1. Triple-Band Zeroth-Order Epsilon-Negative Antenna Using Two Pseudo-Open Termination Unit Cells for C-Band Applications
- Author
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D. Sriram Kumar, Harish Adhithya Murugan, and Gudibandi Bharath Reddy
- Subjects
Combinatorics ,Physics ,0202 electrical engineering, electronic engineering, information engineering ,020206 networking & telecommunications ,02 engineering and technology ,Electrical and Electronic Engineering ,Zeroth order - Abstract
In this letter, a triple-band zeroth-order-resonance (ZOR) epsilon-negative antenna using two series pseudo-open termination (P-OT) unit cells is proposed, for the case where shunt ZOR $({\boldsymbol{f}_{\boldsymbol{sh}}})$ is higher than series ZOR $({\boldsymbol{f}_{\boldsymbol{se}}})$ . Epsilon-negative transmission line (ENG TL) resonates a shunt ZOR, while the two series P-OT unit cells resonate two series ZORs ( ${\boldsymbol{f}_{\boldsymbol{se}}}$ and ${\boldsymbol{f}_{\boldsymbol{se1}}}$ ). Both the P-OT unit cells create different capacitances with the ENG TL to resonate ${\boldsymbol{f}_{\boldsymbol{se}}}$ and ${\boldsymbol{f}_{\boldsymbol{se}1}}$ . An electric field distribution vector is used to verify the resonances for zeroth order, and it is found that all the three resonances follow zeroth-order characteristics. The P-OT unit cells can be placed anywhere around the ENG TL to get proper matching. The measured resonances are 5.95 GHz $({\boldsymbol{f}_{\boldsymbol{se}1}})$ , 6.26 GHz $({\boldsymbol{f}_{\boldsymbol{se}}})$ , and 6.91 GHz $({\boldsymbol{f}_{\boldsymbol{sh}}})$ covering the satellite transmission frequencies of the C-band. The measured peak gains are 1.14, 1.39, and 2.19 dBi for $({\boldsymbol{f}_{\boldsymbol{se}1}})$ , ${\boldsymbol{f}_{\boldsymbol{se}}}$ , and ${\boldsymbol{f}_{\boldsymbol{sh}}}$ , respectively. ${\boldsymbol{f}_{\boldsymbol{se}1}}$ and ${\boldsymbol{f}_{\boldsymbol{se}}}$ have peak gain at the left and the right side of the $\varphi = {\text{0}^{\circ}}$ plane, respectively, while ${\boldsymbol{f}_{\boldsymbol{sh}}}$ has peak gains at both the right and the left sides of the $\varphi = {\text{0}^{\circ}}$ plane.
- Published
- 2019
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