0000000000128958

AUTHOR

Arnau Calatayud

showing 12 related works from this author

Self-similar focusing with generalized devil's lenses

2011

[EN] We introduce the generalized devil's lenses (GDLs) as a new family of diffractive kinoform lenses whose structure is based on the generalized Cantor set. The focusing properties of different members of this family are analyzed. It is shown that under plane wave illumination the GDLs give a single main focus surrounded by many subsidiary foci. It is shown that the total number of subsidiary foci is higher than the number of foci corresponding to conventional devil's lenses; however, the self-similar behavior of the axial irradiance is preserved to some extent. (C) 2011 Optical Society of America

DiffractionFresnel zoneFocus (geometry)Physics::Medical PhysicsPlane waveDiffraction efficiencyPhysics::GeophysicsOpticsDiffractive lensSelf-similar focusingGeneralized devil’s lensesAxilial irradiancePhysicsbusiness.industryKinoformFractal zone platesOpticsAtomic and Molecular Physics and OpticsElectronic Optical and Magnetic MaterialsCantor setFISICA APLICADALiquid-crystalComputer Vision and Pattern RecognitionbusinessGDLs
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Imaging quality of multifocal intraocular lenses: automated assessment setup

2012

[EN] Purpose: A new technique for the assessment of the optical quality of multifocal intraocular lenses (MIOLs) under monochromatic and polychromatic illumination is presented. Methods: The system provides, in a totally automated procedure, the modulation transfer function (MTF) of the lens under test for different axial positions of the object. The artificial eye admits different artificial corneas, to optimise the axial resolution in the sampling of the MTF of the MIOL under test, and different pupils, to test the dependence of the optical performance of the MIOL on the eye pupil diameter. Results: The performance and sensitivity of the apparatus is tested with different commercial MIOLs…

Models AnatomicOptics and Photonicsbusiness.product_categorygenetic structuresComputer scienceImaging qualityIntraocular lenseslaw.inventionOpticsSampling (signal processing)Through-focus MTFlawOptical transfer functionHumansComputer visionSensitivity (control systems)Multifocal lensesLightingLenses IntraocularOptical setupbusiness.industryMultifocal intraocular lensMultifocal lenseseye diseasesSensory SystemsLens (optics)OphthalmologyImaging qualityFISICA APLICADAsense organsArtificial intelligenceMonochromatic colorbusinessOptometry
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Devil’s vortex-lenses

2009

In this paper we present a new kind of vortex lenses in which the radial phase distribution is characterized by the "devil's staircase" function. The focusing properties of these fractal DOEs coined Devil's vortex-lenses are analytically studied and the influence of the topological charge is investigated. It is shown that under monochromatic illumination a vortex devil's lens give rise a focal volume containing a delimited chain of vortices that are axially distributed according to the self-similarity of the lens.

DiffractionOptics and PhotonicsLightOptical TweezersAstrophysics::Cosmology and Extragalactic Astrophysicslaw.inventionFractalOpticslawCondensed Matter::SuperconductivityTopological quantum numberPhysicsModels Statisticalbusiness.industryEquipment DesignModels TheoreticalAtomic and Molecular Physics and OpticsVortexLens (optics)FractalsClassical mechanicsMonochromatic colorAxial symmetrybusinessOptical vortexAlgorithmsOptics Express
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Twin axial vortices generated by Fibonacci lenses.

2013

Optical vortex beams, generated by Diffractive Optical Elements (DOEs), are capable of creating optical traps and other multifunctional micromanipulators for very specific tasks in the microscopic scale. Using the Fibonacci sequence, we have discovered a new family of DOEs that inherently behave as bifocal vortex lenses, and where the ratio of the two focal distances approaches the golden mean. The disctintive optical properties of these Fibonacci vortex lenses are experimentally demonstrated. We believe that the versatility and potential scalability of these lenses may allow for new applications in micro and nanophotonics.

