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- W764358952 abstract "This paper is devoted to a circular cylindrical thin-walled shell made of a porous-cellular material. The cylindrical shell is loaded by impulse of combined forces versus of the time. The impulses of forces by course are taken. In the paper a combined axial and external pressure are assumed. A shell is simply supported on all outer edges. The mechanical properties vary continuously on the thickness of a shell. On the ground of Magnucki’s model a nonlinear hypothesis of deformation of a plane cross section of the shell is assumed. The displacement field of any cross section and nonlinear geometrical and physical relationships are assumed in a cylindrical coordinate system. The system of three partial differential equations for dynamic stability shell was obtained using the Hamilton’s principle. This system of equations is solved by Galerkin method. In the next step the system of two motion equations was solved by the use of the numerical method (Runge-Kutta). The results of the calculation are presented for selected variables, for example, the time of the duration of external load, the amplitude of the impulse, dimensionless parameter of shell porosity, the share of axial load in the total loads. The results of the research for family of porous shell are presented." @default.
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- W764358952 date "2007-01-01" @default.
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- W764358952 title "Dynamic stability of a porous cylindrical shell subjected to impulse of forces combined" @default.
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