The complex modulus of z=x+iy is ∣z∣=x2+y2=zz. It is the Euclidean norm of (x,y) in the complex plane, and satisfies ∣zw∣=∣z∣∣w∣ and the triangle inequality.
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- Born statistical scattering interpretation
- Boundary convergence of a power series
- Circle from an affine complex-modulus equation
- Circle geometric mean of a holomorphic function
- Circle log-mean of a holomorphic function
- Complex conjugate roots in Vieta's formulas
- Complex modulus
- Dynamic modulus
- Fabry–Pérot transmission from multiple reflections
- First-order optical coherence
- Fresnel diffraction
- Fresnel diffraction phase curvature
- Fresnel slit propagation
- Gaussian beam
- Integrated zero count
- Interference (wave propagation)
- Minkowski inequality
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- Phase matching in second-harmonic generation
- Polynomial circle log-mean
- Quantum theory of optical coherence
- Reflection symmetry of a complex circle equation
- Single-slit diffraction
- Terms of a power series are unbounded outside its convergence disc
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