| 1 |
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Revisions on complex numbers. |
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| 2 |
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Elementary functions sin z, cos z, sinh z, cosh z, exp(z). |
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| 3 |
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Derivative of complex-valued functions. Cauchy-Riemann equalities. |
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| 4 |
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Line integrals. Primitive function. |
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| 5 |
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Cauchy’s integral theorem, Morera’s theorem. |
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| 6 |
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Taylor series |
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| 7 |
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Complex analysis |
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| 8 |
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MID-TERM EXAM |
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| 9 |
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Complex analysis |
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| 10 |
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Zeros of analytic functions. Laurent Series. |
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| 11 |
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Discrete math |
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| 12 |
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Discrete math |
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| 13 |
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Theory of Residues. |
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| 14 |
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Computation of integrals with Residue Theorem. |
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| 15 |
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Rouché’s theorem. |
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| 16 |
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FINAL EXAM |
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| 17 |
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FINAL EXAM |
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