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Researchers at ETH Zurich have demonstrated that in sliding ferroelectrics like tungsten ditelluride, atomic motion is governed by precise pulse timing rather than light intensity. By exploiting anharmonic phonon coupling, the team bypasses conventional saturation limits where single high-power pulses fail to increase displacement. This finding establishes a new regime for steering lattice dynamics in quantum materials without relying on brute-force energy input.
Quantum timing, not power, controls atomic motion in a crystal

Researchers found that in a sliding ferroelectric, atomic motion isn’t limited by light intensity, but by precise timing—a demonstration of how quantum timing governs phonon behavior.
Researchers at ETH Zurich and collaborating institutions have demonstrated a way to surpass limitations on atomic motion within a class of materials called sliding ferroelectrics. The work reveals that conventional expectations of proportionality between force and displacement, Hooke’s law, break down under intense optical excitation, a phenomenon that typically limits how much a crystal lattice can be displaced. Instead of increasing the power of light pulses, the team found that precisely timing multiple pulses allows for markedly larger phonon amplitudes at a fixed energy level. This approach exposes a regime of anharmonic phonon coupling, opening new pathways for steering lattice motion in quantum materials. Van der Waals material tungsten ditelluride (WTe₂) exhibits a surprising response to optical excitation; conventional expectations of increasing atomic motion with pulse strength fail as the material approaches a saturation point. Researchers discovered that the amplitude of a key phonon mode, important for controlling ferroelectric polarization, actually diminishes under single-pulse excitation. This behavior deviates from the established principle that lattice-driving forces scale linearly with photo-excited carrier density, a finding with implications for materials designed to manipulate polarization. First-principles calculations attribute this nonlinear limitation…
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