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Dr. مرام ادم محمد سراج الديين

Assistant Professor

قسم الرياضيات شطر الطالبات

Faculty of Science

  • قسم الرياضيات شطر البنات
  • Faculty Member
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استاذة بجامعة الباحة كلية العلوم والاداب بقلوة

Education

2017

جامعة الزعيم الازهري, Sudan

PhD, رياضيات بحته

Experiences

استاذ مساعد

  • الخرطوم, Sudan

  • /

  • From : 01-09-2001

  • /

  • To : 01-09-2007

مساعد تدريس

محاضر

  • الخرطوم, Sudan

  • /

  • From : 01-01-2008

  • /

  • To : 01-12-2017

محاضر

استاذ مساعد

  • , Sudan

  • /

  • From : 01-01-2018

  • /

  • To : 17-02-2022

استاذ مساعد

Research Interests

Publication Profile

Teaching Courses

MATH10401

Calculus (3)

Credit Hours: 3
Course term: 2
Communication Hours: 4

This course deals with calculus and functions of several variables. Students should know the basic concepts and technique of multivariate calculus and vector calculus. Some knowledge on linear algebra is preferred. Topics include vectors, lines, planes, curves, and surfaces in 3- space; limits, continuity, and differentiation of multivariable functions, chain rule, double and triple integrals in different coordinate systems.

MATH10603

الطرائق الرياضية

Credit Hours: 3
Course term: 2
Communication Hours: 3

This course introduces the theory and application of mathematical methods to solutions of problems that arise in science and engineering. Topics include Special functions (Gamma function, Beta function and relation between Gamma and Beta functions), Laplace Transforms, Inverse of Laplace Transforms and its applications, Power series Solution of linear differential equations, Bessel equation, Legendre equation, Fourier series, Fourier transform and its applications, Analytical solution

10606

الاحصاء الحيوي

Credit Hours: 3
Course term: 2
Communication Hours: 3

يقدم هذا المقرر المفاهيم الأساسية في الإحصاء الحيوي ، مع التركيز على البيانات أحادية المتغير (ذات المتغير الفردي) والثنائية المتغير (ذات المتغيرين). تبدأ الدورة بمقدمة عن مصطلحات الإحصاء ثم تنتقل إلى التنظيم وعرض البيانات. يتم تقديم تحليل البيانات أحادية المتغير عن طريق مقاييس الاتجاه المركزي (مثل المتوسط أو المتوسط) والتشتت (مثل التباين) وعدم التناسق ("الانحراف") بعد ذلك ، متبوعًا بمقدمة لنظرية الاحتمالات

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