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Rafael Piestun

Researcher at University of Colorado Boulder

Publications -  229
Citations -  6789

Rafael Piestun is an academic researcher from University of Colorado Boulder. The author has contributed to research in topics: Point spread function & Wavefront. The author has an hindex of 41, co-authored 227 publications receiving 6050 citations. Previous affiliations of Rafael Piestun include Innsbruck Medical University & Stanford University.

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Three-dimensional single-molecule fluorescence imaging beyond the diffraction limit using a double-helix point spread function

TL;DR: In this paper, a double-helix point spread function was used to resolve molecules beyond the optical diffraction limit in three dimensions, which can be used in conjunction with a microscope to provide dual-lobed images of a molecule.
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High-speed scattering medium characterization with application to focusing light through turbid media.

TL;DR: A phase-control holographic technique to characterize scattering media with the purpose of focusing light through it is introduced and focusing through a temporally dynamic, strongly scattering sample with short speckle decorrelation times is demonstrated.
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Genetic algorithm optimization for focusing through turbid media in noisy environments

TL;DR: Genetic algorithms for wavefront control to focus light through highly scattering media are introduced and it is shown that GAs are particularly advantageous in low signal-to-noise environments.
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Three dimensional tracking of fluorescent microparticles using a photon-limited double-helix response system

TL;DR: An information theoretical comparison in photon limited systems shows that the DH-PSF delivers higher Fisher information for 3D localization than the standard PSF, and therefore, DH- PSF systems provide better position estimation accuracy.
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Electromagnetic degrees of freedom of an optical system

TL;DR: A rigorous electromagnetic formalism is presented for defining, evaluating, and optimizing the degrees of freedom of an optical system and shows that the best transmitting and receiving functions are the solutions of well-defined eigenvalue equations.