138 citations as recorded by crossref.

1. Collision of Akhmediev Breathers in Nonlinear Fiber Optics B. Frisquet et al.
2. General Rogue Waves in the Boussinesq Equation B. Yang & J. Yang
3. High-order rogue waves for the Hirota equation L. Li et al.
4. Dynamics of transformed nonlinear waves in the (3+1)-dimensional B-type Kadomtsev–Petviashvili equation I: Transitions mechanisms X. Zhang et al.
5. Решение нелинейного уравнения Шредингера в виде двухфазных странных волн А. Смирнов & A. Smirnov
6. Higher-Order Rogue Wave Solutions to a Spatial Discrete Hirota Equation J. Yang & Z. Zhu
7. Freak Waves as a Result of Modulation Instability V. Zakharov & A. Gelash
8. Multi-lump solutions of KPI S. Chakravarty
9. Generating mechanism for higher-order rogue waves J. He et al.
10. Asymptotic Analysis of Multilump Solutions of the Kadomtsev–Petviashvili-I Equation J. Chang
11. Persistence of rogue waves in extended nonlinear Schrödinger equations: Integrable Sasa–Satsuma case U. Bandelow & N. Akhmediev
12. Dynamics of rogue waves on multisoliton background in the Benjamin Ono equation Y. LIU & B. LI
13. Constructing rogue wave prototypes of nonlinear evolution equations via an extended tanh method Z. Lü & Y. Chen
14. AKNS and NLS hierarchies, MRW solutions, P n breathers, and beyond V. Matveev & A. Smirnov
15. Rogue Waves and Hybrid Solutions of the Boussinesq Equation J. Rao et al.
16. Преобразование Дарбу для системы Вадати - Коно - Итикавы Ю. Чжан et al.
17. N-order bright and dark rogue waves in a resonant erbium-doped fiber system J. He et al.
18. Dynamics of KPI lumps S. Chakravarty & M. Zowada
19. Novel high‐order breathers and rogue waves in the Boussinesq equation via determinants Y. Liu et al.
20. Two-dimensional self-similarity transformation theory and line rogue waves excitation J. Zhang et al.
21. General rogue wave solution to the discrete nonlinear Schrödinger equation Y. Ohta & B. Feng
22. Darboux transformation and Rogue waves of the Kundu-nonlinear Schrödinger equation C. Zhang et al.
23. Dynamic behaviors of bright and dark rogue waves for the (2+1) dimensional Nizhnik–Novikov–Veselov equation C. Wang & Z. Dai
24. Circular viewpoint of higher-order rogue wave structures of the nonlinear Schrödinger equation A. Ankiewicz
25. Complex nonlinearities of rogue waves in generalized inhomogeneous higher-order nonlinear Schrödinger equation N. Song et al.
26. Dynamics of higher-order rational solitons for the nonlocal nonlinear Schrödinger equation with the self-induced parity-time-symmetric potential X. Wen et al.
27. The phase patterns of higher-order rogue waves D. Kedziora et al.
28. Circular rogue wave clusters D. Kedziora et al.
29. Rational solutions of the Boussinesq equation and applications to rogue waves P. Clarkson & E. Dowie
30. Solutions of the Ablowitz–Kaup–Newell–Segur hierarchy equations of the “rogue wave” type: A unified approach V. Matveev & A. Smirnov
31. Rogue waves, rational solitons and wave turbulence theory B. Kibler et al.
32. Numerical study on the generation and evolution of the super-rogue waves J. Yang & W. Lu
33. Novel nonlinear wave equation: Regulated rogue waves and accelerated soliton solutions A. Mukherjee & A. Kundu
34. Kadomtsev–Petviashvili equation: One-constraint method and lump pattern J. Dong et al.
35. Dynamics of rogue waves in the Davey–Stewartson II equation Y. Ohta & J. Yang
36. General high-order rogue waves and their dynamics in the nonlinear Schrödinger equation Y. Ohta & J. Yang
37. High‐Order Solutions and Generalized Darboux Transformations of Derivative Nonlinear Schrödinger Equations B. Guo et al.
