| 1 | Heat conduction problem in finite lenght rod, time dependent equation, boundary value problem | [11] , [1] s. 38-54 |
| 2 | Multiplication of solutions and superposition principle, an example for this, and its interpretation. | [11] , [1] s. 38-54 |
| 3 | Various boundary conditions for heat conduction problen in finite lenght rod, heat conduction problem in thin circular wire | [11] , [1] s. 59-63 , [2] s. 63-68 |
| 4 | Laplace equation,Laplace equation in recangle and in circular domain | [11] , [1] s. 71, [1] s. 71-76 , [1] s. 76-80 |
| 5 | Wave eqaution with various boundary conditions | [11] , [1] s. 135, [1] s. 135-138, [2] s. 139-142 |
| 6 | Vibrating string with fixed ends, vibration of a membrane | [11], [1] s. 142-148, [1] s. 149-151 |
| 7 | Higher order PDEs, general definitions, Drichlet problem for a cube, for a cyclinderand for a sphere | [11], [3] s. 361, [3] s. 361-363, [3] s. 363-367, [3] s. 367-372 |
| 8 | Heat and wave equations and vibrating string in 3-D domains,and 3-D wave equation | [11] ,[3] s. 372, [3] s.372-373, [3] s. 373-375 |
| 9 | Heat flow in rectangular region, heat flow in rectangular volume and its relation with sustainable engineering. | [11] ,[3] s. 375-379, [3] s. 381-382 |
| 10 | Non-homogenous PDEs with homogenous boundary conditions and also Homogenous PDEs with non-homogenous boundary conditions | [11] ,[2] s. 223-224, [2] s. 224-236 |
| 11 | Non-homogenous boundary conditions as a constant, and as variable conditions | [11] ,[2] s. 236-242, [2] s. 242-258 |
| 12 | Non-homogenous PDES with non-homogenous boundary conditios | [11] ,[2] 258-277 |
| 13 | Some classical problems in PDEs , Laplace equation in Polar coordinate system and in Spherical coordinate system | [11], [2] s. 352-356, [2] s. 356-364 |
| 14 | Equation of a vibration of a thin beam , heat conduction problem in circular domain | [11] ,[2] s. 364-373, [2] s. 373-380 |