Fresnel zoneFibonacci numberDevils vortex-lensesLightNanophotonicsPhysics::OpticsMicroscopic scaleOpticsLight beamScattering RadiationGolden ratioComputer SimulationDiffractive opticsLensesPhysicsOptical vorticesbusiness.industryFractal zone platesEquipment DesignModels TheoreticalAtomic and Molecular Physics and OpticsVortexEquipment Failure AnalysisRefractometryFISICA APLICADAComputer-Aided DesignbusinessOptical vortexDiffractionOptics express
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Multifractal zone plates

2010

We present multifractal zone plates (MFZPs) as what is to our knowledge a new family of diffractive lenses whose structure is based on the combination of fractal zone plates (FZPs) of different orders. The typical result is a composite of two FZPs with the central one having a first-order focal length f surrounded by outer zones with a third-order focal length f. The focusing properties of different members of this family are examined and compared with conventional composite Fresnel zone plates. It is shown that MFZPs improve the axial resolution and also give better performance under polychromatic illumination.

DiffractionPhysicsFresnel zonebusiness.industryComposite numberMultifractal systemZone plateDiffraction efficiencyAtomic and Molecular Physics and OpticsElectronic Optical and Magnetic Materialslaw.inventionOpticsFractallawFocal lengthComputer Vision and Pattern Recognitionbusiness
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Cantor Dust Zone Plates

2013

In this paper we use the Cantor Dust to design zone plates based on a two-dimensional fractal for the first time. The pupil function that defines the coined Cantor Dust Zone Plates (CDZPs) can be written as a combination of rectangle functions. Thus CDZPs can be considered as photon sieves with rectangular holes. The axial irradiances produced by CDZPs of different fractal orders are obtained analitically and experimentally, analyzing the influence of the fractality. The transverse irradiance patterns generated by this kind of zone plates has been also investigated.

PhysicsDiffractionPhotonFresnel zoneLightbusiness.industryEquipment DesignModels TheoreticalPHOTON SIEVESAtomic and Molecular Physics and OpticsCantor setEquipment Failure AnalysisTransverse planeRefractometryFractalOpticsFISICA APLICADAPupil functionScattering RadiationComputer SimulationAstrophysics::Earth and Planetary AstrophysicsRectanglebusinessMATEMATICA APLICADA
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Aperiodic Diffract: Study of diffraction gratings

2014

In this work we introduce a virtual laboratory, APERIODIC DIFFRACT, developed in Matlab GUI (Graphical User Interface) as an informatics tool for teaching the diffractive properties of aperiodic gratings. This GUI allows the student to  generate aperiodic sequences by iterating and lets to study the spectra for different iterating orders.<br /><br />

DiffractionEngineeringbusiness.industryGeneral MedicineGeneral Chemistrylcsh:Education (General)Aperiodic graphComputer graphics (images)Virtual LaboratoryComputerSystemsOrganization_SPECIAL-PURPOSEANDAPPLICATION-BASEDSYSTEMSMATLABbusinessTelecommunicationslcsh:L7-991computerDiffraction gratingDifracción secuencias aperiódicas espectrocomputer.programming_languageGraphical user interfaceComputingMethodologies_COMPUTERGRAPHICSModelling in Science Education and Learning
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Polyadic devil's lenses.

2009

Devil’s lenses (DLs) were recently proposed as a new kind of kinoform lens in which the phase structure is characterized by the “devil’s staircase” function. DLs are considered fractal lenses because they are constructed following the geometry of the triadic Cantor set and because they provide self-similar foci along the optical axis. Here, DLs are generalized allowing the inclusion of polyadic Cantor distributions in their design. The lacunarity of the selected polyadic fractal distribution is an additional design parameter. The results are coined polyadic DLs. Construction requirements and interrelations among the different parameters of these new fractal lenses are also presented. It is …

