Para-mixed linear spaces

We consider the paracomplex version of the notion of mixed linear spaces introduced by M. Jurchescu in [4] by replacing the complex unit i with the paracomplex unit j, j2 = 1. The linear algebra of these spaces is studied with a special view towards their morphisms.

Bibliographic Details
Main Author: Crasmareanu Mircea
Format: Article
Language:English
Published: Sciendo 2017-12-01
Series:Acta Universitatis Sapientiae: Mathematica
Subjects:
Online Access:https://doi.org/10.1515/ausm-2017-0020
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spelling doaj-1c328b73ff70469ea426deb0517e27f82021-09-06T19:40:20ZengSciendoActa Universitatis Sapientiae: Mathematica2066-77522017-12-019227528210.1515/ausm-2017-0020ausm-2017-0020Para-mixed linear spacesCrasmareanu Mircea0Faculty of Mathematics, University “Al. I. Cuza”, Iaşi, RomâniaWe consider the paracomplex version of the notion of mixed linear spaces introduced by M. Jurchescu in [4] by replacing the complex unit i with the paracomplex unit j, j2 = 1. The linear algebra of these spaces is studied with a special view towards their morphisms.https://doi.org/10.1515/ausm-2017-0020paracomplex structurepara-mixed linear spacemorphism15a0315a04
collection DOAJ
language English
format Article
sources DOAJ
author Crasmareanu Mircea
spellingShingle Crasmareanu Mircea
Para-mixed linear spaces
Acta Universitatis Sapientiae: Mathematica
paracomplex structure
para-mixed linear space
morphism
15a03
15a04
author_facet Crasmareanu Mircea
author_sort Crasmareanu Mircea
title Para-mixed linear spaces
title_short Para-mixed linear spaces
title_full Para-mixed linear spaces
title_fullStr Para-mixed linear spaces
title_full_unstemmed Para-mixed linear spaces
title_sort para-mixed linear spaces
publisher Sciendo
series Acta Universitatis Sapientiae: Mathematica
issn 2066-7752
publishDate 2017-12-01
description We consider the paracomplex version of the notion of mixed linear spaces introduced by M. Jurchescu in [4] by replacing the complex unit i with the paracomplex unit j, j2 = 1. The linear algebra of these spaces is studied with a special view towards their morphisms.
topic paracomplex structure
para-mixed linear space
morphism
15a03
15a04
url https://doi.org/10.1515/ausm-2017-0020
work_keys_str_mv AT crasmareanumircea paramixedlinearspaces
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