activity
20032020
most citedNondiffracting Optical Beams: physical properties, experiments and applications

220 citations · 391 across the 8 of their papers we have counts for

collaborators

8 papers

physics.optics2020★ 18 cited

Single-Shot Orientation Imaging of Nanorods Using Spin-to-Orbital Angular Momentum Conversion of Light

Tomáš Fordey, Petr Bouchal, Michal Baránek +7

The key information about any nanoscale system are orientations and conformations of its parts. Unfortunately, these details are often hidden below the diffraction limit and elabor…

physics.optics2018★ 23 cited

Geometric-phase microscopy for quantitative phase imaging of isotropic, birefringent and space-variant polarization samples

Petr Bouchal, Lenka Štrbková, Zbyněk Dostál +2

We present geometric-phase microscopy allowing a multipurpose quantitative phase imaging in which the ground-truth phase is restored by quantifying the phase retardance. The method…

physics.optics2018★ 51 cited

Geometric-phase microscopy for high-resolution quantitative phase imaging of plasmonic metasurfaces with sensitivity down to a single nanoantenna

Petr Bouchal, Petr Dvořák, Jiří Babocký +8

Optical metasurfaces have emerged as a new generation of building blocks for multi-functional optics. Design and realization of metasurface elements place ever-increasing demands o…

physics.optics2010★ 3 cited

Nondiffracting beams for vortex tomography

J. Rehacek, Z. Hradil, Z. Bouchal +3

We propose a reconstruction of vortex beams based on the implementation of quadratic transformations in the orbital angular momentum. The information is encoded in a superposition…

quant-ph2009★ 16 cited

Full tomography from compatible measurements

J. Rehacek, Z. Hradil, Z. Bouchal +3

We put forward a reconstruction scheme prompted by the relation between a von Neumann measurement and the corresponding informationally complete measurement induced in a relevant r…

quant-ph2007★ 33 cited

Experimental test of uncertainty relations for quantum mechanics on a circle

J. Rehacek, Z. Bouchal, R. Celechovsky +2

We rederive uncertainty relations for the angular position and momentum of a particle on a circle by employing the exponential of the angle instead of the angle itself, which leads…