Related Experiment Video
Updated: Oct 12, 2025

06:20
Irradiator Commissioning and Dosimetry for Assessment of LQ α and β Parameters, Radiation Dosing Schema, and in vivo Dose Deposition
Published on: March 11, 2021
7.4K
Extended axial irradiances: Barker rings
Optics Express
|November 23, 2021
Summary
Transparent concentric rings coded with Barker sequences extend focal depth for imaging and optical trapping applications. The Barker sequence length determines the resulting axial irradiance distribution, enabling tailored optical control.
Area of Science:
- Optics and Photonics
- Microscopy
- Optical Manipulation
Background:
- Achieving extended focal depth is crucial for various imaging and optical manipulation techniques.
- Traditional methods often face limitations in controlling the axial light distribution.
- Barker sequences offer a unique approach to modulate optical fields.
Purpose of the Study:
- To investigate the use of transparent concentric rings encoded with Barker sequences for extending focal depth.
- To analyze the generated axial irradiance distribution for different Barker sequence lengths.
- To demonstrate applications in both imaging and optical trapping.
Main Methods:
- Employing transparent concentric rings patterned with Barker sequences of length L.
- Analyzing the optical field in the paraxial focal plane neighborhood.
- Modulating the axial uniform distribution with sinusoidal variations.
Main Results:
- Extended focal depth is achieved when the Barker length L is congruent to 1 modulo 4, suitable for imaging.
- A bottleneck irradiance distribution is generated when L is congruent to 3 modulo 4, ideal for optical trapping.
- Sinusoidal variations modulate the axial uniform distribution.
Conclusions:
- Barker sequence-encoded masks provide a versatile method for controlling focal depth and axial irradiance.
- The choice of Barker sequence length allows for distinct applications in microscopy and optical trapping.
- This technique offers a novel approach to enhance optical system performance.
Related Concept Videos
Deformation in a Circular Shaft
496
One of the distinctive characteristics of circular shafts is their ability to maintain their cross-sectional integrity under torsion. In other words, each cross-section continues to exist as a flat, unaltered entity, simply rotating like a solid, rigid slab. To understand the distribution of shearing stress within such a shaft, consider a cylindrical section inside this circular shaft. This section has a length of L and a radius of R, with one end fixed. The radius of the cylindrical section is...
496
Gravitational Potential Energy for Extended Objects
1.5K
Consider a system comprising several point masses. The coordinates of the center of mass for this system can be expressed as the summation of the product of each mass and its position vector divided by the total mass:
1.5K
Radiation: Applications
1.3K
The average temperature of Earth is the subject of much current discussion. Earth is in radiative contact with both the Sun and dark space; it receives almost all its energy from the radiation of the Sun and reflects some of it into outer space. Dark space is very cold, about 3 K, so Earth radiates energy into it. For instance, heat transfer occurs from soil and grasses, the rate of which can be so rapid that frost can occur on clear summer evenings, even in warm latitudes.
The average...
The average...
1.3K
Absorption of Radiation
879
The rate of heat transfer by emitted radiation is described by the Stefan-Boltzmann law of radiation:
879
Radius of Gyration of an Area
2.1K
The second moment of area, also known as the moment of inertia of area, is a crucial factor in understanding an object's resistance against bending deformation, or stiffness. To accurately estimate the second moment of area along any axis, one needs to concentrate all areas associated with that object into a thin strip, which should be placed parallel to that particular axis.
2.1K
Calculations of Electric Potential I
2.3K
Consider a ring of radius R with a uniform charge density λ. What will the electric potential be at point M, which is located on the axis of the ring at a distance x from the center of the ring?
The ring is divided into infinitesimal small arcs such that point M is equidistant from all the arcs. Here, the cylindrical coordinate system is used to calculate the electric potential at point M. A general element of the arc between angles θ and θ + dθ is of the...
The ring is divided into infinitesimal small arcs such that point M is equidistant from all the arcs. Here, the cylindrical coordinate system is used to calculate the electric potential at point M. A general element of the arc between angles θ and θ + dθ is of the...
2.3K

