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Asymptotic behaviour of a linearized water waves system in a rectangle1.

• Authors : Su, Pei¹ (AUTHOR)

• Source: Asymptotic Analysis. 2023, Vol. 131 Issue 1, p83-108. 26p.

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Asymptotic behaviour of a linearized water waves system in a rectangle1.

• Authors : Su, Pei¹ (AUTHOR)

Subjects: *WATER waves; *GRAVITY waves; *FOURIER analysis

• Source: Asymptotic Analysis. 2023, Vol. 131 Issue 1, p83-108. 26p.

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Derivation of a viscous Boussinesq system for surface water waves.

• Authors : Le Meur, Hervé V. J.^1,2

• Source: Asymptotic Analysis. 2015, Vol. 94 Issue 3/4, p309-345. 37p. 1 Diagram.

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The semi-classical Maupertuis-Jacobi correspondence for quasi-periodic Hamiltonian flows with applications to linear water waves theory.

• Authors : Dobrokhotov, Sergey¹; Rouleux, Michel²

• Source: Asymptotic Analysis. 2011, Vol. 74 Issue 1/2, p33-73. 41p. 1 Diagram.

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Asymptotic behaviour of a linearized water waves system in a rectangle1.

• Authors : Su, Pei

Subjects: WATER waves; GRAVITY waves; FOURIER analysis

• Source: Asymptotic Analysis; 2023, Vol. 131 Issue 1, p83-108, 26p

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On the classical solutions for a Rosenau–Korteweg-deVries–Kawahara type equation.

• Authors : Coclite, Giuseppe Maria¹ (AUTHOR) ; di Ruvo, Lorenzo² (AUTHOR)

• Source: Asymptotic Analysis. 2022, Vol. 129 Issue 1, p51-73. 23p.

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Multi-objective discrete water wave optimization algorithm for solving the energy-saving job shop scheduling problem with variable processing speeds.

• Authors : Zhu, Huiqi¹ (AUTHOR); Jiang, Tianhua^1,2 (AUTHOR) ; Wang, Yufang³ (AUTHOR)

• Source: Journal of Intelligent & Fuzzy Systems. 2021, Vol. 40 Issue 6, p10617-10631. 15p.

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Water wave optimization algorithm for autonomous underwater vehicle path planning problem.

• Authors : Yan, Zheping¹ (AUTHOR); Zhang, Jinzhong¹ (AUTHOR) ; Zeng, Jia¹ (AUTHOR)

• Source: Journal of Intelligent & Fuzzy Systems. 2021, Vol. 40 Issue 5, p9127-9141. 15p.

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Design and implementation of underwater search for salvage robot power system.

• Authors : Qian, Junbing¹ (AUTHOR); Xu, Zhongru² (AUTHOR); Luo, Yongyou³ (AUTHOR)

• Source: Journal of Intelligent & Fuzzy Systems. 2021, Vol. 40 Issue 4, p7819-7828. 10p.

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Two-Dimensional Chebyshev Wavelet Method for Camassa-Holm Equation with Riesz Fractional Derivative Describing Propagation of Shallow Water Waves.

• Authors : Gupta, A. K.¹ ; Ray, S. Saha¹

• Source: Fundamenta Informaticae. 2017, Vol. 151 Issue 1-4, p77-89. 13p.

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