| 1 | Classification of partial differantial equation: Parabolic, Hyperbolic and Eliptic | [2] p. 395-399 |
| 2 | Finite difference method, Taylor series expansion and formulas of finite difference | [2] p. 400-406, [1] 840-866 |
| 3 | Converting the differential equations to finite difference equation | [2] p. 406-408, [1] 849-863 |
| 4 | Solution of the parobolic equation using the finite difference, explicite methods | [2] p. 408-411, [1] 832-836 |
| 5 | Implicite solution methods, Two dim. parabolic equ., non linear parabolic equation, | [2] p. 411-418, [1] 836-844 |
| 6 | Solution of the hyperbolic equation by using finite difference, Explicite methods | [2] p. 418-423 |
| 7 | Two dimensional solution methods, Implicite methods | [2] p. 422-425 |
| 8 | Midterm exam, Solution of the eliptic equation by using finite difference, | [2] p. 427-427, [1] 812-820 |
| 9 | 5-point formula, 9-point formula, Boundary conditions | [2] p. 427-430 |
| 10 | Differential quadrature methods, Generelaized diff. quadrature method | [2] p. 438-447 |
| 11 | Generelazed diff. quadrature method , two dim. gen. diff.l quadrature method | [2] p. 439-448 |
| 12 | Finite equation for Heat, Wave, Laplace and Poisson equations | [2] p. 425-427, [3] S. 430-434, [3] S.451-456 , [1] S. 812-814 |
| 13 | Engeering equation | [1] p. 876-882, [2] S. 450-456 |
| 14 | Engineering applications in the context of sustainable engineering | [1] p. 882-889, [2] S. 456-462 |