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A Time-Domain Green’s Function for Interaction between Water Waves and Floating Bodies with Viscous Dissipation Effects.

• Authors : Guo, Zhiqun¹ ; Ma, Q. W.^1,2; Qin, Hongde¹

Subjects: *WATER waves; *FLOATING bodies; *VISCOUS flow

• Source: Water (20734441). Jan2018, Vol. 10 Issue 1, p72. 17p. 4 Graphs.

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Justification of the Nonlinear Schrödinger Equation for the Evolution of Gravity Driven 2D Surface Water Waves in a Canal of Finite Depth.

• Authors : Düll, Wolf-Patrick¹ ; Schneider, Guido¹ ; Wayne, C.²

• Source: Archive for Rational Mechanics & Analysis. May2016, Vol. 220 Issue 2, p543-602. 60p.

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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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Mathematical Modeling of Partial-Porous Circular Cylinders with Water Waves.

• Authors : Park, Min-Su¹ ; Koo, Weoncheol²

• Source: Mathematical Problems in Engineering. 1/6/2015, Vol. 2015, p1-19. 19p.

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Spatial equation for water waves.

• Authors : Dyachenko, A. ; Zakharov, V.

• Source: JETP Letters. Feb2016, Vol. 103 Issue 3, p181-184. 4p.

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Generation of 2D water waves by moving bottom disturbances.

• Authors : NERSISYAN, HAYK¹ ; DUTYKH, DENYS^2,3 ; ZUAZUA, ENRIQUE^1,4

• Source: IMA Journal of Applied Mathematics. Aug2015, Vol. 80 Issue 4, p1235-1253. 19p.

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FREELY FLOATING STRUCTURES TRAPPING TIME-HARMONIC WATER WAVES.

• Authors : KUZNETSOV, NIKOLAY¹ ; MOTYGIN, OLEG¹

• Source: Quarterly Journal of Mechanics & Applied Mathematics. May2015, Vol. 68 Issue 2, p173-193. 21p.

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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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Mathematical modeling and numerical analysis for the higher order Boussinesq system.

• Authors : Khorbatly, Bashar¹; Lteif, Ralph¹ ; Israwi, Samer²

• Source: ESAIM: Mathematical Modelling & Numerical Analysis (ESAIM: M2AN). Mar/Apr2022, Vol. 56 Issue 2, p593-615. 23p.

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The Fermi-Pasta-Ulam recurrence and related phenomena for 1 D shallow-water waves in a finite basin.

• Authors : Ruban, V.¹

• Source: Journal of Experimental & Theoretical Physics. Feb2012, Vol. 114 Issue 2, p343-353. 11p. 12 Graphs.

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