No. | Subject | Course | Topic | User Category | Telecast Date / Day | Telecast Time | Repeat Time |
---|---|---|---|---|---|---|---|
1 | Partial Differential Equations _ I | equations-3 | 08:00:00 - 08:24:08 || | ||||
2 | Partial Differential Equations _ I | equations-4 | 08:24:08 - 08:54:06 || | ||||
3 | Techniques | Fuzzy-Rough sets | 08:54:06 - 09:15:58 || | ||||
4 | Techniques | Artificial Neural Networks | 09:15:58 - 09:44:25 || | ||||
5 | Using Variational Calculus | for Multipartcle System Part 4 | 09:44:25 - 10:14:52 || | ||||
6 | Using Variational Calculus | for Multipartcle System Part 5 | 10:14:52 - 10:54:46 || | ||||
7 | Modelling: Analysis and Applications | Linearization of System of Ordinary Differential Equations | 10:54:46 - 11:34:45 || | ||||
8 | Modelling: Analysis and Applications | Single Species Models | 11:34:45 - 12:00:00 || | ||||
9 | using Python (In Hindi) | 12:00:00 - 13:05:31 || | |||||
10 | transformation | 13:05:31 - 14:00:00 || | |||||
11 | Calculus | variables | 14:00:00 - 14:37:41 || | ||||
12 | Calculus | multivariable functions - I | 14:37:41 - 15:04:34 || | ||||
13 | Procedures with R (in Hindi Language) | and F Distribution | 15:04:34 - 16:00:00 || | ||||
14 | on Ordinary Differential Equations | non-Homogeneous DE : Method of Variation of Parameters 1 | 16:00:00 - 16:34:12 || | ||||
15 | on Ordinary Differential Equations | non-Homogeneous DE : Method of Variation of Parameters 2 | 16:34:12 - 16:57:10 || | ||||
16 | Theory | 16:57:10 - 17:27:06 || | |||||
17 | Theory | 17:27:06 - 18:00:00 || | |||||
18 | Finite difference approach | derivative boundary conditions | 18:00:00 - 18:26:44 || | ||||
19 | with Python ( in Tamil Language) | Bisection Method | 18:26:44 - 20:00:00 || | ||||
20 | on Ordinary Differential Equations | non-Homogeneous DE : Method of Variation of Parameters 1 | 20:00:00 - 20:34:12 || | ||||
21 | on Ordinary Differential Equations | non-Homogeneous DE : Method of Variation of Parameters 2 | 20:34:12 - 20:57:10 || | ||||
22 | Theory | 20:57:10 - 21:27:06 || | |||||
23 | Theory | 21:27:06 - 22:00:00 || | |||||
24 | Finite difference approach | derivative boundary conditions | 22:00:00 - 22:26:44 || | ||||
25 | with Python ( in Tamil Language) | Bisection Method | 22:26:44 - 00:00:00 || | ||||
26 | on Ordinary Differential Equations | non-Homogeneous DE : Method of Variation of Parameters 1 | 00:00:00 - 00:34:12 (2025-07-24) || | ||||
27 | on Ordinary Differential Equations | non-Homogeneous DE : Method of Variation of Parameters 2 | 00:34:12 - 00:57:10 (2025-07-24) || | ||||
28 | Theory | 00:57:10 - 01:27:06 (2025-07-24) || | |||||
29 | Theory | 01:27:06 - 02:00:00 (2025-07-24) || | |||||
30 | Finite difference approach | derivative boundary conditions | 02:00:00 - 02:26:44 (2025-07-24) || | ||||
31 | with Python ( in Tamil Language) | Bisection Method | 02:26:44 - 04:00:00 (2025-07-24) || | ||||
32 | on Ordinary Differential Equations | non-Homogeneous DE : Method of Variation of Parameters 1 | 04:00:00 - 04:34:12 (2025-07-24) || | ||||
