Coplanar wa¨eguides nowadays are successfully used to feed printed antennas. This technique is ¨ery interesting for antenna arrays. Howe¨er, the complete system in¨ol¨es the association of se¨eral microwa¨e functions, essentially power di¨isions and phase shifts, which are easier to implement in mic
A new CPW antenna suitable for MMIC applications
✍ Scribed by H. F. Hammad; Y. M. M. Antar; A. P. Freundorfer
- Publisher
- John Wiley and Sons
- Year
- 1999
- Tongue
- English
- Weight
- 160 KB
- Volume
- 23
- Category
- Article
- ISSN
- 0895-2477
No coin nor oath required. For personal study only.
✦ Synopsis
A new dual-band antenna that uses coplanar wa¨eguide ( ) CPW structures and which is suitable for MMIC applications is presented. The new design offers the flexibility of changing the frequency ratio between the upper and lower frequency bands, as well as designing for a single, but wide band. Two antennas ha¨e been implemented in the K -band at X-band. Very good agreement between the simulation and a measurements has been obtained.
📜 SIMILAR VOLUMES
A no¨el multilayered printed antenna suitable for integration on high dielectric constant material is presented. The antenna has higher surface wa¨e efficiency, larger bandwidth, and greater gain than a con¨entional microstrip patch. A comparison between theoretical and experimental impedance and ra
The performance of S-bends, which are used for connecting wa¨eguides offset with respect to each other, is ¨ery important in integrated-optic wa¨eguide circuits. Se¨eral approaches for the design of S-bends ha¨e been reported in the literature. These include, in particular, designs based on simple s
In this letter, we propose a new concept for a self-switched time shifter. The structure is theoretically in¨estigated by means of an analytical approach and computer simulation. The electrical performances of the proposed configuration are compared with those of a con¨entional single-pole double-th
Figure The same as in Figure for slabs whose material parameters are ten times smaller than in the previous example: ⑀ s 5 y j3, 1 s 1 y j0.5, ⑀ s 0.2 y j0.1, s 0.5 y j0.1. The normalized 1 2 2 thickness of the layers is k d s k d s 0.