PhysicsFresnel zonebusiness.industryKinoformFunction (mathematics)Atomic and Molecular Physics and OpticsElectronic Optical and Magnetic Materialslaw.inventionLens (optics)Optical axisCantor setFractalOpticslawLacunarityComputer Vision and Pattern RecognitionPhysics::Chemical PhysicsbusinessJournal of the Optical Society of America. A, Optics, image science, and vision
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Volumetric multiple optical traps produced by Devil's lenses

2010

We propose the use of a new diffractive optical element coined Devil's Vortex-Lens (DVL) to produce optical tweezers. In its more general form it results as the combination of a Devil’s lens and a helical vortex phase mask. It is shown that under monochromatic illumination a DVL generates a focal volume with several concatenated doughnut modes that are axially distributed according to the self-similarity of the lens. The orbital angular momentum associated to each link in the chain is investigated.

Focal volumePhysicsAngular momentumbusiness.industryPhysics::OpticsAtomic and Molecular Physics and Opticslaw.inventionVortexLens (optics)OpticsOptical tweezerslawMonochromatic colorAxial symmetrybusinessOptical vortexJournal of the European Optical Society: Rapid Publications
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Fractal square zone plates

2013

[EN] In this paper we present a novel family of zone plates with a fractal distribution of square zones. The focusing properties of these fractal diffractive lenses coined fractal square zone plates are analytically studied and the influence of the fractality is investigated. It is shown that under monochromatic illumination a fractal square zone plate gives rise a focal volume containing a delimited sequence of two-arms-cross pattern that are axially distributed according to the self-similarity of the lens.

PhysicsFocal volumebusiness.industryDiffractive lensZone plateAtomic and Molecular Physics and OpticsSquare (algebra)Electronic Optical and Magnetic Materialslaw.inventionLens (optics)Zone platesFractalsDistribution (mathematics)OpticsFractallawFISICA APLICADAMonochromatic colorElectrical and Electronic EngineeringPhysical and Theoretical ChemistryMATEMATICA APLICADAbusinessAxial symmetryDiffractionOptics Communications
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Through-focus response of multifocal intraocular lenses evaluated with a spatial light modulator

2012

A new testing technique based on the use of a liquid crystal spatial light modulator (SLM) is proposed to analyze the optical quality of multifocal intraocular lenses (MIOLs). Different vergences and decentrations of the incident beam can be programmed onto the SLM in order to record the point spread function (PSF) for different object positions. From these axial PSFs, the through-focus modulation transfer function is computed. Because there are no moving parts in the experimental setup, this method is fast and versatile to assess MIOLs. Experimental results confirm the potential of the proposed method.

Point spread functionMaterials scienceImage qualityProsthesis DesignOpticsIn-vivoOptical transfer functionDefocus transfer-functionImage qualityDecentrationElectrical and Electronic EngineeringEngineering (miscellaneous)LightingTiltLenses IntraocularSpatial light modulatorbusiness.industryOptical-performanceMultifocal intraocular lensAtomic and Molecular Physics and OpticsEquipment Failure AnalysisRefractometryAberrationsTilt (optics)DesignsFISICA APLICADASpatial frequencybusinessFocus (optics)Applied Optics
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Ophthalmic: Laboratorio virtual para el diseño de nuevas lentes oftálmicas

2013

This work presents a new virtual laboratory, OPHTALMIC, developed with MATLAB GUI for using in Optics and Optometry courses as a computer tool for studying the focusing properties of multifocal diffractive both on unconventional structures both periodic and aperiodic. This virtual laboratory enables students to quickly and easily analyze the influence of the different parameters of construction and find the best solution for a user.

Engineering drawingEngineeringComputer toolsbusiness.industryCantor setOptical qualitylcsh:Education (General)Multifocal intraocular lensAperiodic graphVirtual LaboratoryMATLABbusinesslcsh:L7-991computercomputer.programming_languageModelling in Science Education and Learning
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