38. New exact solutions and related dynamic behaviors of a (3+1)-dimensional generalized Kadomtsev–Petviashvili equation L. Ying et al.
39. Characteristics of the interaction behavior between solitons in (2+1)-dimensional Caudrey–Dodd–Gibbon–Kotera–Sawada equation L. Li et al.
40. Anomalous scattering of dark lumps to the (2+1)-dimensional generalized Kadomtsev–Petviashvili equation B. Wang
41. The rational solutions of the mixed nonlinear Schrödinger equation J. He et al.
42. Few-cycle optical rogue waves: Complex modified Korteweg–de Vries equation J. He et al.
43. Modelling rogue waves through exact dynamical lump soliton controlled by ocean currents A. Kundu et al.
44. Breathers-like rogue wave trains induced by nonlinear dynamics of DNA breathing B. Essama et al.
45. N-fold Darboux transformation of the two-component Kundu–Eckhaus equations and non-symmetric doubly localized rogue waves D. Qiu & W. Cheng
46. The rogue wave solutions of a new (2+1)-dimensional equation D. Qiu et al.
47. Rational Solutions and Lump Solutions of the Potential YTSF Equation H. Sun & A. Chen
48. Interactions of localized wave and dynamics analysis in generalized derivative nonlinear Schrödinger equation X. Li et al.
49. Rogue waves in the basin of intermediate depth and the possibility of their formation due to the modulational instability I. Didenkulova et al.
50. High order rational solitons and their dynamics of the 3-wave resonant interaction equation G. Mu & Z. Qin
51. Observation of a hierarchy of up to fifth-order rogue waves in a water tank A. Chabchoub et al.
52. Construction of rogue wave and lump solutions for nonlinear evolution equations Z. Lü & Y. Chen
53. The Landau-Lifshitz Equation, the NLS, and the Magnetic Rogue Wave as a By-Product of Two Colliding Regular “Positons” A. Yurov & V. Yurov
54. Hybrid soliton solutions in the (2+1)-dimensional nonlinear Schrödinger equation M. Chen & B. Li
55. Soliton solutions, Darboux transformation of the variable coefficient nonlocal Fokas–Lenells equation X. Zhang et al.
56. A novel investigation of dark, bright, and periodic soliton solutions for the Kadomtsev-Petviashvili equation via different techniques A. Butt et al.
57. General breather and rogue wave solutions to the complex short pulse equation B. Feng et al.
58. Generalized Darboux transformation and rogue wave solutions for the higher-order dispersive nonlinear Schrödinger equation B. Yang et al.
59. Modulational instability and dynamics of implicit higher-order rogue wave solutions for the Kundu equation X. Wen & G. Zhang
60. Line Rogue Waves in the Mel’nikov Equation Y. Shi
61. Rational and semi-rational solutions of the Kadomtsev–Petviashvili-based system Y. Zhang et al.
62. Периодические двухфазные “волны-убийцы” А. Смирнов & A. Smirnov
63. Волны-убийцы в бароклинных течениях Д. Цзо et al.
64. Rogue waves of a (3+1)-dimensional nonlinear evolution equation Y. Shi & Y. Zhang
65. Modulational instability and higher order-rogue wave solutions for the generalized discrete Hirota equation X. Wen & D. Wang
66. Solitons to rogue waves transition, lump solutions and interaction solutions for the (3+1)-dimensional generalized B-type Kadomtsev–Petviashvili equation in fluid dynamics X. Yan et al.
