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| - | ====== Partial Differential Equations ====== | ||
| - | These notes are provided and composed by Mr. [[: | ||
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| - | ^ Name |Partial Differential Equations | ||
| - | ^ Provider | ||
| - | ^ Pages |173 pages | | ||
| - | ^ Format | ||
| - | ^ Size |1.21MB | ||
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| - | ====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 | ||
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| - | {{include> | ||
| - | ==== Download or View online ==== | ||
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| - | ====Notes of other subjects==== | ||
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