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Related Concept Videos

The Delta-to-Y Circuit01:16

The Delta-to-Y Circuit

In the delta-wye circuit, the source is delta-connected, while the load is in a wye configuration. This means that the phase voltage of the delta-connected source is equal to the line voltage of the wye-connected load. The connection between two-line currents originates from the delta-connected source. The phase difference in the balanced system allows for calculating one line current given the other, utilizing the positive sequence of phases. In the delta-wye system, the phase currents in the...
The Y-to-Delta Circuit01:19

The Y-to-Delta Circuit

A balanced wye-to-delta circuit comprises balanced Y-connected voltage sources and delta-connected loads with no neutral line connection.
The initial step in analyzing a wye-to-delta circuit is to assume a positive phase sequence. These phase voltages are then utilized to calculate the line voltages that occur directly across the delta-connected load impedances. Van, Vbn, and Vcn are the phase voltages in wye, and Vab, Vbc, and Vca are the line voltages for a delta circuit. The relation between...
Equivalent Resistance01:16

Equivalent Resistance

In circuit analysis, situations often arise where resistors are neither in series nor parallel configurations. To tackle such scenarios, three-terminal equivalent networks like the wye (Y) (Figure 1 (a)) or tee (T) and delta (Δ) (Figure 1 (b)) or pi (π) networks come into play. These networks offer versatile solutions and are frequently encountered in various applications, including three-phase electrical systems, electrical filters, and matching networks.
Polar and Cylindrical Coordinates01:22

Polar and Cylindrical Coordinates

The Cartesian coordinate system is a very convenient tool to use when describing the displacements and velocities of objects and the forces acting on them. However, it becomes cumbersome when we need to describe the rotation of objects. So, when describing rotation, the polar coordinate system is generally used.
Significance of the Gradient Vector01:27

Significance of the Gradient Vector

A surface defined by a function of two variables can be understood by examining how it changes along specific directions. When one variable is held constant, the surface reduces to a curve that reflects variation in the other variable. For example, fixing one variable and moving parallel to a coordinate axis produces a cross-sectional curve. The slope of this curve at a given point represents how the function changes in that particular direction, providing a measure of local steepness.By...
Graphs of Polar Equations01:17

Graphs of Polar Equations

The polar coordinate system represents points using a distance from a central point (the pole) and an angle from a reference direction (the polar axis). Unlike rectangular coordinates, polar coordinates are ideal for graphing curves with radial symmetry or periodic behavior.Some general forms of graphs in polar coordinates include the following:Equation of a Circle (Centered at the Pole):A graph where the radius remains constant for all angles traces a circle centered at the pole:Equation of a...

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Related Experiment Video

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A Temperature Gradient Assay to Determine Thermal Preferences of Drosophila Larvae
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Published on: June 25, 2018

The Y-? diagram for radial gradient systems.

J Rogers, M E Harrigan, R P Loce

    Applied Optics
    |June 5, 2010
    PubMed
    Summary

    The Y-? diagram simplifies radial gradient lens systems, revealing elliptical and circular arcs. This tool aids in understanding system parameters and designing lenses with specific constraints.

    Area of Science:

    • Optics
    • Optical Engineering
    • Lens Design

    Background:

    • Radial gradient index (GRIN) lenses offer unique optical properties.
    • Characterizing GRIN lens systems is crucial for optical design.
    • The Y-? diagram is a graphical tool used in optical system analysis.

    Purpose of the Study:

    • To develop and explore the properties of the Y-? diagram for radial gradient lens systems.
    • To demonstrate how the Y-? diagram can be used for system analysis and design.
    • To illustrate the relationship between system parameters and the Y-? diagram.

    Main Methods:

    • Developing the mathematical framework for the Y-? diagram in the context of radial gradient lenses.
    • Analyzing the geometric properties of the diagram, identifying elliptical and circular arc formations.

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  • Investigating the impact of operational changes such as pupil/object shifts and pupil scaling on the diagram.
  • Main Results:

    • The Y-? diagram for radial gradient lens systems is shown to be composed of elliptical arcs.
    • Specific conditions are identified where these arcs simplify to circular arcs.
    • The diagram effectively visualizes the influence of pupil and object shifts and pupil size scaling.
    • Constructional parameters of the lens system can be directly extracted from the diagram.

    Conclusions:

    • The Y-? diagram is a powerful and versatile tool for the analysis and design of radial gradient lens systems.
    • The diagram provides a clear graphical representation of system properties and constraints.
    • It facilitates the optimization of lens systems by enabling the derivation of design parameters from specific constraints.