Mathematics
802 videos • 13,714 views • by CH-08:ARYABHATT [Mathematics, Physics, Chemistry]
1
MATHEMATICAL MODELLING INVOLVING SECOND ORDER DIFFERENTIAL EQUATIONS (CH-08)
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2
VECTOR ANALYSIS – I (CH_08)
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3
VECTOR ANALYSIS – II (CH_08)
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4
SERIES OF NON–NEGATIVE TERMS PART III (CH_08)
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5
ORTHOGONAL SETS (CH_08)
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6
ALTERNATING SERIES - PART I (CH_08)
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7
LINEAR TRANSFORMATIONS (CH_08)
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8
SYLOWS THEOREM - II (CH_08)
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9
VECTOR SPACES (CH_08)
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10
MATHEMATICAL MODELLING IN POPULATION DYNAMICS AND SOME COMPARTMENT MODELS
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11
C programming with Arrays
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12
CONTROL STRUCTURES IN C PART – II
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13
TRACING OF CURVES
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14
PROBABILITY –CLASSICAL APPROACH, CONDITIONAL PROBABILITY AND INDEPENDENCE
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15
HOMOMORPHISMS
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16
POWER SERIES SOLUTION OF ORDINARY DIFFERENTIAL EQUATIONS
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17
"APPLICATION OF LAPLACE TRANSFORMS AND LAPLACE TRANSFORMS OF SOME USEFUL FUNCTIONS"
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18
PARTIAL DIFFERENTIAL EQUATIONS – PART I
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19
PARTIAL DIFFERENTIAL EQUATIONS – PART II
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20
APPLICATION OF PARTIAL DIFFERENTIAL EQUATION-VIBRATIONS OF A STRETCHED STRING
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21
APPLICATION OF PARTIAL DIFFERENTIAL EQUATION-ONE DIMENSIONAL HEAT FLOW
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22
TWO DIMENSIONAL HEAT EQUATION AND WAVE EQUATION
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23
METRIC SPACE – OPEN SETS AND CLOSED SETS
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24
METRIC SPACE – BOUNDEDNESS, COMPACTNESS AND CONNECTEDNESS
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25
METRIC SPACE – COMPLETE SETS, DENSE SETS AND COMPACT SETS
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26
SEQUENCES IN METRIC SPACES
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27
METRIC SPACES – LIMIT AND CONTINUITY
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28
METRIC SPACES – ISOMETRY MAPPINGS AND HOMEOMORPHISMS
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29
EXTENSION THEOREMS
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30
METRIC SPACES – EQUIVALENT METRICS AND SUBSPACES
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31
COMPLEX ANALYSIS – INTRODUCTION
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32
DERIVATIVE OF COMPLEX VALUED FUNCTION
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33
ELEMENTARY FUNCTIONS
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34
HYBERBOLIC FUNCTIONS
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35
TRANSFORMATION OR MAPPING
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36
MOBIUS TRANSFORMATION AND CONFORMAL MAPPING
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37
CALCULUS OF VARIATIONS – SUFFICIENT CONDITIONS FOR AN EXTREMUM
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38
LOCAL THEORY OF CURVES
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39
REGULAR CURVES
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40
ARC LENGTH & CURVATURE
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41
ISOPERIMETRIC INEQUALITY AND THE FOUR VERTEX THEOREM
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42
SURFACES
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43
NORMAL CURVATURE, GEODESIC CURVATURE,AND GAUSS’S FORMULA
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44
GEODESICS
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45
DATABASE STRUCTURE- AN INTRODUCTION
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46
DATABASE MANAGEMENT SYSTEM IMPLEMENTATION
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47
OBJECT ORIENTED DATABASE
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48
E - R MODELS
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49
VECTOR ANALYSIS – I
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50
VECTOR ANALYSIS – II
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51
DIFFERENTIATON OF VECTOR VALUED FUNCTIONS
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52
GRADIANT DIVERGENT & CURL
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53
SURFACE INTEGRALS OF VECTOR FIELDS
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54
GREEN’S THEOREM
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55
VOLUME INTEGRALS AND GAUSS’S DIVERGENCE THEOREM
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56
STOKE’S THEOREM
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57
LINES AND PLANES IN SPACE
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58
SECOND DEGREE EQUATIONS
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59
SPHERE
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60
POLAR PLANE AND ORTHOGONAL SPHERES
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61
PROPERTIES OF SPHERE
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62
THE CONE
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63
TANGENT PLANE
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64
CYLINDERS
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65
THE CONICOIDS
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66
CENTRAL CONICOIDS
