Excellence in Research
VASSILIOS ROTHOS – Aristotle University of Thessaloniki, Greece
Vassilios Rothos is a researcher affiliated with Aristotle University of Thessaloniki, Greece, whose indexed scholarly record is associated with the subject area of nonlinear waves. The available bibliometric information records 55 documents, 639 citations, and an h-index of 15, providing a quantitative basis for considering research visibility and scholarly influence. [1]
Abstract
This article presents a concise academic recognition profile of Vassilios Rothos, affiliated with Aristotle University of Thessaloniki, Greece. The profile focuses on his indexed research record, scholarly output, citation performance, h-index, subject-area association with nonlinear waves, and relevance to research-data-driven academic evaluation. The documented metrics provide a structured basis for assessing scholarly visibility. [1]
Keywords
- Vassilios Rothos
- Nonlinear Waves
- Research Data Analysis
- Scholarly Impact
- Bibliometrics
- Citation Analysis
- Research Excellence
Introduction
Research assessment increasingly combines publication records, citation indicators, and subject-specific evidence to describe scholarly performance. In nonlinear-wave research, quantitative analysis supports the interpretation of complex physical phenomena and mathematical models. Rothos’s indexed record provides measurable indicators for examining research activity and visibility within an established scholarly information environment. [2]
Research Profile
The available profile identifies Vassilios Rothos with Aristotle University of Thessaloniki and associates his research with nonlinear waves. His Scopus record contains 55 documents, 639 citations, and an h-index of 15. His ORCID identifier provides an additional persistent scholarly identity mechanism that supports researcher record identification and disambiguation. [3]
Research Contributions
The research profile can be considered within the broader study of nonlinear-wave phenomena, where analytical, computational, and quantitative approaches are used to investigate propagation, interaction, stability, and related dynamics. The documented publication and citation record indicates sustained scholarly activity, while subject-area classification provides a focused context for interpreting the researcher’s academic contribution. [2]
Publications
The indexed record reports 55 documents associated with the researcher. Such records may encompass journal articles and other indexed scholarly outputs, although individual publication titles and document types are not specified in the supplied profile. Publication quantity therefore provides evidence of documented research activity, while bibliographic verification remains necessary for detailed publication-level assessment. [1]
Research Impact
The recorded 639 citations and h-index of 15 provide quantitative indicators of scholarly visibility and citation-based influence. These measures are useful for structured evaluation but should be interpreted alongside field, career stage, publication patterns, collaboration, and citation practices. The indicators therefore support, rather than independently determine, an assessment of research impact. [2]
Award Suitability
The documented research profile presents measurable scholarly activity, citation visibility, and a defined subject-area association with nonlinear waves. These characteristics are relevant to an award framework emphasizing research data, publication performance, and academic impact. Final recognition should nevertheless consider verified publication evidence, originality, methodological contribution, and the specific evaluation criteria of the International Research Data Analysis Excellence & Awards. [3]
Conclusion
Vassilios Rothos’s available scholarly profile demonstrates a documented record of research activity within nonlinear waves. The combination of 55 documents, 639 citations, and an h-index of 15 offers a quantitative foundation for academic recognition. A complete evaluation should integrate these indicators with verified research quality, originality, contribution, and disciplinary context. [1]
External Links
References
- Adiabatic perturbation theory for the F = 1 spinor nonlinear Schrödinger equation with nonvanishing boundary conditions.
https://www.researchgate.net/publication/408289058_Adiabatic_perturbation_theory_for_the_F_1_spinor_nonlinear_Schrodinger_equation_with_nonvanishing_boundary_conditions
- Spectral Stability of Travelling Waves in a δ-Regularized Dissipative Sine-Gordon Equation.
https://www.mdpi.com/2073-8994/18/3/512
- Travelling Waves in Hamiltonian Systems on 2D Lattices with Nearest Neighbor Interactions.
https://www.researchgate.net/publication/386730082_Travelling_Waves_in_Hamiltonian_Systems_on_2D_Lattices_with_Nearest_Neighbor_Interactions