Numerical methods in vibration  

General Competences Apply knowledge in practice Retrieve, analyse and synthesise data and information, with the use of necessary technologies Adapt to new situations Make decisions Work autonomously Work in teams Work in an international context Work in an interdisciplinary team Advance free, creative and causative thinking Course Content (Syllabus) Analytical Dynamics: generalized coordinates, motion constraints, principle of virtual work, Lagrange’s equations, Hamilton’s principle, Hamilton’s canonical equations. Numerical solution of systems of linear and nonlinear algebraic equations (determination of static response, kinematics of mechanisms, direct determination of periodic steady-state motions). Numerical integration of the equations and equations of motion of mechanical systems and structures (systems of differential equations and differential-algebraic equations). Evaluation of natural frequencies and modes of complex structures. Applications from the area of rigid body dynamics and machine dynamics (mass balancing of reciprocating engines, power flow smoothing – flywheels, application of multibody dynamics software).
Presential
English
Numerical methods in vibration
English

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