Eigen Values And Eigen Vectors: Bairstows Method Exam Study Material for Gate ECE

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Coding Theory (View More...)

BCH and R S Codes II	lec14	00:22 to 08:41	PDF	VIDEO
BCH and R S Codes II	lec14	17:58 to 24:56	PDF	VIDEO
BCH and R S Codes II	lec14	24:56 to 40:17	PDF	VIDEO
BCH and R S Codes II	lec14	47:42 to upto	PDF	VIDEO
Decoding RS Codes	lec16	03:35 to 10:25	PDF	VIDEO
Coded Modulation and Soft Decision Decoding	lec17	05:11 to 11:24	PDF	VIDEO
Union Bound, Recursive Convolutional Encoders	lec32	24:32 to 39:33	PDF	VIDEO

Mathematics I (View More...)

Method of Lagrange Multipliers	lec27	00:32 to 04:39	PDF	VIDEO
Method of Lagrange Multipliers	lec27	09:47 to 12:50	PDF	VIDEO
Method of Lagrange Multipliers	lec27	18:24 to 21:50	PDF	VIDEO
Method of Lagrange Multipliers	lec27	21:50 to 26:18	PDF	VIDEO
Method of Lagrange Multipliers	lec27	26:18 to 30:00	PDF	VIDEO
Method of Lagrange Multipliers	lec27	30:00 to 33:57	PDF	VIDEO
Method of Lagrange Multipliers	lec27	33:57 to 36:07	PDF	VIDEO
Method of Lagrange Multipliers	lec27	36:07 to 42:00	PDF	VIDEO
Method of Lagrange Multipliers	lec27	42:00 to 44:32	PDF	VIDEO
Method of Lagrange Multipliers	lec27	46:41 to upto	PDF	VIDEO

Mathematics-III (View More...)

Strum Liouville Boundary Value Problems	lec23	10:45 to 12:16	PDF	VIDEO
Strum Liouville Boundary Value Problems	lec23	12:16 to 15:01	PDF	VIDEO
Fourier Integral and Transform Method for Heat Equation	lec35	01:06 to 03:54	PDF	VIDEO
Fourier Integral and Transform Method for Heat Equation	lec35	18:31 to 26:29	PDF	VIDEO
Fourier Integral and Transform Method for Heat Equation	lec35	26:29 to 30:08	PDF	VIDEO
Fourier Integral and Transform Method for Heat Equation	lec35	36:17 to 38:57	PDF	VIDEO
Fourier Integral and Transform Method for Heat Equation	lec35	40:12 to 46:26	PDF	VIDEO
Fourier Integral and Transform Method for Heat Equation	lec35	46:26 to 51:35	PDF	VIDEO
Fourier Integral and Transform Method for Heat Equation	lec35	51:35 to upto	PDF	VIDEO
ADI Method for Laplace and Poisson Equation	lec39	45:26 to upto	PDF	VIDEO

Numerical Methods and Ordinary Differential Equations (View More...)

Convergence and Stability of Multi Step Methods	lec11	03:45 to 09:10	PDF	VIDEO
Convergence and Stability of Multi Step Methods	lec11	12:17 to 16:03	PDF	VIDEO
Convergence and Stability of Multi Step Methods	lec11	48:59 to 51:27	PDF	VIDEO
Convergence and Stability of Multi Step Methods	lec11	51:27 to 55:49	PDF	VIDEO
Convergence and Stability of Multi Step Methods	lec11	55:49 to upto	PDF	VIDEO
General Methods for Absolute Stability	lec12	19:17 to 23:36	PDF	VIDEO
General Methods for Absolute Stability	lec12	26:06 to 29:27	PDF	VIDEO
Stability Analysis of Multi Step Methods	lec13	17:17 to 22:16	PDF	VIDEO
Predictor Corrector Methods	lec14	04:56 to 08:50	PDF	VIDEO
Predictor Corrector Methods	lec14	08:50 to 13:22	PDF	VIDEO

Numerical methods and programing (View More...)

Eigen Values and Eigen Vectors: Bairstows Method	lec20	12:39 to 15:27	PDF	VIDEO
Eigen Values and Eigen Vectors: Bairstows Method	lec20	15:27 to 26:08	PDF	VIDEO
Eigen Values and Eigen Vectors: Bairstows Method	lec20	26:08 to 26:18	PDF	VIDEO
Eigen Values and Eigen Vectors: Bairstows Method	lec20	29:31 to 34:27	PDF	VIDEO
Eigen Values and Eigen Vectors: Bairstows Method	lec20	34:27 to 40:19	PDF	VIDEO
Explicit and Implicit Methods for Partial Differential Equations	lec35	22:50 to 33:43	PDF	VIDEO
Explicit and Implicit Methods for Partial Differential Equations	lec35	34:13 to 39:00	PDF	VIDEO
Explicit and Implicit Methods for Partial Differential Equations	lec35	43:00 to 50:42	PDF	VIDEO
Explicit and Implicit Methods for Partial Differential Equations	lec35	50:42 to 52:58	PDF	VIDEO
Explicit and Implicit Methods for Partial Differential Equations	lec35	54:03 to 57:35	PDF	VIDEO

Ordinary Differential Equations and Applications (View More...)

General Introduction	lec1	08:31 to 18:50	PDF	VIDEO
Gronwallâs Lemma	lec16	25:14 to 32:19	PDF	VIDEO
Gronwallâs Lemma	lec16	48:57 to 54:15	PDF	VIDEO
Gronwallâs Lemma	lec16	54:15 to 57:17	PDF	VIDEO
Gronwallâs Lemma	lec16	57:17 to upto	PDF	VIDEO
Picardâs Existence and Uniqueness Theorem	lec18	16:00 to 26:32	PDF	VIDEO
Picardâs Existence and Uniqueness Theorem	lec18	44:42 to upto	PDF	VIDEO
Picardâs Existence Continued	lec19	39:35 to 48:34	PDF	VIDEO
General Second Order Equations	lec39	40:42 to 45:50	PDF	VIDEO
General Second Order Equations Continued	lec40	04:08 to 09:15	PDF	VIDEO

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Pattern Recognition (View More...)

Support Vector Machines Introduction, obtaining the optimal hyperplane	lec31	33:32 to 36:15	PDF	VIDEO
Support Vector Machines Introduction, obtaining the optimal hyperplane	lec32	33:32 to 36:15	PDF	VIDEO
SVM formulation with slack variables; non-linear SVM classifiers	lec33	05:38 to 08:13	PDF	VIDEO
SVM formulation with slack variables; non-linear SVM classifiers	lec33	08:13 to 11:57	PDF	VIDEO
SVM formulation with slack variables; non-linear SVM classifiers	lec33	11:57 to 13:50	PDF	VIDEO
Kernel Functions for non-linear SVMs; Mercer and positive definite Kernels	lec34	03:50 to 05:37	PDF	VIDEO

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