Subject Details
Dept     : MECH
Sem      : 2
Regul    : 2023
Faculty : Gomathi P
phone  : NIL
E-mail  : gomathisenthilkumar2011@gmail.com
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Lecture Notes

UNIT 1:
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Derivatives: Gradient and Directional Derivative
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Divergence & Curl of a vector field
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Solenoidal and Irrotational of a vector
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Green’s theorem
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Problems based on Green’s theorem
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Gauss Divergence theorem
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Problems based on Gauss Divergence theorem
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Stoke’s theorem with problems
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Application in evaluating line, surface and volume integrals.
UNIT 2:
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Higher order linear differential equations with constant coefficients
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Problems based on higher order linear differential equations with constant coefficients
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Problems based on higher order linear differential equations with constant coefficients
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Method of variation of parameters
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Method of variation of parameters
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Homogeneous equation of Euler’s type
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Homogeneous equation of Legendre’s type
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Solution of system of simultaneous linear first order differential equations with constant coefficients
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Solution of system of simultaneous linear first order differential equations with constant coefficients
UNIT 3:
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Derivatives of f(z) - Analytic function
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Cauchy-Riemann Equations
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Harmonic Function
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Harmonic Conjugate
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Construction of Analytic functions
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Conformal mapping
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Mapping by functions w = c+z, w = cz , w = 1/z
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Bilinear Transformations
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Application to flow problems
UNIT 4:
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Cauchy’s integral theorem
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Problems based on Cauchy’s integral formula
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Problems based on Cauchy’s integral formula
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Taylor’s series
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Zeros & Singularities of an analytic function
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Laurent’s series
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Residues
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Cauchy Residue theorem
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Cauchy Residue theorem