33 | on Ordinary Differential Equations | non-Homogeneous DE : Method of Variation of Parameters 2 | 04:34:12 - 04:57:10 (2025-07-24) || | ||||
34 | Theory | 04:57:10 - 05:27:06 (2025-07-24) || | |||||
35 | Theory | 05:27:06 - 06:00:00 (2025-07-24) || | |||||
36 | Finite difference approach | derivative boundary conditions | 06:00:00 - 06:26:44 (2025-07-24) || | ||||
37 | with Python ( in Tamil Language) | Bisection Method | 06:26:44 - 08:00:00 (2025-07-24) || | ||||
38 | on Ordinary Differential Equations | 08:00:00 - 08:42:07 || | |||||
39 | Theory | 08:42:07 - 09:12:42 || | |||||
40 | Theory | 09:12:42 - 10:00:00 || | |||||
41 | Finite difference approach | two-dimensional parabolic equation | 10:00:00 - 10:30:07 || | ||||
42 | Finite difference approach | parabolic equation using ADI scheme | 10:30:07 - 10:55:23 || | ||||
43 | with Python ( in Tamil Language) | Equations : Regula-Falsi Method | 10:55:23 - 12:00:00 || | ||||
44 | Partial Differential Equations _ I | equations-3 | 12:00:00 - 12:24:08 || | ||||
45 | Partial Differential Equations _ I | equations-4 | 12:24:08 - 12:54:06 || | ||||
46 | Techniques | Fuzzy-Rough sets | 12:54:06 - 13:15:58 || | ||||
47 | Techniques | Artificial Neural Networks | 13:15:58 - 13:44:25 || | ||||
48 | Using Variational Calculus | for Multipartcle System Part 4 | 13:44:25 - 14:14:52 || | ||||
49 | Using Variational Calculus | for Multipartcle System Part 5 | 14:14:52 - 14:54:46 || | ||||
50 | Modelling: Analysis and Applications | Linearization of System of Ordinary Differential Equations | 14:54:46 - 15:34:45 || | ||||
51 | Modelling: Analysis and Applications | Single Species Models | 15:34:45 - 16:00:00 || | ||||
52 | using Python (In Hindi) | 16:00:00 - 17:05:31 || | |||||
53 | transformation | 17:05:31 - 18:00:00 || | |||||
54 | Calculus | variables | 18:00:00 - 18:37:41 || | ||||
55 | Calculus | multivariable functions - I | 18:37:41 - 19:04:34 || | ||||
56 | Procedures with R (in Hindi Language) | and F Distribution | 19:04:34 - 20:00:00 || | ||||
57 | on Ordinary Differential Equations | non-Homogeneous DE : Method of Variation of Parameters 1 | 20:00:00 - 20:34:12 || | ||||
58 | on Ordinary Differential Equations | non-Homogeneous DE : Method of Variation of Parameters 2 | 20:34:12 - 20:57:10 || | ||||
59 | Theory | 20:57:10 - 21:27:06 || | |||||
60 | Theory | 21:27:06 - 22:00:00 || | |||||
61 | Finite difference approach | derivative boundary conditions | 22:00:00 - 22:26:44 || | ||||
62 | with Python ( in Tamil Language) | Bisection Method | 22:26:44 - 00:00:00 || | ||||
63 | on Ordinary Differential Equations | non-Homogeneous DE : Method of Variation of Parameters 1 | 00:00:00 - 00:34:12 (2025-07-25) || | ||||
64 | on Ordinary Differential Equations | non-Homogeneous DE : Method of Variation of Parameters 2 | 00:34:12 - 00:57:10 (2025-07-25) || | ||||
65 | Theory | 00:57:10 - 01:27:06 (2025-07-25) || | |||||
66 | Theory | 01:27:06 - 02:00:00 (2025-07-25) || | |||||
67 | Finite difference approach | derivative boundary conditions | 02:00:00 - 02:26:44 (2025-07-25) || | ||||
68 | with Python ( in Tamil Language) | Bisection Method | 02:26:44 - 04:00:00 (2025-07-25) || | ||||
