On the complex Ginzburg-Landau equation with a delayed feedback
Publicated to:Mathematical Models & Methods In Applied Sciences. 16 (1): 1-17 - 2006-01-01 16(1), DOI: 10.1142/S0218202506001030
Authors: Casal, AC; Diaz, JI;
Affiliations
Abstract
We show how to stabilize the uniform oscillations of the complex Ginzburg-Landau equation with periodic boundary conditions by means of some global delayed feedback. The proof is based on an abstract pseudo-linearization principle and a careful study of the spectrum of the linearized operator.
Keywords
Quality index
Bibliometric impact. Analysis of the contribution and dissemination channel
The work has been published in the journal Mathematical Models & Methods In Applied Sciences due to its progression and the good impact it has achieved in recent years, according to the agency WoS (JCR), it has become a reference in its field. In the year of publication of the work, 2006, it was in position 7/150, thus managing to position itself as a Q1 (Primer Cuartil), in the category Mathematics, Applied.
From a relative perspective, and based on the normalized impact indicator calculated from the Field Citation Ratio (FCR) of the Dimensions source, it yields a value of: 5.8, which indicates that, compared to works in the same discipline and in the same year of publication, it ranks as a work cited above average. (source consulted: Dimensions Jun 2025)
Specifically, and according to different indexing agencies, this work has accumulated citations as of 2025-06-13, the following number of citations:
- WoS: 10
- Scopus: 10
- OpenCitations: 13
Impact and social visibility
Leadership analysis of institutional authors
There is a significant leadership presence as some of the institution’s authors appear as the first or last signer, detailed as follows: First Author (CASAL PIGA, ALFONSO CARLOS) .
the author responsible for correspondence tasks has been CASAL PIGA, ALFONSO CARLOS.