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Ingénierie Informatique (Academic Year 2019/2020) - Information and communication technologies engineering (réservé aux étudiants de l'Université Helwan, Le Caire, Egypte)

Calculus 2



Sitographie

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Matériel relatif à l’entier enseignement.

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Web resources  (A.Y. 2011/2012)

Leçon n.1: Sequences

Leçon n.2: Series

Leçon n.3: Criteria for series convergence

Leçon n.4: Sequences and series of functions

Leçon n.5: Power Series

Leçon n.6: Taylor series

Leçon n.7: Fourier series

Leçon n.8: Functions of two variables

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Multivariable Functions  (A.Y. 2011/2012)
Leçon n.9: Continuity and Partial derivatives

Leçon n.10: Differentiability

Leçon n.11: Functions of three or more variables

Leçon n.12: Extreme of functions

Leçon n.13: Lagrange Multipliere

Leçon n.14: Double Integrals

Leçon n.15: Double integrals over regions

Leçon n.16: Change of variables

Leçon n.17: Triple Integrals

Leçon n.18: Evaluation of triple integrals

Leçon n.19: Applications of integration

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Multiple Integration  (A.Y. 2011/2012)
Leçon n.20: Differential equations

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Differential Equations  (A.Y. 2011/2012)
Leçon n.21: First order differential equations

Leçon n.22: Second order linear differential equations

Leçon n.23: Second order inhomogeneous differential equations

Leçon n.24: Higher order differential equations

Leçon n.25: Systems of differential equations

Leçon n.26: Course overview

Leçon n.27: Using complex number

Leçon n.28: Holomorphic functions

Leçon n.29: The Cauchy Riemann equations

Leçon n.30: Power series

Leçon n.31: Contour integration

Leçon n.32: Cauchy's theorem

Leçon n.33: Cauchy's integral formula

Leçon n.34: Laurent series

Leçon n.35: Residues and boundaries

Leçon n.36: Singularities and integrals

Leçon n.37: Polynomials and definite integrals

Leçon n.38: Further integration tecnique

Leçon n.39: Laplace transforms

Leçon n.40: Transforms calculus

Leçon n.41: The inverse Laplace transforms

Leçon n.42: The theory of distributions

Leçon n.43: Working with distributions

Leçon n.44: Convolution of function

Leçon n.45: The Fourier transform

Leçon n.46: Fourier inversion

Leçon n.47: Fourier transforms of distributions

Leçon n.48: Back to Laplace transforms

Leçon n.49: Derivatives, series and integrals

Leçon n.50: A final application