69 | on Ordinary Differential Equations | non-Homogeneous DE : Method of Variation of Parameters 1 | 04:00:00 - 04:34:12 (2025-07-25) || | ||||
70 | on Ordinary Differential Equations | non-Homogeneous DE : Method of Variation of Parameters 2 | 04:34:12 - 04:57:10 (2025-07-25) || | ||||
71 | Theory | 04:57:10 - 05:27:06 (2025-07-25) || | |||||
72 | Theory | 05:27:06 - 06:00:00 (2025-07-25) || | |||||
73 | Finite difference approach | derivative boundary conditions | 06:00:00 - 06:26:44 (2025-07-25) || | ||||
74 | with Python ( in Tamil Language) | Bisection Method | 06:26:44 - 08:00:00 (2025-07-25) || | ||||
75 | using Python (In Hindi) | 08:00:00 - 09:04:00 || | |||||
76 | adjoint | 09:04:00 - 09:54:37 || | |||||
77 | Calculus | multivariable functions - II | 09:54:37 - 10:30:48 || | ||||
78 | Calculus | multivariable functions | 10:30:48 - 10:50:12 || | ||||
79 | Procedures with R (in Hindi Language) | Estimation | 10:50:12 - 12:00:00 || | ||||
80 | on Ordinary Differential Equations | 12:00:00 - 12:42:07 || | |||||
81 | Theory | 12:42:07 - 13:12:42 || | |||||
82 | Theory | 13:12:42 - 14:00:00 || | |||||
83 | Finite difference approach | two-dimensional parabolic equation | 14:00:00 - 14:30:07 || | ||||
84 | Finite difference approach | parabolic equation using ADI scheme | 14:30:07 - 14:55:23 || | ||||
85 | with Python ( in Tamil Language) | Equations : Regula-Falsi Method | 14:55:23 - 16:00:00 || | ||||
86 | Partial Differential Equations _ I | equations-3 | 16:00:00 - 16:24:08 || | ||||
87 | Partial Differential Equations _ I | equations-4 | 16:24:08 - 16:54:06 || | ||||
88 | Techniques | Fuzzy-Rough sets | 16:54:06 - 17:15:58 || | ||||
89 | Techniques | Artificial Neural Networks | 17:15:58 - 17:44:25 || | ||||
90 | Using Variational Calculus | for Multipartcle System Part 4 | 17:44:25 - 18:14:52 || | ||||
91 | Using Variational Calculus | for Multipartcle System Part 5 | 18:14:52 - 18:54:46 || | ||||
92 | Modelling: Analysis and Applications | Linearization of System of Ordinary Differential Equations | 18:54:46 - 19:34:45 || | ||||
93 | Modelling: Analysis and Applications | Single Species Models | 19:34:45 - 20:00:00 || | ||||
94 | using Python (In Hindi) | 20:00:00 - 21:05:31 || | |||||
95 | transformation | 21:05:31 - 22:00:00 || | |||||
96 | Calculus | variables | 22:00:00 - 22:37:41 || | ||||
97 | Calculus | multivariable functions - I | 22:37:41 - 23:04:34 || | ||||
98 | Procedures with R (in Hindi Language) | and F Distribution | 23:04:34 - 00:00:00 || | ||||
99 | on Ordinary Differential Equations | non-Homogeneous DE : Method of Variation of Parameters 1 | 00:00:00 - 00:34:12 (2025-07-26) || | ||||
100 | on Ordinary Differential Equations | non-Homogeneous DE : Method of Variation of Parameters 2 | 00:34:12 - 00:57:10 (2025-07-26) || | ||||
101 | Theory | 00:57:10 - 01:27:06 (2025-07-26) || | |||||
102 | Theory | 01:27:06 - 02:00:00 (2025-07-26) || | |||||
103 | Finite difference approach | derivative boundary conditions | 02:00:00 - 02:26:44 (2025-07-26) || | ||||
