Algebraic analysis is an area of mathematics that deals with systems of linear partial differential equations by using sheaf theory and complex analysis to study properties and generalizations of functions such as hyperfunctions and microfunctions. As a research programme, it was started by Mikio Sato in 1959.

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