Welcome to Advanced Journal of Applied Mathematics and Statistics (AJAMS)

Advanced Journal of Applied Mathematics and Statistics (AJAMS) is a prestigious peer-reviewed academic publication dedicated to the dissemination of cutting-edge research in the fields of applied mathematics and statistics.  AJAMS provides a platform for researchers, scholars, and practitioners to share their innovative findings and methodologies. The mission of AJAMS is to foster excellence in research and innovation in the fields of applied mathematics and statistics, and to facilitate the exchange of ideas and knowledge among researchers, academics, and practitioners worldwide. AJAMS aims to contribute to the solution of complex real-world problems and to the progress of society as a whole.

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NOTES ON THE ORDER OF CONVERGENCE, CONSISTENCY AND STABILITY PROPERTIES OF NEWLY DERIVED SCHEMES

In this paper, two numerical integration methods for solving Initial Value Problems (IVPs) in Ordinary Differential Equations (ODEs), namely “Third Order One Step Scheme (TOOSS) and Second Order One Step Scheme (SOOSS)” have been considered. The order of convergence, consistency and the stability properties of the schemes have been investigated. From the analyses, it is observed that SOOSS

CURRICULUM DEVELOPMENT AND EVALUATION: NEW DIMENSIONS TO ENRICHING MATHEMATICS EDUCATION IN NIGERIA

This paper makes a case for curriculum development and evaluation. It emphasized the new dimensions to enrich mathematics education in Nigeria. The paper therefore examined the meaning of curriculum. It highlighted issues involved in planning the mathematics education curriculum such as purpose of the curriculum, current knowledge level of students and materials. Also, it examined the

DEGREE OF VERTICES AND NUMBER OF EDGES IN A MIXED GRAPH

In the study of a graph theory, degrees of vertices and number of edges are among the important theoretical terms that are helpful in showing discrete structures and their properties. This study attempts to present the relationship between number of edges and degrees of vertices in a mixed graph.