Split Ring Resonator Dual-Gap Phase Control
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Solution Overview
Problem
Existing millimeter wave/terahertz wave systems face significant transmission loss due to high frequency, and current metamaterials struggle to effectively control the transmission phase of electromagnetic waves in a narrow band, limiting their application in imaging and radar technologies.
Innovation Solution
A passive element with a metal conductor having two distinct gaps, where the capacitance generated by each gap differs, allowing for the manipulation of the transmission phase of electromagnetic waves in a narrow band by adjusting the dimensions of these gaps, thereby reducing resonance intensity and enabling frequency-dependent phase changes.
Engineering Contradictions & Design Principles
Engineering Contradiction Analysis
1Speed
If the dimension of the gap in a split ring resonator is increased to shift the resonance frequency higher, then the resonance frequency increases, but the resonance intensity becomes excessively high and the transmission phase amount characteristic becomes too sensitive to frequency changes
Solution Approach 1:
The single gap in the split ring resonator is divided into two separate gaps (first gap and second gap) with different dimensions. This segmentation allows the resonator to have multiple capacitance values, enabling independent control of resonance frequency and resonance intensity. The first gap primarily controls the resonance frequency while the second gap adjusts the resonance intensity, resolving the contradiction between achieving high resonance frequency and maintaining controlled resonance intensity.
Solution Approach 2:
Different gaps are assigned different local properties (different dimensions and capacitance values) within the same resonator structure. The first gap is designed with specific dimensions to establish the base resonance frequency, while the second gap is designed with different dimensions to control the resonance intensity. This local differentiation allows precise tuning of both frequency and intensity characteristics without interference.
2Device complexity
If a single gap dimension is used to control resonance frequency, then the structure is simple, but the transmission phase amount changes significantly with frequency making narrow band control difficult
Solution Approach 1:
The gap structure is segmented into two distinct gaps with different dimensions rather than using a single gap. This segmentation creates multiple capacitance components that can independently influence the resonance characteristics. The first gap establishes the primary resonance frequency while the second gap provides fine-tuning capability, enabling precise control of transmission phase amount within a narrow frequency band without requiring complex external tuning mechanisms.
Applied Scientific Principles
This section explains which scientific principles are used to turn an abstract innovation direction into a practical engineering solution.
Function Achieved in This Case
This approach enables a passive element that can change the transmission phase of electromagnetic waves in a narrow band, reducing resonance intensity and allowing for frequency-dependent phase changes, which is essential for applications like beam steering and imaging systems.
Implementation Method 1
a first capacitance generated by the first gap is different from a second capacitance generated by the second gap
Implementation Method 2
The circulating current Ic becomes the maximum at an LC resonance frequency determined based on a capacitance component and inductive component derived from the gap 101 and conductor 100
Implementation Method 3
An incident electromagnetic wave having an electric field component in a y-axis direction parallel to the gap 101 excites and generates an electromotive force in the gap 101 to generate a circulating current Ic
Data Source
AI summary
A split ring resonator (10) as a unit cell of a passive element includes a conductor (1) made of a metal and having an annular shape split by a first gap (2) and a second gap (3) different from the first gap (2). A first capacitance generated by the first gap (2) is different from a second capacitance generated by the second gap (3).


