Dear Students the Question Bank has been uploaded for the following topics:Multiple Integrals, Vector Calculus, Complex Variables, Complex Integration, Laplace transforms
Dear Students the Youtube Video has been uploaded for the following topics:Laplace TransformsMultiple IntegralsVector Calculus
Dear Students the Resource Link has been uploaded for the following topics:Multiple IntegralsVector CalculusComplex VariablesComplex IntegrationLaplace Transforms
Dear Students the Puzzles has been uploaded for the following topics:Puzzles, Puzzles
Dear Students the Lecture Notes has been uploaded for the following topics:Problems based on Cauchy’s integral formula, Taylor’s series, Laurent’s series, Cauchy Residue theorem, Conditions -Transforms of standard functions , Properties, Transforms of derivatives and integrals, Inverse Laplace transforms, Convolution theorem, Applications to solution of linear ordinary differential equations of second order with constant coefficients, Laplace transform of periodic functions
Dear Students the Lecture Notes has been uploaded for the following topics:Derivatives: Gradient of a scalar field. Directional derivative , Divergence of a vector field – Curl of a vector field, Solenoidal and Irrotational of a vector , Greens theorem., Gauss Divergence Theorem, Stokes Theorem, Derivatives of f(z) – Analytic function , Harmonic function , Construction of Analytic function , Conformal Mapping, Mobius transformations
Dear Students the Lecture Notes has been uploaded for the following topics:Double integration (Cartesian co-ordinates) , Double integration (Cartesian co-ordinates) , Change of order of integration , Applications of double integral (Area)
Dear Students the Lecture Notes has been uploaded for the following topics:Triple Integration (Cartesian co-ordinates) , Triple Integration (Cartesian co-ordinates) , Applications: Volume as triple integrals and solids of revolution., Problems based on Greens theorem., Problems based on Gauss Divergence Theorem, Problems based on Stokes Theorem, Cauchy-Riemann Equations , Harmonic conjugate, Conformality of w= z + c, cz , 1/z , Application to flow problems, Problems based on Cauchy’s integral formula, Zeros & Singularities of an analytic function, Cauchy Residue theorem, Unit step function (Heaviside function)& Dirac’s Delta function, Simultaneous linear equations with constant coefficients, Partial fraction method
