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Lecture 21: Classical optimization techniques : Single variable optimization
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Lecture 40: Need for special methods for dealing with irregular fl ow geometry
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Lecture 27: Multi Input
Lecture 38
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Lecture 32: Finite Difference Approximations to Elliptic PDEs - II
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Lecture 24: Illustrative Example :1) Further Considerations in Energy Balance
Lecture 3: Determinants, trace and special matrices
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Lecture 26: Problem solving : Heterogenous reactions
Lecture 25: Recurrence Relations - Part
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Lecture 24: Wave Equation: Example (PDE)
Lecture 18: Least Square Approximations :Necessary and Sufficient Conditions I
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Lecture 41: Mod-01 Lec-41 Polymer Additives (Contd.), Blends, Concluding Remarks
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