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67
POLAR AND DIAMETRAL PLANE
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68
PARABOLOIDS
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69
CONFOCAL CONICOIDS
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70
Dynamics Of A System Of Particles
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71
Dynamics Of Rigid Body
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72
Motion Under Central Forces
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73
PARTIAL DIFFERENTIATION
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74
PARTIAL DIFFERENTIATION – YOUNG’S THEOREM AND SCHWARZ’ THEOREM EQUATIONS
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75
TRANSCENDENTAL FUNCTION-THE EXPONENTIAL EX
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76
HYPERBOLIC FUNCTIONS AND INVERSE HYPERBOLIC FUNCTIONS
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77
TRANSCENDENTAL FUNCTIONS-INVERSE TRIGONOMETRIC FUNCTIONS AND LOGARITHMIC FUNCTIONS
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78
INTEGRATION BY SUCCESSIVE REDUCTION
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79
DEFINITE INTEGRALS
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80
APPLICATION OF INTEGRATION – RECTIFICATION AND QUADRATURE
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81
APPLICATION OF INTEGRATION – SOLIDS OF REVOLUTION
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82
[Deleted video]
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83
COMPUTABILITY AND FORMAL LANGUAGES
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84
PERMUTATIONS, COMBINATIONS AND DISCRETE PROBABILITY PART-1
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85
PERMUTATIONS, COMBINATIONS AND DISCRETE PROBABILITY PART-2
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86
RELATIONS AND FUNCTIONS
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87
GRAPHS AND PLANAR GRAPHS
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88
TRESS PART – 1
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89
TREES PART – II
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90
RECURRENCE RELATIONS PART –1
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91
GROUPS PART – 1
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92
GROUPS PART – II
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93
BOOLEAN ALGEBRA PART – I LATTICES
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94
BOOLEAN ALGEBRA PART – II
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95
BOOLEAN ALGEBRA PART – III
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96
THE TECHNIQUE OF MATHEMATICAL MODELLING
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97
INTRINSIC RIEMANNIAN GEOMETRY OF SURFACES
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98
COLLISIONS
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99
SETS AND PROPOSITIONS
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100
STRUCTURAL EQUATIONS AND CURVATURE
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101
COUPLED OSCILLATIONS AND BLACK BODY RADIATION
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101
COUPLED OSCILLATIONS AND BLACK BODY RADIATION
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102
COMPUTABILITY AND FORMAL LANGUAGES
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103
GUASS BONNET THEOREM AND GEODESIC COORDINATE SYSTEMS
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104
ELEMENTS OF CLASSICAL MECHANICS PART-1
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105
PERMUTATIONS, COMBINATIONS AND DISCRETE PROBABILITY PART-1
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106
CONTINUOUS POPULATION MODELS FOR SINGLE SPECIES
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107
ISOMETRIES AND SPACES OF CONSTANT CURVATURE
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108
ELEMENTS OF CLASSICAL MECHANICS PART-2
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109
PERMUTATIONS, COMBINATIONS AND DISCRETE PROBABILITY PART-2
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110
DIABETES MODELS
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111
EMBEDDED MANIFOLDS IN R3 PART – 1
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112
RELATIONS AND FUNCTIONS
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113
COMBAT MODELS
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114
EMBEDDED MANIFOLDS ON R3 PART – II
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115
FRAMES OF REFERENCE – PART I
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116
GRAPHS AND PLANAR GRAPHS
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117
TRAFFIC MODELS PART – 1
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118
ELEMENTS OF REIMANNIAN GEOMETRY – PART I
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119
RIEMANN INTEGRAL – I
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120
FRAMES OF REFERENCE – PART II
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121
TRESS PART – 1
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122
TRAFFIC MODELS PART - 2 CAR FOLLOWING MODEL – 1
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123
ELEMENTS OF REIMANNIAN GEOMETRY – PART II
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124
RIEMANN INTEGRAL – II
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125
SPECIAL THEORY OF RELATIVITY PART I
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126
TREES PART – II
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127
TRAFFIC MODELS PART - 3 CAR FOLLOWING MODEL – 2
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128
ELEMENTS OF REIMANNIAN GEOMETRY – PART III
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129
HISTORY OF MATHEMATICS AND EGYPTIAN CIVILIZATION
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130
SPECIAL THEORY OF RELATIVITY – PART II
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131
FINITE STATE MACHINES
