Subject Details
Dept     : FTECH
Sem      : 2
Regul    : 2023
Faculty : Dr. NANDINI.G
phone  : NIL
E-mail  : nandiniap2006@gmail.com
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Announcements

  • Youtube Video

    Dear Students the Youtube Video has been uploaded for the following topics:
    Analytic Function
    Conformal mapping
    Taylors Series
    Laurentz series
    Legendre equation

  • Resource Link

    Dear Students the Resource Link has been uploaded for the following topics:
    Analytic Function
    Conformal mapping
    Bilinear Transformation
    Cauchy Residue theorem
    Taylors Series
    Laurentz series

  • Assignment

    Assignment topic is Applications of COmplex Analysis and due date is 10-06-2024.

  • Assignment

    Assignment topic is Appplications of ODE and due date is 03-06-2024.

  • Question Bank

    Dear Students the Question Bank has been uploaded for the following topics:
    PART A,
    Part B (16 marks),
    Part A (2 Marks),
    Part B (16 Marks)

  • Lecture Notes

    Dear Students the Lecture Notes has been uploaded for the following topics:
    Cauchy’s integral theorem,
    Problems based on Cauchy’s integral formula,
    Taylor’s series,
    Zeros & Singularities of an analytic function,
    Laurent’s series,
    Residues,
    Cauchy Residue theorem

  • Lecture Notes

    Dear Students the Lecture Notes has been uploaded for the following topics:
    Definitions, properties, existence conditions,
    Transform of elementary function,
    Shifting Theorem,
    Transforms of derivatives and integrals,
    Laplace transform of periodic functions,
    Initial and final value theorem,
    Inverse Laplace transforms,
    Solution of linear second order ordinary differential equations with constant coefficients,
    Application to flow problems

  • Announcement

    Dear students Unit 1 notes have been uploaded.

  • Lecture Notes

    Dear Students the Lecture Notes has been uploaded for the following topics:
    Derivatives: Gradient and Directional Derivative,
    Divergence & Curl of a vector field,
    Solenoidal and Irrotational of a vector,
    Green’s theorem,
    Problems based on Green’s theorem,
    Gauss Divergence theorem,
    Problems based on Gauss Divergence theorem,
    Stoke’s theorem with problems,
    Application in evaluating line, surface and volume integrals.

  • Lecture Notes

    Dear Students the Lecture Notes has been uploaded for the following topics:
    Derivatives of f(z) - Analytic function,
    Cauchy-Riemann Equations,
    Harmonic Function ,
    Harmonic Conjugate,
    Construction of Analytic functions ,
    Conformal mapping,
    Mapping by functions w = c+z, w = cz , w = 1/z,
    Bilinear Transformations

  • Question Bank

    Dear Students the Question Bank has been uploaded for the following topics:
    PART A,
    PART B,
    2 Marks,
    16 Marks

  • Resource Link

    Dear Students the Resource Link has been uploaded for the following topics:
    Gauss Divergence
    STokes theorem
    Method of variation of parameter
    Homogeneous equation of Euler’s type
    Higher order linear differential equations with constant coefficients

  • Youtube Video

    Dear Students the Youtube Video has been uploaded for the following topics:
    Gauss Divergence
    Method of variation of parameter
    Homogeneous equation of Euler’s type

  • Puzzles

    Dear Students the Puzzles has been uploaded for the following topics:
    Stoke’s theorem with problems,
    Method of variation of parameters

  • Lecture Notes

    Dear Students the Lecture Notes has been uploaded for the following topics:
    Higher order linear differential equations with constant coefficients,
    Problems based on higher order linear differential equations with constant coefficients,
    Method of variation of parameters,
    Homogeneous equation of Euler’s type,
    Homogeneous equation of Legendre’s type,
    Solution of system of simultaneous linear first order differential equations with constant coefficients

  • Lecture Notes

    Dear Students the Lecture Notes has been uploaded for the following topics:
    Divergence & Curl of a vector field,
    Derivatives: Gradient and Directional Derivative,
    Solenoidal and Irrotational of a vector,
    Green’s theorem,
    Problems based on Green’s theorem,
    Gauss Divergence theorem,
    Problems based on Gauss Divergence theorem,
    Stoke’s theorem with problems,
    Application in evaluating line, surface and volume integrals.

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