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On minimization of cavity drag of hydrofoils coefficients of profiles in the Helmholtz—Kirchhoff (infinite cavity) flow. The coefficients are based

Exact bounds for lift-to-drag ratios of profiles in the Helmholtz-Kirchhoff flow in the Helmholtz-Kirchhoff (infinite cavity) flow. The coefficients are based on the wetted arc length of profile

Exact bounds for lift-to-drag ratios of profiles in the Helmholtz-Kirchhoff flow in the Helmholtz-Kirchhoff (infinite cavity) flow. The coefficients are based on the wetted arc length of profile

On minimization of cavity drag of hydrofoils coefficients of profiles in the Helmholtz—Kirchhoff (infinite cavity) flow. The coefficients are based

One nonlinear variational problem of the theory of cavitating profiles in the Helmholtz-Kirchhoff (infinite cavity) flow. The coefficients are based on the wetted arc length of profile

One nonlinear variational problem of the theory of cavitating profiles in the Helmholtz-Kirchhoff (infinite cavity) flow. The coefficients are based on the wetted arc length of profile

Free and forced bending vibrations of a thin plate in a perfect compressible fluid with energy dissipation taken into account on the classical Kirchhoff-Love model and are obtained in two versions. In the first version unsimplified three

Analog of the Kutta-Joukowskii theorem for the Helmholtz-Kirchhoff flow past a profileA study was conducted to demonstrate analog of the Kutta-Joukowskii theorem for the Helmholtz-Kirchhoff

Analog of the Kutta-Joukowskii theorem for the Helmholtz-Kirchhoff flow past a profileA study was conducted to demonstrate analog of the Kutta-Joukowskii theorem for the Helmholtz-Kirchhoff

Forced and free vibrations of thin composite plate with free layer damping located in the air. The mechanical behavior of a two-layer plate is described by the Kirchhoff-Love model. For the case of hinged

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