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Natural Oscillations of Viscoelastic Lamellar Mechanical Systems with Point Communications 被引量:3
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作者 safarov ismail ibrahimovich Teshaev Muhsin Hudoyberdievich Madjidov Maqsud 《Applied Mathematics》 2014年第19期3018-3025,共8页
We investigated the natural oscillations of dissipative inhomogeneous plate mechanical systems with point connections. Based on the principle of virtual displacements, we equate to zero the sum of all active work forc... We investigated the natural oscillations of dissipative inhomogeneous plate mechanical systems with point connections. Based on the principle of virtual displacements, we equate to zero the sum of all active work force, including the force of inertia which obtain equations vibrations of mechanical systems. Frequency equation is solved numerically by the method of Muller. According to the result of numerical analysis we established nonmonotonic dependence damping coefficients of the system parameters. 展开更多
关键词 Plate VISCOELASTIC Properties NATURAL Frequencies Damping Ratios Structurally HOMOGENEOUS and Structurally Heterogeneous
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Distribution Free Waves in Viscoelastic Wedge with an Arbitrary Angle Tops
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作者 safarov ismail ibrahimovich Teshaev Mukhsin Khudoyberdiyevich +1 位作者 Akhmedov Maqsud Sharipovich Boltayev Zafar Ixtiyorovich 《Applied Mathematics》 2017年第5期736-745,共10页
In work questions of distribution of waves in a viscoelastic wedge with any corner of top is considered. The elastic cylinder with a radial crack is a wedge corner. The regional task for system of the differential equ... In work questions of distribution of waves in a viscoelastic wedge with any corner of top is considered. The elastic cylinder with a radial crack is a wedge corner. The regional task for system of the differential equations in private derivatives is decided by means of a method of straight lines that allows using a method of orthogonal prorace. 展开更多
关键词 The Cylinder The Differential Equations The Orthogonal Prorace Approximating FORMULAS A WEDGE of CORNER A Wave Guide DISPERSIVE Dependence
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Natural Oscillations of Cylindrical Bodies with External Friction on the Boundary
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作者 safarov ismail ibrahimovich Akhmedov Maqsud Sharipovich Boltaev Zafar Ihterovich 《Applied Mathematics》 2015年第3期629-625,共17页
In this paper we consider of natural oscillations cylindrical bodies with external friction. Complex rates changes from friction parameters are shown. Rate equations are solved numerically—by method of Muller.
关键词 External Friction The NATURAL OSCILLATIONS CYLINDRICAL Body Flat SWING ANT Plane Oscillation Frequency Damping Factor
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