104 | with Python ( in Tamil Language) | Bisection Method | 02:26:44 - 04:00:00 (2025-07-26) || | ||||
105 | on Ordinary Differential Equations | non-Homogeneous DE : Method of Variation of Parameters 1 | 04:00:00 - 04:34:12 (2025-07-26) || | ||||
106 | on Ordinary Differential Equations | non-Homogeneous DE : Method of Variation of Parameters 2 | 04:34:12 - 04:57:10 (2025-07-26) || | ||||
107 | Theory | 04:57:10 - 05:27:06 (2025-07-26) || | |||||
108 | Theory | 05:27:06 - 06:00:00 (2025-07-26) || | |||||
109 | Finite difference approach | derivative boundary conditions | 06:00:00 - 06:26:44 (2025-07-26) || | ||||
110 | with Python ( in Tamil Language) | Bisection Method | 06:26:44 - 08:00:00 (2025-07-26) || | ||||
111 | Partial Differential Equations _ I | equations-5 | 08:00:00 - 08:32:54 || | ||||
112 | Partial Differential Equations _ I | equations-6 | 08:32:54 - 09:02:20 || | ||||
113 | Techniques | Backpropagation Algorithm | 09:02:20 - 09:23:40 || | ||||
114 | Techniques | Introduction to Neuro-Fuzzy system | 09:23:40 - 10:00:00 || | ||||
115 | Using Variational Calculus | System Part 1 | 10:00:00 - 10:28:43 || | ||||
116 | Using Variational Calculus | System Part 2 | 10:28:43 - 10:58:50 || | ||||
117 | Modelling: Analysis and Applications | of Differential Equations - Phase Diagrams - I | 10:58:50 - 12:00:00 || | ||||
118 | using Python (In Hindi) | 12:00:00 - 13:04:00 || | |||||
119 | adjoint | 13:04:00 - 13:54:37 || | |||||
120 | Calculus | multivariable functions - II | 13:54:37 - 14:30:48 || | ||||
121 | Calculus | multivariable functions | 14:30:48 - 14:50:12 || | ||||
122 | Procedures with R (in Hindi Language) | Estimation | 14:50:12 - 16:00:00 || | ||||
123 | on Ordinary Differential Equations | 16:00:00 - 16:42:07 || | |||||
124 | Theory | 16:42:07 - 17:12:42 || | |||||
125 | Theory | 17:12:42 - 18:00:00 || | |||||
126 | Finite difference approach | two-dimensional parabolic equation | 18:00:00 - 18:30:07 || | ||||
127 | Finite difference approach | parabolic equation using ADI scheme | 18:30:07 - 18:55:23 || | ||||
128 | with Python ( in Tamil Language) | Equations : Regula-Falsi Method | 18:55:23 - 20:00:00 || | ||||
129 | Partial Differential Equations _ I | equations-3 | 20:00:00 - 20:24:08 || | ||||
130 | Partial Differential Equations _ I | equations-4 | 20:24:08 - 20:54:06 || | ||||
131 | Techniques | Fuzzy-Rough sets | 20:54:06 - 21:15:58 || | ||||
132 | Techniques | Artificial Neural Networks | 21:15:58 - 21:44:25 || | ||||
133 | Using Variational Calculus | for Multipartcle System Part 4 | 21:44:25 - 22:14:52 || | ||||
134 | Using Variational Calculus | for Multipartcle System Part 5 | 22:14:52 - 22:54:46 || | ||||
135 | Modelling: Analysis and Applications | Linearization of System of Ordinary Differential Equations | 22:54:46 - 23:34:45 || | ||||
136 | Modelling: Analysis and Applications | Single Species Models | 23:34:45 - 00:00:00 || | ||||
137 | using Python (In Hindi) | 00:00:00 - 01:05:31 (2025-07-27) || | |||||
138 | transformation | 01:05:31 - 02:00:00 (2025-07-27) || | |||||
139 | Calculus | variables | 02:00:00 - 02:37:41 (2025-07-27) || | ||||