67. Rogue Waves in the (2+1)-Dimensional Nonlinear Schrödinger Equation with a Parity-Time-Symmetric Potential Y. Liu & B. Li
68. Periodic two-phase “Rogue waves” A. Smirnov
69. Rogue wave solutions and rogue-breather solutions to the focusing nonlinear Schrödinger equation S. Chen & X. Lü
70. New Patterns of the Two-Dimensional Rogue Waves: (2+1)-Dimensional Maccari System* G. Wang et al.
71. Solution of a nonlinear Schrödinger equation in the form of two-phase freak waves A. Smirnov
72. Predicting rogue waves A. Slunyaev
73. Nonlinear Schrödinger equation: Generalized Darboux transformation and rogue wave solutions B. Guo et al.
74. Higher-order rogue wave solutions to the Kadomtsev–Petviashvili 1 equation L. Guo et al.
75. Numerical spectral synthesis of breather gas for the focusing nonlinear Schrödinger equation G. Roberti et al.
76. Multi-lump wave patterns of KPI via integer partitions S. Chakravarty & M. Zowada
77. Classification of KPI lumps S. Chakravarty & M. Zowada
78. Breathers, rogue waves, and interaction solutions for the variable coefficient Kundu-nonlinear Schrödinger equation X. Zhang et al.
79. Rogue waves in the Davey-Stewartson I equation Y. Ohta & J. Yang
80. Two (2+1)-dimensional integrable nonlocal nonlinear Schrödinger equations: Breather, rational and semi-rational solutions Y. Cao et al.
81. Rogue-wave interaction of the generalized variable-coefficient Hirota–Maxwell–Bloch system in fiber optics D. Zuo et al.
82. General rogue waves in the focusing and defocusing Ablowitz–Ladik equations Y. Ohta & J. Yang
83. Асимптотический анализ мультиламп-решений уравнения Кадомцева - Петвиашвили-I Ц. Чан & J. Chang
84. Rogue waves and rational solutions of a (3+1)-dimensional nonlinear evolution equation . Zhaqilao
85. Darboux Transformation of the Second-Type Derivative Nonlinear Schrödinger Equation Y. Zhang et al.
86. NLS breathers, rogue waves, and solutions of the Lyapunov equation for Jordan blocks O. Chvartatskyi & F. Müller-Hoissen
87. Two spatial dimensional N-rogue waves and their dynamics in Mel’nikov equation G. Mu & Z. Qin
88. Envelope solitons in a nonlinear string with mirror nonlocality T. Gadzhimuradov
89. Recent progress in investigating optical rogue waves N. Akhmediev et al.
90. General High-order Rogue Waves of the (1+1)-Dimensional Yajima–Oikawa System J. Chen et al.
91. Interactions of Localized Wave and Dynamics Analysis in Generalized Derivative Nonlinear Schrödinger Equation X. Li et al.
92. Families of quasi-rational solutions of the NLS equation and multi-rogue waves P. Gaillard
93. Multi-rogue waves solutions: from the NLS to the KP-I equation P. Dubard & V. Matveev
94. Instabilities, breathers and rogue waves in optics J. Dudley et al.
95. Conservation Laws and Integral Relations for the Boussinesq Equation A. Ankiewicz et al.
96. Lump and rogue wave solutions to a (2+1)-dimensional Boussinesq type equation Y. Zhou et al.
97. Then-order rogue waves of Fokas-Lenells equation S. Xu et al.
98. On general rogue waves in the parity-time-symmetric nonlinear Schrödinger equation B. Yang & J. Yang
99. Families of exact solutions of a new extended $$\varvec{(2+1)}$$(2+1)-dimensional Boussinesq equation Y. Cao et al.
100. Dispersive shock wave, generalized Laguerre polynomials, and asymptotic solitons of the focusing nonlinear Schrödinger equation V. Kotlyarov & A. Minakov
101. Nonlocal Solitons in a Nonlinear Chain of Atoms T. Gadzhimuradov & A. Agalarov
102. Rogue-wave solutions of the Zakharov equation J. Rao et al.
103. Rogue waves in the nonlocal $${\mathcal {PT}}$$ PT -symmetric nonlinear Schrödinger equation B. Yang & J. Yang
104. Rogue waves and hybrid solutions of the Davey–Stewartson I equation Y. Liu et al.
105. The Darboux transformation for the Wadati–Konno–Ichikawa system Y. Zhang et al.
106. Triangular rogue wave cascades D. Kedziora et al.
107. Hybrid structures of the rogue waves and breather-like waves for the higher-order coupled nonlinear Schrödinger equations X. Zhang et al.
