Basic Concepts For Partial Equations (pdes) and Associated Conditions. Solving Pdes of First Order, The Cauchy Problem, And Characteristic Curves. Classification of Second-order Pdes, And Canonical Forms. Well-posedness. The One-dimensional Wave Equation, D'alambert's Method. The Method of Separation of Variables And Sturm-liouville Problem. The Heat and Wave Equations On Finite Interval. The Laplace And Poisson Equations. The Maximun Principle and Properties of Harmonic Functions. Introduction to Numerical Methods.

Faculty: Mathematics
|Undergraduate Studies

Pre-required courses

(104013 - Differential and Integral Calculus 2t and 104136 - Ordinary Differential Equations M) or (104013 - Differential and Integral Calculus 2t and 104035 - Ordinary Dif.equations and Calculus 2h) or (104013 - Differential and Integral Calculus 2t and 104135 - Ordinary Differential Equations/t)


Parallel course

104038 - Algebra 2m 104214 - Fourier Series and Integral Transforms


Course with no extra credit (contained)

104213 104216 104218 - Partial Differential Equations/h 104219 104228 - Partial Differential Equations/m


Course with no extra credit (contains)

104030 - Int.to Partial Differential Equations 104223 - Partial Differen.equa.and Fourier Series


Semestrial Information