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Francisco Medina

Researcher at University of Seville

Publications -  361
Citations -  16494

Francisco Medina is an academic researcher from University of Seville. The author has contributed to research in topics: Microstrip & Band-pass filter. The author has an hindex of 53, co-authored 341 publications receiving 14419 citations. Previous affiliations of Francisco Medina include ENSEEIHT & Arcam.

Papers
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Quasi-analytical static solution of the boxed microstrip line embedded in a layered medium

TL;DR: In this paper, a quasi-analytical method to carry out the quasi-TEM study of a microstrip line embedded in a general layered substrate with rectangular enclosure is presented, based on the spectral-domain formulation and the use of a proper expansion of the free charge distribution (Chebyshev polynomials with edge condition).
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Compact Balanced FSIR Bandpass Filter Modified for Enhancing Common-Mode Suppression

TL;DR: In this paper, a balanced bandpass filter (BPF) based on folded stepped impedance resonators (FSIR's) with modified ground plane is presented, by symmetrically introducing a series-LC resonant structure below the FSIR's, common-mode (CM) propagation can be rejected without affecting differential-mode performance.
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On the efficient implementation of SDA for boxed strip-like and slot-like structures

TL;DR: In this paper, an enhanced spectral domain analysis (SDA) of boxed multistrip or multislot transmission lines embedded in a layered medium, including biaxial materials is presented.
Proceedings ArticleDOI

Split rings-based differential transmission lines with common-mode suppression

TL;DR: In this paper, a microstrip differential transmission line with common-mode noise suppression is proposed and experimentally validated by periodically etching complementary split ring resonators (CSRRs) in the ground plane.
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An Efficient Approach for the Computation of 2-D Green's Functions With 1-D and 2-D Periodicities in Homogeneous Media

TL;DR: In this article, an algorithm for the acceleration of the series involved in the computation of 2D homogeneous Green's functions with 1-D and 2-D periodicities is presented.