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<p>Creating course page via bot</p> <p><b>New page</b></p><div>{{Infobox Course<br /> | code = MTL260<br /> | name = Boundary Value problems<br /> | credits = 3<br /> | credit_structure = 3-0-0<br /> | pre_requisites = MTL100, MTL101<br /> | overlaps = <br /> }}<br /> <br /> == MTL260 : Boundary Value problems ==<br /> Sturm Liouville problem, Boundary Value Problems for nonhomogeneous ODEs, Green&#039;s Functions. Fourier Series and Integrals: Periodic Functions and Fourier Series, Arbitrary Period and Half-Range Expansions, Fourier Integral theorem and convergence of series Parabolic equations: Heat equation, Fourier series solution, Different Boundary Conditions, Generalities on the Heat Conduction Problems on bounded and unbounded domains and applications in Option pricing. The Wave Equation: The Vibrating String, Solution of the Vibrating String Problem, d&#039;Alembert&#039;s Solution, One-Dimensional Wave Equation The Potential Equation: Potential Equation in a Rectangle, Fourier series method, Potential equation in Unbounded Regions, Fourier integral representations, Potential in a Disk and Limitations. Higher Dimensions and Other Coordinates: Two-Dimensional Wave Equation: Derivation, Parabolic equation, Solution by Fourier series, Problems in Polar Coordinates, Temperature in a Cylinder, Vibrations of a Circular Membrane. Finite dimensional approximations of solutions, piecewise linear polynomials and introduction to different methods like Galerkin and Petrov-Galerkin method.</div>

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