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Complex numbers

A complex number has real and imaginary parts and is represented on the complex plane.

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More concepts to explore

  • Cauchy–Riemann equations

    Complex differentiability imposes relations between real and imaginary partial derivatives.

  • Complex contour integrals

    Complex integration accumulates function values along an oriented parameterized curve.

  • Complex exponentials

    Euler's formula links complex exponentials to cosine and sine for real angles.

  • Derivatives

    A derivative is the limit of a difference quotient, measuring local rate of change when that limit exists.

  • Holomorphic functions

    A function is holomorphic when complex differentiable throughout an open neighborhood.

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Complex Analysis

Explore complex functions; integration and singularities; mappings and global behavior. Concepts and connections are available independently of video coverage.

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