108. Coupled cubic-quintic nonlinear Schrödinger equation: novel bright–dark rogue waves and dynamics X. Yan & J. Zhang
109. Rogue waves of the nonlinear Schrödinger equation with even symmetric perturbations A. Ankiewicz et al.
110. Semi-rational solutions of the third-type Davey-Stewartson equation J. Rao et al.
111. Novel curved lump and topological solitons of integrable (2+1) dimensional KMN equation A. Mukherjee
112. Spatial Self-Similar Transformation and Novel Line Rogue Waves of the Fokas System J. Zhang & M. Jin
113. Periodic line wave, rogue waves and the interaction solutions of the (2+1)-dimensional integrable Kadomtsev–Petviashvili-based system Y. Liu & Z. Zhao
114. Rogue Waves in the Three-Dimensional Kadomtsev—Petviashvili Equation C. Qian et al.
115. Spatial self-similar transformation and novel line rogue waves in the Fokas system J. Zhang & M. Jin
116. Role of Homoclinic Breathers in the Interpretation of Experimental Measurements, With Emphasis on the Peregrine Breather A. Osborne
117. From generalized Fourier transforms to spectral curves for the Manakov hierarchy. I. Generalized Fourier transforms V. Gerdjikov et al.
118. Periodic-background solutions of Kadomtsev-Petviashvili I equation R. Li & X. Geng
119. Rational solutions to two- and one-dimensional multicomponent Yajima–Oikawa systems J. Chen et al.
120. Rational, semi-rational solution and self-consistent sources extension of the variable-coefficient extended modified Kadomtsev-Petviashvili equation R. Hai & H. Gegen
121. Riemann–Hilbert Approach and Multiple Arbitrary-Order Pole Solutions for the Lakshmanan–Porsezian–Daniel Equation with Finite Density Initial Data W. Zhou & S. Tian
122. Higher-order rational solitons and rogue-like wave solutions of the (2 + 1)-dimensional nonlinear fluid mechanics equations X. Wen & Z. Yan
123. Dynamics of Nth-order rogue waves in ( $$2+1$$ 2 + 1 )-dimensional Hirota equation H. Gao
124. Rogue waves in baroclinic flows D. Zuo et al.
125. Rational solitons of wave resonant-interaction models A. Degasperis & S. Lombardo
126. General high–order breathers and rogue waves in the(3+1)-dimensional KP–Boussinesq equation B. Sun & A. Wazwaz
127. Rogue waves of the Sasa-Satsuma equation in a chaotic wave field J. Soto-Crespo et al.
128. Several reverse-time integrable nonlocal nonlinear equations: Rogue-wave solutions B. Yang & Y. Chen
129. On the Question of the Bäcklund Transformations and Jordan Generalizations of the Second Painlevé Equation A. Yurov & V. Yurov
130. Construction of rational solutions of the real modified Korteweg-de Vries equation from its periodic solutions Q. Xing et al.
131. Observation of rogue wave triplets in water waves A. Chabchoub & N. Akhmediev
132. Superregular solitonic solutions: a novel scenario for the nonlinear stage of modulation instability A. Gelash & V. Zakharov
133. Second-order nonlinear Schrödinger equation breather solutions in the degenerate and rogue wave limits D. Kedziora et al.
134. Circularly polarized few-cycle optical rogue waves: Rotating reduced Maxwell-Bloch equations S. Xu et al.
135. Rational Solutions for the Fokas System J. Rao et al.
136. Rogue Waves and Their Dynamics on Bright-Dark Soliton Background of the Coupled Higher Order Nonlinear Schrödinger Equation X. Yan et al.
137. Classifying the hierarchy of nonlinear-Schrödinger-equation rogue-wave solutions D. Kedziora et al.
138. State transition induced by higher-order effects and background frequency C. Liu et al.