Module designation | Partial Differential Equation (MAT211) | ||||||||||||||
Semester(s) in which the module is taught | 4th | ||||||||||||||
Person responsible for the module | Cicik Alfiniyah, M.Si., Ph.D | ||||||||||||||
Language | Indonesian | ||||||||||||||
Relation to curriculum | Compulsory / elective / specialisation | ||||||||||||||
Teaching methods | Lecture, Group Presentation, and lesson. | ||||||||||||||
Workload (incl. contact hours, self-study hours) | 2×170 minutes (2×50 minutes lecture and lesson, 2×60 minutes structural activities, 2×60 minutes self-study) per week for 16 weeks | ||||||||||||||
Credit points | 2 CP (3,2 ECTS) | ||||||||||||||
Required and recommended prerequisites for joining the module | Ordinary Differential Equation | ||||||||||||||
Module objectives/intended learning outcomes | General Competence (Skills): Explained the concept of Partial Differential Equations and its application in the field of Physics.. Specific Competence : Student able to understand / solve 1. PDE concept in science 2. First order PDE 3. Mathematical model in the form PDE 4. Initial value and boundary value problems 5. Second Order PDE 6. method of separation of variables 7. Wave equation, Heat (diffusion) equation, and Laplace equetios | ||||||||||||||
Content | First order PDE, method characteristics for the first order PDE, Second Order PDE, Method of separation of variable, Heat (diffusion) equation, Wave equation and Laplace equation | ||||||||||||||
Examination forms | Essay | ||||||||||||||
Study and examination requirements | Students are considered to pass if they at least have got final score 40 (D). Final score is calculated as follow: 10% softskill+20% assignment + 20% Quiz + 25% midterm + 25% final exam.
Final index is defined as follow:
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Reading list | 1. Zill, D.G. & Cullen, M.R, 1997, Differential Equations with Boundary-Value Problems Fourth Edition, Brooks Cole Publishing Company. 2. Boyce, W.E. & Diprima, R.C., 2001, Elementary Differential Equation and Boundary Value Problems Seventh Edition, John Wiley & Sons, Inc. New York. 3. Strauss, W. A., Partial Differential Equations: An Introduction, 1992, John Willey & Sons, Inc., New York. |