Work

Chirality-controlled conjugate complex-gradient differentiation at a reciprocal photonic Weyl interface

Year: 2026
Type: article
Abstract: We investigate chirality-controlled complex-gradient differentiation at a reciprocal chiral photonic Weyl interface using Maxwell boundary conditions and angular-spectrum theory. Reversing the enantiomeric parameter χ = ±1 leaves co-polarized reflection unchanged while reversing cross-polarized amplitudes. For p -polarized incidence, a chirality-matched elliptical analyzer suppresses the zeroth-order specular field and isolates a first-order dark-port response. At the balanced operating point, the normalized transfer function approaches H ¯ χ ≃ k x / k 0 − i χ k y / k 0 , where k x and k y are transverse spectral components and k 0 is the vacuum wavenumber. The two enantiomers therefore exhibit nearly identical magnitude responses but opposite phase winding. Fourier-optics calculations confirm annular Gaussian-beam responses and nearly chirality-invariant two-dimensional edge intensities with reversed phase circulation. Material chirality thus controls the handedness of the complex differential operator.
Language: English
Open Access status: gold
Estimated APC paid: $2,270
OpenAlex ID: W7222664231
FWCI:
Cites: 38
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Related to: 10