140 | Calculus | multivariable functions - I | 02:37:41 - 03:04:34 (2025-07-27) || | ||||
141 | Procedures with R (in Hindi Language) | and F Distribution | 03:04:34 - 04:00:00 (2025-07-27) || | ||||
142 | on Ordinary Differential Equations | non-Homogeneous DE : Method of Variation of Parameters 1 | 04:00:00 - 04:34:12 (2025-07-27) || | ||||
143 | on Ordinary Differential Equations | non-Homogeneous DE : Method of Variation of Parameters 2 | 04:34:12 - 04:57:10 (2025-07-27) || | ||||
144 | Theory | 04:57:10 - 05:27:06 (2025-07-27) || | |||||
145 | Theory | 05:27:06 - 06:00:00 (2025-07-27) || | |||||
146 | Finite difference approach | derivative boundary conditions | 06:00:00 - 06:26:44 (2025-07-27) || | ||||
147 | with Python ( in Tamil Language) | Bisection Method | 06:26:44 - 08:00:00 (2025-07-27) || | ||||
148 | on Ordinary Differential Equations | Undetermined Coefficients 1 | 08:00:00 - 08:25:15 || | ||||
149 | on Ordinary Differential Equations | Undetermined Coefficients 2 | 08:25:15 - 09:01:34 || | ||||
150 | Theory | groups-1 | 09:01:34 - 09:29:25 || | ||||
151 | Theory | groups-2 | 09:29:25 - 10:00:09 || | ||||
152 | Finite difference approach | Equation | 10:00:09 - 10:30:32 || | ||||
153 | Finite difference approach | equation using SOR method | 10:30:32 - 10:51:25 || | ||||
154 | with Python ( in Tamil Language) | Equations : Fixed Point Method | 10:51:25 - 11:21:28 || | ||||
155 | with Python ( in Tamil Language) | Equations : Newton-Rapshon Method | 11:21:28 - 12:00:00 || | ||||
156 | on Ordinary Differential Equations | Undetermined Coefficients 1 | 12:00:00 - 12:25:15 || | ||||
157 | on Ordinary Differential Equations | Undetermined Coefficients 2 | 12:25:15 - 13:01:34 || | ||||
158 | Theory | groups-1 | 13:01:34 - 13:29:25 || | ||||
159 | Theory | groups-2 | 13:29:25 - 14:00:09 || | ||||
160 | Finite difference approach | Equation | 14:00:09 - 14:30:32 || | ||||
161 | Finite difference approach | equation using SOR method | 14:30:32 - 14:51:25 || | ||||
162 | with Python ( in Tamil Language) | Equations : Fixed Point Method | 14:51:25 - 15:21:28 || | ||||
163 | with Python ( in Tamil Language) | Equations : Newton-Rapshon Method | 15:21:28 - 16:00:00 || | ||||
164 | on Ordinary Differential Equations | Undetermined Coefficients 1 | 16:00:00 - 16:25:15 || | ||||
165 | on Ordinary Differential Equations | Undetermined Coefficients 2 | 16:25:15 - 17:01:34 || | ||||
166 | Theory | groups-1 | 17:01:34 - 17:29:25 || | ||||
167 | Theory | groups-2 | 17:29:25 - 18:00:09 || | ||||
168 | Finite difference approach | Equation | 18:00:09 - 18:30:32 || | ||||
169 | Finite difference approach | equation using SOR method | 18:30:32 - 18:51:25 || | ||||
170 | with Python ( in Tamil Language) | Equations : Fixed Point Method | 18:51:25 - 19:21:28 || | ||||
171 | with Python ( in Tamil Language) | Equations : Newton-Rapshon Method | 19:21:28 - 20:00:00 || | ||||
172 | on Ordinary Differential Equations | Undetermined Coefficients 1 | 20:00:00 - 20:25:15 || | ||||
173 | on Ordinary Differential Equations | Undetermined Coefficients 2 | 20:25:15 - 21:01:34 || | ||||
