<?xml version="1.0" encoding="UTF-8"?>
<records>
<record>
<language>eng</language>
<publisher>Science and Education Publishing</publisher>
<journalTitle>American Journal of Applied Mathematics and Statistics</journalTitle>
<eissn>2328-7292</eissn>
<publicationDate>2019-06-04</publicationDate>
<volume>7</volume>
<issue>4</issue>
<startPage>120</startPage>
<endPage>130</endPage>
<doi>10.12691/ajams-7-4-1</doi>
<publisherRecordId>AJAMS2019741</publisherRecordId>
<documentType>article</documentType>
<title language="eng">Topological Construction of Spherical Analogue of a Given Euclidean Pyramid</title>
<authors>
<author>
<name>Joseph Dongho</name>
<email>josephdongho@yahoo.fr</email>
<affiliationId>1</affiliationId>
</author>
<author>
<name>Siméon Kemmegne Fopossi</name>
<affiliationId>1</affiliationId>
</author>

</authors>
<affiliationsList>
<affiliationName affiliationId="1">Department of Mathematics and Computer Science, University of Maroua, Maroua, Cameroon</affiliationName>

</affiliationsList>
<abstract language="eng">Given a regular Euclidean pyramid with square base, we use basic properties of great circle associated to it sides to prove the existence of its spherical counterpart. We also prove that its homeomorphic to its spherical counterpart.</abstract>
<fullTextUrl format="pdf">http://pubs.sciepub.com/ajams/7/4/1/ajams-7-4-1.pdf</fullTextUrl>
<keywords language="eng"><keyword>pyramid</keyword>
<keyword>euclidean pyramid</keyword>
<keyword>sphere</keyword>
<keyword>homeomorphism</keyword>
</keywords>
</record>
</records>
