====== Partial Differential Equations by Muzammil Tanveer ====== {{ :notes:partial-differential-equations-muzammil-tanveer.jpg?nolink|Partial Differential Equations}} These notes are provided and composed by Mr. [[:people:muzammil]]. We are really very thankful to him for providing these notes and appreciates his effort to publish these notes on MathCity.org ^ Name |Partial Differential Equations or PDEs | ^ Provider |Mr. Muzammil Tanveer | ^ Pages |173 pages | ^ Format |PDF (see [[::software]] section for PDF Reader) | ^ Size |1.21MB | ====Contents & Summary==== * Differential Equations * Types of Differential Equations * Ordinary Differential Equations * Partial Differential Equations * Method of separation of variable or product method or Fourier method * Some Eigen values and Eigen function * Solution of Non-Homogeneous Equation * Solution of Homogeneous Equation * Laplace Equation * Polar form of Laplace Equation * Canonical form/ Normal form / Standard form * General Transform * Jacobian Transformation * Canonical form of Hyperbolic equation * Canonical form or Normal form of Parabolic equation * Canonical form of Elliptic equation * Gamma Function * Piecewise Continuous function * Laplace Transform * Linearity Property * First Shifting property * Second Shifting property * Inverse Laplace transform * Convolution for Laplace transformation * Convolution Theorem * Fourier Transform * Fourier Transform of Gaussian function * Contour Integration * Attenuation property * Fourier Transformation derivatives of a function * Fourier Sine and Cosine Transform * Fourier Sine and Cosine Transform of derivatives * Convolution form Fourier Transform {{include>msc-notes-viewer.php}} ==== Download or View online ==== * **{{ :notes:partial-differential-equations-muzammil-tanveer.pdf |Download PDF}}** * View Online {{gview noreference>:notes:partial-differential-equations-muzammil-tanveer.pdf}} ====Notes of other subjects==== {{topic>PDEs&nouser&simplelist}} {{tag>MSc BS Notes Muzammil_Tanveer Partial_Differential_Equations PDEs}}