Coaxial Resonator
Coaxial Resonator - Related Videos
01:31
Energy Stored In A Coaxial Cable
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2023
A coaxial cable consists of a central copper conductor used for transmitting signals, followed by an insulator shield, a metallic braided mesh that prevents signal interference, and a plastic layer that encases the entire assembly. In the simplest form, a coaxial cable can be represented by two long hollow concentric cylinders in which the current flows in opposite directions. The magnetic field inside and outside the coaxial cable is determined by using Ampère's law. The magnetic field inside...
12:47
Preparation and Use of Photocatalytically Active Segmented Ag|ZnO and Coaxial TiO2-Ag Nanowires Made by Templated Electrodeposition
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Cited by 1 •
2014
Procedures are outlined to prepare segmented and coaxial nanowires via templated electrodeposition in nanopores. As examples, segmented nanowires consisting of Ag and ZnO segments, and coaxial nanowires consisting of a TiO2 shell and a Ag core were made. The nanowires were used in photocatalytic hydrogen formation experiments.
02:52
Resonance
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2020
The Lewis structure of a nitrite anion (NO2−) may actually be drawn in two different ways, distinguished by the locations of the N-O and N=O bonds. If nitrite ions do indeed contain a single and a double bond, the two bond lengths are expected to be different. A double bond between two atoms is shorter (and stronger) than a single bond between the same two atoms. However, experiments show that both N–O bonds in NO2− have the same strength and length, and are identical in all other...
02:13
Inducing a Spinal Cord Contusion in a Mouse Model Using a Spinal Cord Injury Coaxial Platform
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2025
Source: Elzat, E. Y. Y., et al., Establishing a Mouse Contusion Spinal Cord Injury Model Based on a Minimally Invasive Technique. J. Vis. Exp. (2022).This video demonstrates the method for inducing a contusion injury at the T9 level spinal cord in a mouse model, using a spinal cord injury coaxial platform. A weight is dropped on the T9 level spinal cord that creates a contusion that immediately causes tissue discoloration and swelling.
10:26
Fabrication and Characterization of Superconducting Resonators
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Cited by 3 •
2016
Superconducting microwave resonators are of interest for detection of light, quantum computing applications and materials characterization. This work presents a detailed procedure for fabrication and characterization of superconducting microwave resonator scattering parameters.
FAQs
Resonance occurs when the signal wavelength and resonator length satisfy a standing-wave condition. At those frequencies, electromagnetic fields reinforce rather than cancel within the coaxial space. Changing the length therefore shifts the frequencies at which reinforcement occurs, allowing engineers to select or adjust operating bands for high-frequency circuits and telecommunications equipment.
Conductor dimensions and boundary conditions jointly determine the resonant frequency, quality factor, and impedance. These parameters describe how the structure responds to a signal and how selectively it supports particular resonances. Adjusting the geometry therefore changes more than frequency alone, helping engineers tailor resonator behavior for filters, oscillators, and impedance-related measurements.
The outer conductor confines the electromagnetic fields around the inner conductor and limits radiation from the structure. This shielding also reduces electromagnetic interference, which is important when resonators operate near other high-frequency circuits or measurement hardware. The geometry consequently supports more predictable behavior in compact telecommunications, test-equipment, and circuit-design applications.
A practical design begins by relating the desired signal wavelength to a resonator length that can support standing-wave reinforcement. The engineer then selects suitable inner and outer conductor dimensions and considers the required boundary conditions. The resulting structure can be evaluated through its resonant frequency, quality factor, and impedance, with geometry adjusted as needed.
Their selective resonances allow a circuit to distinguish particular frequencies from others. In filters, this behavior supports frequency selection within a system; in oscillators, it provides a resonant structure associated with the intended operating frequency. Compact dimensions and predictable behavior make these functions useful in high-frequency circuit design and telecommunications equipment.
A Coaxial Resonator can support impedance measurements and cavity-based sensing, extending its role beyond frequency selection. Its resonant response provides an electrical behavior that can be examined in test equipment or incorporated into a sensor structure. Shielded construction and compact form are especially relevant where controlled high-frequency operation is needed.