Rogue waves: Theory, Methods and Applications - Now Online

Read these papers now View in Browser OUR JOURNALS MANAGE MY ALERTS ABOUT AIP PUBLISHING Chaos Special Topic: Rogue waves: Theory, Methods and Applications ALL ARTICLES > Rogue waves (also known as RWs, alias freak waves, extreme waves, and giant waves) are a special type of nonlinear wave that originally appeared in the ocean. In 1964, Laurence Draper first presented "freak ocean waves" in a scientific journal. In 2007, optical rogue waves were first realized in optical fiber and played a significant role in the optical super continuum generation. Since then, RWs have been theoretically and/or experimentally verified in other fields of nonlinear science, such as superfluids, Bose-Einstein condensates, atmosphere, finance, and plasma physics. Similarly to solitons, RWs were coined "rogons." Today, the study of rogue waves is becoming a more and more important subject in many fields of nonlinear science. This Special Topic focuses on recent advances in the theories, methods and applications of RWs in various nonlinear physical systems. Guest Editors: Zhenya Yan, Boris A. Malomed, K. W. Chow, Guoqiang Zhang, and Weifang Weng EDITORIALS  Rogue waves: Theory, methods, and applications—30 years after the Draupner wave Zhenya Yan, Boris A. Malomed, Kwok Wing Chow, Guoqiang Zhang, et al. READ MORE > REVIEW ARTICLE  Peregrine solitons and resonant radiation in cubic and quadratic media M. Caso-Huerta, L. Bu, S. Chen, S. Trillo, et al. READ MORE > REGULAR ARTICLES  Soliton and rogue wave excitations in the Chen–Lee–Liu derivative nonlinear Schrödinger equation with two complex P T-symmetric potentials Ping Liu, Yong Chen, Xuedong Chai READ MORE > Breather wave solutions on the Weierstrass elliptic periodic background for the (2 + 1)-dimensional generalized variable-coefficient KdV equation Jiabin Li, Yunqing Yang, Wanyi Sun READ MORE > Rogue wave excitations and hybrid wave structures of the Heisenberg ferromagnet equation with time-dependent inhomogeneous bilinear interaction and spin-transfer torque Xiao-Yong Wen, Xue-Ke Liu, Yong Chen, Zhenya Yan READ MORE > The improved backward compatible physics-informed neural networks for reducing error accumulation and applications in data-driven higher-order rogue waves Shuning Lin, Yong Chen READ MORE > Exploring discrete rogue wave, hybrid wave, and their dynamics in a semi-discrete coherently coupled NLS equation featuring a 4 × 4 matrix spectral problem Xiao-Yong Wen, Ting Zhang READ MORE > PT-symmetric PINN for integrable nonlocal equations: Forward and inverse problems Wei-Qi Peng, Yong Chen READ MORE > Rogue wave pattern of multi-component derivative nonlinear Schrödinger equations Huian Lin, Liming Ling READ MORE > Dynamical and statistical features of soliton interactions in the focusing Gardner equation Xue-Feng Zhang, Tao Xu, Min Li, Xiao-Zhang Zhu READ MORE > Adaptive sampling physics-informed neural network method for high-order rogue waves and parameters discovery of the (2 + 1)-dimensional CHKP equation Hongli An, Kaijie Xing, Yao Chen READ MORE > A Kundu–nonlinear Schrödinger equation: Rogue waves, breathers, and mixed interaction solutions Xuejie Zhang, Qiulan Zhao READ MORE > Cavity soliton inhibition of extreme events in lasers with injection M. Eslami, E. Taati, R. Kheradmand, F. Prati, et al. READ MORE > Data-driven rogue waves solutions for the focusing and variable coefficient nonlinear Schrödinger equations via deep learning Jiuyun Sun, Huanhe Dong, Mingshuo Liu, Yong Fang READ MORE > Rogue curves in the Davey–Stewartson I equation Bo Yang, Jianke Yang READ MORE > Transient modes for the coupled modified Korteweg–de Vries equations with negative cubic nonlinearity: Stability and applications of breathers C. N. Wong, H. M. Yin, K. W. Chow READ MORE > Large-space and large-time asymptotic properties of vector rogon-soliton and soliton-like solutions for n-component NLS equations Weifang Weng READ MORE > Rossby waves with barotropic–baroclinic coherent structures and dynamics for the (2 + 1)-dimensional coupled cylindrical KP equations with variable coefficients Tianle Yin, Yajun Du, Weiqing Wang, Jing Pang, et al. READ MORE > Modulation instability and rogue waves for two and three dimensional nonlinear Klein–Gordon equation Zhiqiang Yang, Gui Mu, Zhenyun Qin READ MORE > Hydrodynamic modulation instability triggered by a two-wave system Yuchen He, Jinghua Wang, Bertrand Kibler, Amin Chabchoub READ MORE > Modulational instability, generation, and evolution of rogue waves in the generalized fractional nonlinear Schrödinger equations with power-law nonlinearity and rational potentials Zijian Zhou, Zhenya Yan READ MORE > Derivation and rogue waves of the fractional nonlinear Schrödinger equation for the Rossby waves Jingxuan Geng, Lei Fu, Huanhe Dong, Yanwei Ren READ MORE > Follow us on social media   Copyright © 2025 AIP Publishing. All rights reserved. 1305 Walt Whitman Rd., Melville, NY 11747 You are receiving this email because you have opted-in to receive alerts from us. To guarantee delivery of this email please add alerts@aip-info.org to your address book and safe senders list. If you no longer wish to receive emails from us then please unsubscribe or amend your settings. Privacy Policy