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Research on Hybrid Immune Algorithm for Solving the Location-Routing Problem With Simultaneous Pickup and Delivery
Xiaowei Wang
Feb 21, 2022
In the simultaneous pickup and delivery problem, every customer has both delivery demand and pick-up demand, and both demands need to be served simultaneously.Under this condition, a location-routing problem with simultaneous...
Dynamics of gravity-capillary solitary waves in deep water
Zhan Wang, Paul A. Milewski
Oct 01, 2012
The dynamics of solitary gravity-capillary water waves propagating on the surface of a three-dimensional fluid domain is studied numerically. In order to accurately compute complex time-dependent solutions, we simplify the full...
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Analysis of English Translation of Corpus Based on Blockchain
Blockchain technology can create a shared platform for English translation and reserve a large number of practical corpus resources, thus improving the quality of machine translation. This paper first introduces the research...
Multilump symmetric and nonsymmetric gravity-capillary solitary waves in deep water

Multilump gravity-capillary solitary waves propagating in a fluid of infinite depth are computed numerically. The study is based on a weakly nonlinear and dispersive partial differential equation (PDE) with weak variations...
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Numerical computations of two-dimensional flexural-gravity solitary waves on water of arbitrary depth

This work is concerned with flexural-gravity solitary waves on water of finite depth. The deformation of the elastic sheet is modelled based on the Cosserat theory of hyperelastic shells satisfying Kirchhoff's hypotheses....

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Computation of three-dimensional flexural-gravity solitary waves in arbitrary depth
Fully-localised solitary waves propagating on the surface of a three-dimensional ideal fluid of arbitrary depth, and bounded above by an elastic sheet that resists flexing, are computed. The cases of shallow and deep water are...
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Capillary-gravity waves on a dielectric fluid of finite depth under normal electric field
In this work we consider two-dimensional capillary–gravity waves propagating under the influence of a vertical electric field on a dielectric of finite depth bounded above by a perfectly conducting and hydrodynamically passive...
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Nonlinear hydroelastic waves on a linear shear current at finite depth
This work is concerned with waves propagating on water of finite depth with a constant-vorticity current under a deformable flexible sheet. The pressure exerted by the sheet is modelled by using the Cosserat thin shell theory....
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Faraday pilot-wave dynamics in a circular corral

A millimetric droplet of silicone oil may bounce and self-propel on the free surface of a vertically vibrating fluid bath due to the droplet's interaction with its accompanying Faraday wave field. This hydrodynamic pilot-wave...

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Numerical computations of two-dimensional flexural-gravity solitary waves on water of arbitrary depth

This work is concerned with flexural-gravity solitary waves on water of finite depth. The deformation of the elastic sheet is modelled based on the Cosserat theory of hyperelastic shells satisfying Kirchhoff's hypotheses....

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Transversally periodic solitary gravity-capillary waves
Paul A. Milewski, Zhan Wang
Jan 01, 2014
When both gravity and surface tension effects are present, surface solitary water waves are known to exist in both two- and three-dimensional infinitely deep fluids. We describe here solutions bridging these two cases...
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Dynamics of gravity-capillary solitary waves in deep water
Zhan Wang, Paul A. Milewski
Oct 01, 2012
The dynamics of solitary gravity-capillary water waves propagating on the surface of a three-dimensional fluid domain is studied numerically. In order to accurately compute complex time-dependent solutions, we simplify the full...
Published by:
Capillary-gravity waves on a dielectric fluid of finite depth under normal electric field
In this work we consider two-dimensional capillary–gravity waves propagating under the influence of a vertical electric field on a dielectric of finite depth bounded above by a perfectly conducting and hydrodynamically passive...
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Steady dark solitary flexural gravity waves
The nonlinear Schrödinger (NLS) equation describes the modulational limit of many surface water wave problems. Dark solitary waves of the NLS equation asymptote to a constant in the far field and have a localized decrease to...
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Computation of three-dimensional flexural-gravity solitary waves in arbitrary depth
Fully-localised solitary waves propagating on the surface of a three-dimensional ideal fluid of arbitrary depth, and bounded above by an elastic sheet that resists flexing, are computed. The cases of shallow and deep water are...
Published by:
Model Construction of College Engineering Drawing Teaching System Based on Artificial Intelligence Network Technology
Ting Hu, Mengsi Zhan
Jan 01, 2024
The integration of artificial intelligence (AI) in education, particularly in engineering drawing courses, enhances content richness and engagement, stimulating student enthusiasm and improving teaching quality. This paper...
Transversally periodic solitary gravity-capillary waves
Paul A. Milewski, Zhan Wang
Jan 01, 2014
When both gravity and surface tension effects are present, surface solitary water waves are known to exist in both two- and three-dimensional infinitely deep fluids. We describe here solutions bridging these two cases...
Published by:
Faraday pilot-wave dynamics in a circular corral

A millimetric droplet of silicone oil may bounce and self-propel on the free surface of a vertically vibrating fluid bath due to the droplet's interaction with its accompanying Faraday wave field. This hydrodynamic pilot-wave...

Published by:
Multilump symmetric and nonsymmetric gravity-capillary solitary waves in deep water

Multilump gravity-capillary solitary waves propagating in a fluid of infinite depth are computed numerically. The study is based on a weakly nonlinear and dispersive partial differential equation (PDE) with weak variations...
Published by:
Nonlinear hydroelastic waves on a linear shear current at finite depth
This work is concerned with waves propagating on water of finite depth with a constant-vorticity current under a deformable flexible sheet. The pressure exerted by the sheet is modelled by using the Cosserat thin shell theory....
Published by:
Hydroelastic solitary waves in deep water
The problem of waves propagating on the surface of a two-dimensional ideal fluid of infinite depth bounded above by an elastic sheet is studied with asymptotic and numerical methods. We use a nonlinear elastic model that has...
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Explicitness of Attribution in Academic Discourse
Academic discourse is a kind of dialogic interaction between scholars and the interplay of ‘averral’ and ‘attribution’. Citation, as source using, is the means of attributing the borrowed propositions to a particular source....
Hydroelastic solitary waves in deep water
The problem of waves propagating on the surface of a two-dimensional ideal fluid of infinite depth bounded above by an elastic sheet is studied with asymptotic and numerical methods. We use a nonlinear elastic model that has...
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