Journal of Nonlinear Mathematical Physics - Impact Factor

Journal of Nonlinear Mathematical Physics - Taylor & Francis | 2024 Impact Factor:0.978 | Cite Score:2.1 | Q3

Impact Factor and Journal Rank of Nonlinear Mathematical Physics

About: The Journal of Nonlinear Mathematical Physics (JNMP) is a peer-reviewed journal dedicated to the publication of high-quality research in the field of nonlinear mathematical physics. It focuses on theoretical developments, mathematical methods, and applications in nonlinear phenomena across various branches of physics and related disciplines. JNMP covers a wide range of topics including solitons, nonlinear waves, integrable systems, mathematical modeling of physical phenomena, chaos theory, and complex systems. The journal aims to advance the understanding of nonlinear dynamics and their mathematical descriptions through rigorous research and theoretical contributions.
Objective:
The primary objective of the Journal of Nonlinear Mathematical Physics is to provide a platform for researchers, mathematicians, and physicists to publish innovative research that explores nonlinear phenomena and their mathematical frameworks. The journal seeks to promote the development of mathematical theories and computational techniques for analyzing complex nonlinear systems. JNMP aims to foster interdisciplinary collaborations and facilitate the exchange of ideas between theorists and experimentalists working on nonlinear problems in physics, mathematics, and other related fields.
Interdisciplinary Approach:
JNMP adopts an interdisciplinary approach, welcoming contributions that integrate mathematical physics with various disciplines such as applied mathematics, theoretical physics, engineering, biology, chemistry, and geophysics. The journal covers diverse topics including nonlinear differential equations, mathematical biology, statistical mechanics, quantum field theory, and nonlinear optics. By embracing a multidisciplinary perspective, JNMP facilitates the exploration of nonlinear phenomena in different physical contexts and encourages cross-fertilization of ideas among researchers across disciplinary boundaries.
Impact:
The impact of the Journal of Nonlinear Mathematical Physics is significant in advancing both theoretical research and practical applications in nonlinear dynamics. By publishing original research articles, reviews, and special issues, the journal contributes to the development of new mathematical models, analytical methods, and computational tools for studying nonlinear systems. JNMPs publications inform advancements in understanding complex physical phenomena, chaotic behavior, pattern formation, and emergent properties in nonlinear systems, thereby influencing research directions in physics and related fields.
Significance:
JNMP is significant for researchers, educators, and practitioners interested in the theoretical foundations and applications of nonlinear mathematical physics. The journals contributions include but are not limited to advancing integrable systems theory, nonlinear wave propagation, mathematical modeling of biological systems, and dynamics of complex networks. By promoting rigorous mathematical analysis and theoretical explorations, JNMP supports the development of predictive models and theoretical frameworks that enhance our understanding of nonlinear phenomena in nature and technology. It serves as a valuable resource for researchers seeking to apply nonlinear mathematical methods to address fundamental questions in physics and interdisciplinary sciences.

Journal Home: Journal Homepage

Editor-in-Chief: Enrique G. Reyes

Scope: The Journal of Nonlinear Mathematical Physics is a peer-reviewed journal that focuses on the mathematical analysis and physical applications of nonlinear phenomena. It covers a broad range of topics at the intersection of mathematics and physics, including:
Nonlinear Differential Equations:
Study of nonlinear partial differential equations (PDEs) and ordinary differential equations (ODEs), including existence, uniqueness, stability, and qualitative properties of solutions.
Integrable Systems:
Investigation of integrable models in mathematical physics, including soliton theory, inverse scattering transform, integrable hierarchies, and applications in fluid dynamics, plasma physics, and nonlinear optics.
Nonlinear Waves and Solitons:
Propagation and interaction of nonlinear waves, soliton dynamics, rogue waves, nonlinear SchrÃ¶dinger equation, Korteweg-de Vries equation, and other nonlinear wave phenomena.
Geometric Methods in Nonlinear Analysis:
Geometric and topological methods in the study of nonlinear systems, differential geometry, symplectic geometry, and geometric aspects of integrable systems.
Mathematical Physics:
Applications of mathematical methods in physics, including quantum field theory, statistical mechanics, condensed matter physics, and quantum integrable systems.
Nonlinear Phenomena in Biological Systems:
Mathematical modeling of biological processes involving nonlinear dynamics, population dynamics, epidemiology, and ecological systems.
Chaos and Dynamical Systems:
Analysis of chaotic behavior, bifurcation theory, chaos synchronization, fractals, and complex dynamics in nonlinear systems.
Nonlinear Optics and Photonics:
Nonlinear effects in optics, including self-focusing, self-phase modulation, optical solitons, nonlinear optical materials, and applications in telecommunications and laser physics.
Mathematical Biology:
Mathematical models and analysis of biological systems, including neural networks, cell signaling pathways, genetic networks, and evolutionary dynamics.
Nonlinear Control Theory:
Control and stabilization of nonlinear systems, feedback control design, robust control, adaptive control, and applications in engineering and robotics.