1. DEMONSTRATING THE STRONG GEOMETRY DEPENDENCE OF THE CASIMIR FORCE ON A SURFACE WITH DEEP, NANOSCALE CORRUGATIONS
- Author
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F. Klemens, R. Cirelli, C. S. Pai, Y. Bao, Ho Bun Chan, Jie Zou, and William M. Mansfield
- Subjects
Surface (mathematics) ,Physics ,Nuclear and High Energy Physics ,Casimir pressure ,Condensed matter physics ,Silicon ,chemistry.chemical_element ,Astronomy and Astrophysics ,Geometry ,Substrate (electronics) ,Measure (mathematics) ,Atomic and Molecular Physics, and Optics ,Casimir effect ,chemistry ,Nanoscopic scale ,Quantum fluctuation - Abstract
We measure the Casimir force gradient between silicon surfaces with nanoscale, rectangular corrugations and a gold sphere attached to a micromechanical torsional oscillator. By comparing the force gradients on the corrugated surfaces to that on a smooth, flat surface of the same material, we demonstrate that the Casimir force deviates from the value expected from the pairwise additive approximation and the proximity force approximation. The observed deviation qualitatively agrees with calculations that take into account the interplay between finite conductivity and geometry effects. However, the agreement is not exact, possibly due to uncertainties in the optical properties of the silicon substrate.
- Published
- 2010
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