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132
TRAFFIC MODELS PART - 4 EQUILIBRIUM SPEED DISTRIBUTIONS
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133
RELATIONS
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134
EVOLUTION OF MATHEMATICS AND EUCLID OF ALEXANDRIA
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135
SPECIAL THEORY OF RELATIVITY – PART III
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136
ANALYSIS OF ALGORITHMS
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137
NON LINEAR MODELS
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138
CONTINUOUS FUNCTIONS
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139
LAWS OF CONSERVATION
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140
CONTINUOUS MODELS FOR INTERACTING POPULATIONS PART – I
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141
CONTINUITY OF REAL VALUED FUNCTIONS
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142
FLUID MECHANICS – PART I
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143
RECURRENCE RELATIONS PART – II
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144
CONTINUOUS MODELS FOR INTERACTING POPULATIONS PART – II
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145
CONGRUENT MODULO N
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146
INFINITE SERIES
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147
FLUID MECHANICS PART II
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148
EPIDEMIC MODELS PART – 1
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149
GROUPS
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150
SERIES OF ARBITRARY TERMS
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151
FLUID MECHANICS PART III
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152
EPIDEMIC MODELS PART – 2
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153
PROPERTIES OF GROUPS AND SUBGROUPS
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154
INFINITE SERIES – TEST FOR POSITIVE TERM SERIES
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155
FLUID MECHANICS – PART IV
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156
POLITICAL MODELS PART – 1
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157
DOUBLE SEQUENCES AND SERIES
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158
CROSS SECTIONS OF ELASTIC SCATTERING AND KEPLER’S LAWS
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159
POLITICAL MODELS PART – 2
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160
PERMUTATIONS
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161
CONVERGENCE OF DOUBLE SERIES
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162
POLITICAL MODELS PART – 3
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163
MATRICES
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164
FOURIER SERIES OF A FUNCTION HAVING PERIOD 2X
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165
DAMPED HARMONIC MOTION
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166
NUCLEAR ENERGY
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167
POLITICAL MODELS PART – 4
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168
FOURIER SERIES OF A FUNCTION HAVING PERIOD 2C
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169
FORCED HARMONIC OSCILLATIONS
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170
C-FUNDAMENTALS
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171
URBAN WASTE WATER MANAGEMENT PLANNING
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172
ORBITS AND CYCLES
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173
FOURIER SERIES FOR EVEN AND ODD PERIODIC FUNCTIONS
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174
MAXWELL-BOLTZMANN DISTRIBUTION LAW
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175
MANIPULATING DATA OPERATORS AND EXPRESSIONS
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176
SUCCESSIVE DIFFERENTIATION
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177
COSETS AND THEOREM OF LAGRANGE
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178
HALF RANGE FOURIER SERIES EXPANSIONS
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179
QUANTUM STATISTICS
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180
INPUT AND OUTPUT IN C PART – 1
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181
TAYLOR SERIES AND MACLAURIN SERIES EXPANSIONS
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182
RANK OF A MATRIX AND ELEMENTARY TRANSFORMATIONS
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183
LAPLACE TRANSFORM
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184
STRESS AND STRAIN
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185
INPUT AND OUTPUT IN C PART – 2
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186
ASYMPTOTES
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187
ISOMORPHIC BINARY STRUCTURES
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188
LAPLACE TRANSFORM – SOME SPECIAL RESULTS
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189
CONTROL STRUCTURES IN C PART– I
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190
CURVATURE AND EVOLUTES
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191
RINGS AND FIELDS
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192
DETERMINATION OF RANK USING TRANSFORMATIONS
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193
BESSEL FUNCTIONS
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194
MUTUAL INDEPENDENCE OF EVENTS AND BAYES’ THEOREM
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195
FUNCTIONS IN ‘C’
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196
PARTIAL DIFFERENTIATION
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197
ELEMENTARY MATRICES
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198
LEGENDRE POLYNOMIALS
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199
RANDOM VARIABLES - DISCRETE TYPE
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200
STORAGE CLASSES OF VARIABLES IN C
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