Programs

The primary objective of the undergraduate program is to educate professionals who are not only proficient in mathematical principles, but also capable of conducting research into matters concerning various organizations and institutions.

Geometry is the study of various types of spatial relationships, their shapes, and characteristics. This field involves the analysis of geometric systems, particularly in modeling solutions to physics problems involving differential and partial equations. The term 'geometry' originates from the Arabic word for 'size', reflecting its focus on the measurement and properties of physical space.

“Plant Physiology” and “Organogenesis in Phytochemical Plant Biology” are significant areas of study within Plant Science. Furthermore, Plant Science is divided into two main sections: Physiology and Systematic Study. The Physiology section focuses on the life and organs of plants. The Systematic Study section, on the other hand, delves into the classification and categorization of plants. These fields collectively contribute to our understanding of plant life and its various aspects.

The study of animal life has captivated humans for centuries. The renowned Greek philosopher, Aristotle, documented his observations of diverse animals in his writings. These works later served as a source of inspiration and guidance for numerous scientists in this field. During the sixteenth century and beyond, many universities…

A Ph.D. in Mathematics encompasses two primary approaches: 1. **Pure Mathematics**: This approach delves into various trends such as Analysis, Algebra, and Geometry, and fields including Groups, Functional Analysis, Harmonic Analysis, Hormonal Groups, Topological Groups, Dynamical Systems, Differential Equations, Partial Differential Equations, and Probability Theory. 2. **Applied Mathematics**: This approach focuses on areas such as Numerical Analysis, Operations Research, Numerical Methods in Linear Algebra, Numerical Solutions of Functional Equations, Random Processes, and Boundary Value Problems. These approaches provide a comprehensive understanding of both theoretical and practical aspects of mathematics, equipping students with the skills to tackle complex mathematical problems and applications.