Interaction dynamics of pulsating viscous liquid with the walls of the conduit on an elastic foundation

Hydroelastic Oscillations of a Circular Plate, Resting on Winkler Foundation

“…Гидроупругие колебания прямоугольных пластин, установленных на основании Пастернака, и взаимодействующей с идеальной несжимаемой жидкостью, имеющей свободную поверхность, исследованы в работах [17][18][19]. Колебания прямоугольной пластины на упругом основании Винклера и взаимодействующей с пульсирующим слоем вязкой несжимаемой жидкости проведено в работах [20][21][22][23]. Однако в указанных работах не рассмотрен случай гидроупругих колебаний круглой пластины, установленной на упругом основании.…”

Mathematical modeling of three-layer beam hydroelastic oscillations

“…The zig-zag hypothesis is valid for the three-layer beam, i.e. Kirchhoff hypothesis is valid for bearing layers, as well as the normal in the beam filler remains straight and turning by the angle [13][14][15][16][17]. Let us connect Cartesian coordinate with the center of beam filler medium surface in an undisturbed state.…”

“…The problem of the bending hydroelastic oscillations of the plate under the impact of the viscous liquid pulsating layer was studied in [11]. The study of the hydroelastic oscillations of the plate, resting on Winkler foundation was made in [12][13][14].…”

Hydroelastic oscillation of a plate resting on Pasternak foundation

“…The hydroelastic oscillations of the rectangular plates, resting on Pasternak foundation and interacting with an ideal incompressible liquid with a free surface, are investigated in references [17][18][19]. The investigation of the oscillations of the plate, resting on the elastic Winkler foundation and interacting with viscous incompressible liquid pulsating layer, was made in references [20][21][22].…”