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Calculation of Electric Flux01:25

Calculation of Electric Flux

Consider the electric field of an oppositely charged, parallel-plate system and an imaginary box between those plates. Let the bottom face of the box be ABCD, and the top face be FGHK. The electric field between the plates is uniform and points from the positive plate toward the negative plate. The calculation of this field's flux through the box's various faces shows that the net flux through the box is zero. Why does the flux cancel out here?
Maxwell-Boltzmann Distribution: Problem Solving01:20

Maxwell-Boltzmann Distribution: Problem Solving

Individual molecules in a gas move in random directions, but a gas containing numerous molecules has a predictable distribution of molecular speeds, which is known as the Maxwell-Boltzmann distribution, f(v).
This distribution function f(v) is defined by saying that the expected number N (v1,v2) of particles with speeds between v1 and v2 is given by
Surface Area Calculations01:22

Surface Area Calculations

Surface area calculations for a graph z = f(x, y) are fundamental in engineering applications involving curved structures such as satellite dishes. A parabolic dish reflects communication signals efficiently, but engineers must determine its exact curved surface area to estimate coating materials, fabrication costs, and structural requirements. Since the rim of the dish forms a circular boundary, the surface area is calculated over a circular domain in the xy-plane.Parametric Representation of...
Surface Integrals of Vector Fields: Flux01:22

Surface Integrals of Vector Fields: Flux

Understanding the movement of air masses is fundamental to meteorological analysis and atmospheric modeling. A key component in this process is quantifying the total mass of air that flows into or out of a defined region over a specified period of time. This is achieved by evaluating the mass flux across a boundary surface, a conceptual tool that simplifies the complex dynamics of atmospheric systems.To begin, an imaginary boundary surface S is introduced, enclosing the region of interest. The...
Polar Coordinates: Problem Solving01:27

Polar Coordinates: Problem Solving

Directional radiation patterns are central to antenna analysis, as they illustrate how signal strength varies with direction. These patterns are often modeled using polar plots, where the radial distance from the origin represents signal intensity at a given angle. A commonly used idealized form is the four-lobed rose curve, which captures the concept of directional beams in a simplified mathematical form.The four-lobed rose curve, described by r = cos⁡(2θ), features four symmetric lobes, each...
Divergence Theorem in 3D Space01:20

Divergence Theorem in 3D Space

In vector calculus, flux measures the total flow of a vector field through a surface. For a closed surface in three-dimensional space, this means measuring how much of the field passes outward through every point on the boundary. Directly calculating this flux can be difficult when the surface has a complicated or irregular shape. The Divergence Theorem provides a powerful alternative by relating surface flux to behavior inside the enclosed region.The Divergence Theorem states that the outward...

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Related Experiment Video

Updated: Jun 15, 2026

Indoor Experimental Assessment of the Efficiency and Irradiance Spot of the Achromatic Doublet on Glass (ADG) Fresnel Lens for Concentrating Photovoltaics
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Indoor Experimental Assessment of the Efficiency and Irradiance Spot of the Achromatic Doublet on Glass (ADG) Fresnel Lens for Concentrating Photovoltaics

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Solar concentrator flux distributions using backward ray tracing.

J C Daly

    Applied Optics
    |March 10, 2010
    PubMed
    Summary

    This study analyzes solar flux in concentrators with surface errors. A ray-tracing method quantifies flux distribution, accounting for solar disk variations and optical imperfections.

    Area of Science:

    • Solar Energy Engineering
    • Optical Physics
    • Thermal Sciences

    Background:

    • Solar concentrators are crucial for efficient solar energy conversion.
    • Surface imperfections and defocusing significantly impact solar concentrator performance.
    • Accurate flux distribution prediction is essential for optimizing solar receiver design.

    Purpose of the Study:

    • To determine solar flux distributions in parabolic and circular cylinder solar concentrators.
    • To investigate the effects of surface slope errors and defocusing on flux patterns.
    • To develop a robust method for analyzing flux in imperfect solar concentrator systems.

    Main Methods:

    • A novel ray-tracing technique was employed, tracing rays from the absorber back to the sun.
    • The solar disk was modeled using various representations, weighting rays based on their origin on the solar disk.

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    Last Updated: Jun 15, 2026

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    12:08

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    Published on: July 18, 2015

  • Flux at absorber points was calculated by summing the contributions of individual rays.
  • Main Results:

    • The developed method successfully determined flux distributions for both parabolic and circular cylinder concentrators.
    • The impact of surface slope errors and defocusing on flux patterns was quantified.
    • The study demonstrated the sensitivity of flux distribution to solar disk modeling.

    Conclusions:

    • The ray-tracing approach provides an effective means to analyze solar flux in concentrators with optical aberrations.
    • Understanding flux distribution is critical for improving the efficiency and reliability of solar thermal systems.
    • Further research can refine solar disk models and explore advanced concentrator designs.