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A-Man Zhang
Researcher at Harbin Engineering University
Publications - 210
Citations - 5945
A-Man Zhang is an academic researcher from Harbin Engineering University. The author has contributed to research in topics: Bubble & Jet (fluid). The author has an hindex of 34, co-authored 177 publications receiving 3758 citations. Previous affiliations of A-Man Zhang include University College London.
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Study on the ditching of space capsules using the smoothed particle hydrodynamics method
TL;DR: In this article , a particle shifting method is included in the δ+-SPH model to increase accuracy for determining the ideal particle spacing for this issue, a convergence analysis is done, and the slamming loads of the capsule ditching at different pitch angles are simulated and explored.
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Effects of nanostructured substrates on the dynamic behavior of nanobubbles
TL;DR: The nanotrench structure can enhance the stability of bulk nanobubbles and control the formation and positions of surface nanobbles as discussed by the authors, and the hydrophilic deformed graphene domains prevent interaction between two neighboring surfaces.
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Particle propulsion from attached acoustic cavitation bubble under strong ultrasonic wave excitation
TL;DR: In this article , a fluid-structure interaction model based on the boundary integral method (BIM) is proposed to simulate complex interactions between a suspended spherical particle and an attached cavitation bubble.
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Non-modal growth of finite-amplitude disturbances in oscillatory boundary layer
TL;DR: In this article , the authors adopt optimisation approaches to predict the maximum energy amplification of two-and three-dimensional perturbations in response to the optimal initial disturbance with or without external forcing.
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A coupling approach of the isogeometric–meshfree method and peridynamics for static and dynamic crack propagation
TL;DR: In this paper , a coupling approach of the isogeometric-meshfree method and the peridynamic method is developed for static and dynamic crack propagation, which adopts the moving least-squares approximations to establish the equivalence between meshfree shape functions and isogeometrical basis functions, is capable of obtaining the exact geometry.