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Leonardo Ambrosio

Professor (Doctor)

University of Sao Paulo

Research Interests

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Grant: Close

Non-diffracting waves, frozen waves and diffraction-attenuation resistant beams for millimeter and micrometer applications

Open Date: 2014-07-01

Close Date: 2016-06-30

Articles (20)

Collaborators (2)

David A. B. Miller

Stanford University

UNITED STATES

Marcelo Becker

Associate Professor

University of Sao Paulo

ApplyKite TwinLearns as you apply

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Review drafts before you send them.

Leonardo Ambrosio

Research Interests

Make your next move.

Explore related searches

Recent Grants

Articles (20)

Collaborators (2)

David A. B. Miller

Marcelo Becker

Make your next move.

Leonardo Ambrosio

Research Interests

Make your next move.

Explore related searches

Recent Grants

Articles (20)

Relationship between scalar and electromagnetic beam shape coefficients for fields with a propagating factor of <i>exp(±iβz</i>): Linear and circular polarizations

Structuring light waves in 3D volumes with high precision using communication mode optics

Conformal holography with curved light sheets

Eliminating blowing-ups and evanescent waves when using the finite series technique in evaluating beam shape coefficients for some T-matrix approaches, with the example of Gaussian beams

New relationships relating acoustical and electromagnetic beam shape coefficients

On a relationship between acoustical (more generally scalar) beam shape coefficients and electromagnetic beam shape coefficients of some T-matrix theories for structured beams

On radial quadrature method applied to spherical wave expansion of Gaussian beams

Relationship between two different approaches relating electromagnetic and scalar beam shape coefficients

Removing the evanescent waves from the finite series expression of the beam shape coefficients of the Gaussian beam: a study on the remodeling effects

The Impact of Feature Scaling in Machine Learning: Effects on Regression and Classification Tasks

The<i> N</i>-beam approach to describe arbitrary shaped acoustical fields

Variant of the angular spectrum decomposition method for evaluating the beam shape coefficients: a comparison with the finite series technique

A localized approximation approach for the calculation of beam shape coefficients of acoustic and ultrasonic Bessel beams

An approach for a polychromatic generalized Lorenz-Mie theory

An approach for a polychromatic generalized Lorenz-Mie theory (vol 312, 108824, 2024)

Description of acoustical Gaussian beams from the electromagnetic Davis scheme of approximations and the on-axis localized approximation

Exact analytical solutions for micrometer structured vortex beams with applications to optical tweezers

Finite series approach for the calculation of beam shape coefficients in ultrasonic and other acoustic scattering

On evanescent waves and blowing-ups of the finite series technique in spherical wave expansion of shaped beams

Photophoretic asymmetry vector and forces exerted on spherical particles by Frozen Waves using the generalized Lorenz-Mie theory

Collaborators (2)

David A. B. Miller

Marcelo Becker

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