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   <subfield code="a">Nonlinear and unsteady waves generated by a traveling pressure distribution and the associated waveless shapes</subfield>
   <subfield code="h">[Elektronische Daten]</subfield>
   <subfield code="c">[Lu Wang, Ronald Yeung]</subfield>
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   <subfield code="a">The wave elevation and flow near a moving pressure distribution of characteristic intensity $$p_0$$ p 0 and length $$2a$$ 2 a are investigated using a fully nonlinear and unsteady mixed Eulerian-Lagrangian method. Special attention is paid to the zero-wave-resistance (ZWR) conditions and the associated waveless free-surface profiles. Large-time solutions for free-surface elevation are in good agreement with linear steady-state solutions for small applied pressure parameter $$p_0/(\rho ga)$$ p 0 / ( ρ g a ) , with $$\rho g$$ ρ g being the weight density of the fluid. The ZWR phenomenon predicted by the linear wave theory at certain critical speeds is recovered from these nonlinear solutions. As $$p_0/(\rho ga)$$ p 0 / ( ρ g a ) increases, large-time nonlinear solutions indicate that trailing waves of near-zero amplitude can still be achieved at certain adjusted critical speeds. The time evolution of the trailing waves is presented and discussed.</subfield>
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