Mathematical Modelling: Analysis and Applications by NPTEL
- Offered byNPTEL
Mathematical Modelling: Analysis and Applications by NPTEL at NPTEL Overview
Mathematical Modelling: Analysis and Applications by NPTEL
at NPTEL
Offered by Indian Institute of Technology Roorkee and NPTEL
Duration | 4 weeks |
Total fee | Free |
Mode of learning | Online |
Difficulty level | Beginner |
Official Website | Explore Free Course  |
Credential | Certificate |
Mathematical Modelling: Analysis and Applications by NPTEL at NPTEL Highlights
Mathematical Modelling: Analysis and Applications by NPTEL
at NPTEL
- Offered by IIT Roorkee
- Final score comprises of 25% for weekly assignment and 75% of the weightage for final exam
- Eligible for Certificate after scoring minimum 40% in Final Exam
- Enrollments start from 20 July 2020
- Course conducted byProf. Ameeya Kumar Nayak (IIT Roorkee alumni)
- Enroll for free
- Pay for Certification Examination
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Mathematical Modelling: Analysis and Applications by NPTEL at NPTEL Course details
Mathematical Modelling: Analysis and Applications by NPTEL
at NPTEL
More about this course
- This course provides introduction of mathematical modeling and analysis in biological sciences. It is designed for students in both applied mathematics and bio-medical / biological sciences. The major content of this course is chosen from population dynamics. This course covers the fundamentals of deterministic models in both discrete and continuous time domain. This course includes both linear and non-linear models with sufficient amount of theoretical background. The relevant concepts and solution methods of various difference and differential equations are provided. We have also focused on graphical solution for clear analysis of nature of models.
Mathematical Modelling: Analysis and Applications by NPTEL at NPTEL Curriculum
Mathematical Modelling: Analysis and Applications by NPTEL
at NPTEL
Week 1 : Overview of mathematical modeling
Week 2 : Discrete time non-linear models
Week 3 : Introduction to continuous time models
Week 4 : Continuous time single species model
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