Journal of Advances in Mathematics and Computer Science
https://journaljamcs.com/index.php/JAMCS
<p style="text-align: justify;"><strong>Journal of Advances in Mathematics and Computer Science (ISSN: 2456-9968) </strong>aims to publish original research articles, review articles and short communications, in all areas of mathematics and computer science. Subject matters cover pure and applied mathematics, mathematical foundations, statistics and game theory, use of mathematics in natural science, engineering, medicine, and the social sciences, theoretical computer science, algorithms and data structures, computer elements and system architecture, programming languages and compilers, concurrent, parallel and distributed systems, telecommunication and networking, software engineering, computer graphics, scientific computing, database management, computational science, artificial Intelligence, human-computer interactions, etc. This is a quality controlled, OPEN peer reviewed, open access INTERNATIONAL journal.</p>SCIENCEDOMAIN internationalen-USJournal of Advances in Mathematics and Computer Science2456-9968Test of Unit Root for Bounded AR (2) Model
https://journaljamcs.com/index.php/JAMCS/article/view/30320
<p>In this paper, the test of unit root for bounded AR (2) model with constant term and dependent errors has been derived. Asymptotic distributions of OLS estimators and t-type statistics under different tests of hypotheses have been derived. A simulation study has been established to compare between different tests of the unit root. Mean squared error (MSE) and Thiel's inequality coefficient (Thielâ€™s U) have been considered as criteria of comparison.</p>Sayed Meshaal El-SayedAhmed Amin EL- SheikhMohammed Ahmed Farouk Ahmed
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2020-12-302020-12-30143310.9734/jamcs/2020/v35i930320Some Geometry of Affine Immersion of General Co-dimension
https://journaljamcs.com/index.php/JAMCS/article/view/30319
<p><span class="fontstyle0">After a careful study of some works of servaral authors on affine immersion of co-dimension one [1], co-dimension two [2], co-dimension three [3] and co-dimension four [4], we extend some of thier fundamental equations to affine immersion of genaral co-dimension </span><span class="fontstyle2">p</span><span class="fontstyle0">. Furthermore, we extend some theorem of Frank Dillen at el in [5] to affine immersion of general co-dimension and obtain the divisibility of the cubic forms by the second fundamental forms.</span> </p>Silas LongwapHomti E. NahumGukat G. Bitrus
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2020-12-302020-12-3011310.9734/jamcs/2020/v35i930319