174 | Theory | groups-1 | 21:01:34 - 21:29:25 || | ||||
175 | Theory | groups-2 | 21:29:25 - 22:00:09 || | ||||
176 | Finite difference approach | Equation | 22:00:09 - 22:30:32 || | ||||
177 | Finite difference approach | equation using SOR method | 22:30:32 - 22:51:25 || | ||||
178 | with Python ( in Tamil Language) | Equations : Fixed Point Method | 22:51:25 - 23:21:28 || | ||||
179 | with Python ( in Tamil Language) | Equations : Newton-Rapshon Method | 23:21:28 - 00:00:00 || | ||||
180 | on Ordinary Differential Equations | Undetermined Coefficients 1 | 00:00:00 - 00:25:15 (2025-07-29) || | ||||
181 | on Ordinary Differential Equations | Undetermined Coefficients 2 | 00:25:15 - 01:01:34 (2025-07-29) || | ||||
182 | Theory | groups-1 | 01:01:34 - 01:29:25 (2025-07-29) || | ||||
183 | Theory | groups-2 | 01:29:25 - 02:00:09 (2025-07-29) || | ||||
184 | Finite difference approach | Equation | 02:00:09 - 02:30:32 (2025-07-29) || | ||||
185 | Finite difference approach | equation using SOR method | 02:30:32 - 02:51:25 (2025-07-29) || | ||||
186 | with Python ( in Tamil Language) | Equations : Fixed Point Method | 02:51:25 - 03:21:28 (2025-07-29) || | ||||
187 | with Python ( in Tamil Language) | Equations : Newton-Rapshon Method | 03:21:28 - 04:00:00 (2025-07-29) || | ||||
188 | on Ordinary Differential Equations | Undetermined Coefficients 1 | 04:00:00 - 04:25:15 (2025-07-29) || | ||||
189 | on Ordinary Differential Equations | Undetermined Coefficients 2 | 04:25:15 - 05:01:34 (2025-07-29) || | ||||
190 | Theory | groups-1 | 05:01:34 - 05:29:25 (2025-07-29) || | ||||
191 | Theory | groups-2 | 05:29:25 - 06:00:09 (2025-07-29) || | ||||
192 | Finite difference approach | Equation | 06:00:09 - 06:30:32 (2025-07-29) || | ||||
193 | Finite difference approach | equation using SOR method | 06:30:32 - 06:51:25 (2025-07-29) || | ||||
194 | with Python ( in Tamil Language) | Equations : Fixed Point Method | 06:51:25 - 07:21:28 (2025-07-29) || | ||||
195 | with Python ( in Tamil Language) | Equations : Newton-Rapshon Method | 07:21:28 - 08:00:00 (2025-07-29) || | ||||
196 | using Python (In Hindi) | 08:00:00 - 08:55:00 || | |||||
197 | 08:55:00 - 09:57:41 || | ||||||
198 | Calculus | - I | 09:57:41 - 10:37:57 || | ||||
199 | Calculus | - II | 10:37:57 - 11:13:25 || | ||||
200 | Procedures with R (in Hindi Language) | Estimation | 11:13:25 - 12:00:00 || | ||||
201 | on Ordinary Differential Equations | Undetermined Coefficients 1 | 12:00:00 - 12:25:15 || | ||||
202 | on Ordinary Differential Equations | Undetermined Coefficients 2 | 12:25:15 - 13:01:34 || | ||||
203 | Theory | groups-1 | 13:01:34 - 13:29:25 || | ||||
204 | Theory | groups-2 | 13:29:25 - 14:00:09 || | ||||
205 | Finite difference approach | Equation | 14:00:09 - 14:30:32 || | ||||
206 | Finite difference approach | equation using SOR method | 14:30:32 - 14:51:25 || | ||||
207 | with Python ( in Tamil Language) | Equations : Fixed Point Method | 14:51:25 - 15:21:28 || | ||||
208 | with Python ( in Tamil Language) | Equations : Newton-Rapshon Method | 15:21:28 - 16:00:00 || | ||||
209 | on Ordinary Differential Equations | Undetermined Coefficients 1 | 16:00:00 - 16:25:15 || | ||||
210 | on Ordinary Differential Equations | Undetermined Coefficients 2 | 16:25:15 - 17:01:34 || | ||||
211 | Theory | groups-1 | 17:01:34 - 17:29:25 || | ||||
212 | Theory | groups-2 | 17:29:25 - 18:00:09 || | ||||
213 | Finite difference approach | Equation | 18:00:09 - 18:30:32 || | ||||
214 | Finite difference approach | equation using SOR method | 18:30:32 - 18:51:25 || | ||||
215 | with Python ( in Tamil Language) | Equations : Fixed Point Method | 18:51:25 - 19:21:28 || | ||||
216 | with Python ( in Tamil Language) | Equations : Newton-Rapshon Method | 19:21:28 - 20:00:00 || | ||||
217 | on Ordinary Differential Equations | Undetermined Coefficients 1 | 20:00:00 - 20:25:15 || | ||||
218 | on Ordinary Differential Equations | Undetermined Coefficients 2 | 20:25:15 - 21:01:34 || | ||||
219 | Theory | groups-1 | 21:01:34 - 21:29:25 || | ||||
220 | Theory | groups-2 | 21:29:25 - 22:00:09 || | ||||
221 | Finite difference approach | Equation | 22:00:09 - 22:30:32 || | ||||
222 | Finite difference approach | equation using SOR method | 22:30:32 - 22:51:25 || | ||||
223 | with Python ( in Tamil Language) | Equations : Fixed Point Method | 22:51:25 - 23:21:28 || | ||||
224 | with Python ( in Tamil Language) | Equations : Newton-Rapshon Method | 23:21:28 - 00:00:00 || | ||||
225 | on Ordinary Differential Equations | Undetermined Coefficients 1 | 00:00:00 - 00:25:15 (2025-07-30) || | ||||
226 | on Ordinary Differential Equations | Undetermined Coefficients 2 | 00:25:15 - 01:01:34 (2025-07-30) || | ||||
227 | Theory | groups-1 | 01:01:34 - 01:29:25 (2025-07-30) || | ||||
228 | Theory | groups-2 | 01:29:25 - 02:00:09 (2025-07-30) || | ||||
229 | Finite difference approach | Equation | 02:00:09 - 02:30:32 (2025-07-30) || | ||||
230 | Finite difference approach | equation using SOR method | 02:30:32 - 02:51:25 (2025-07-30) || | ||||
231 | with Python ( in Tamil Language) | Equations : Fixed Point Method | 02:51:25 - 03:21:28 (2025-07-30) || | ||||
232 | with Python ( in Tamil Language) | Equations : Newton-Rapshon Method | 03:21:28 - 04:00:00 (2025-07-30) || | ||||
233 | on Ordinary Differential Equations | Undetermined Coefficients 1 | 04:00:00 - 04:25:15 (2025-07-30) || | ||||
234 | on Ordinary Differential Equations | Undetermined Coefficients 2 | 04:25:15 - 05:01:34 (2025-07-30) || | ||||
235 | Theory | groups-1 | 05:01:34 - 05:29:25 (2025-07-30) || | ||||
236 | Theory | groups-2 | 05:29:25 - 06:00:09 (2025-07-30) || | ||||
237 | Finite difference approach | Equation | 06:00:09 - 06:30:32 (2025-07-30) || | ||||
238 | Finite difference approach | equation using SOR method | 06:30:32 - 06:51:25 (2025-07-30) || | ||||
239 | with Python ( in Tamil Language) | Equations : Fixed Point Method | 06:51:25 - 07:21:28 (2025-07-30) || | ||||
240 | with Python ( in Tamil Language) | Equations : Newton-Rapshon Method | 07:21:28 - 08:00:00 (2025-07-30) || |
Swayam Prabha copyright © 2025 INFLIBNET Centre. All rights reserved.