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This paper provides the necessary extension for single degree of freedom (SDOF) mechanisms and also presents an example.
This paper addresses the total mechanical energy and equivalent differential equation of motion for single degree of freedom fractional oscillators.
In this paper, a method for predicting bracing properties is proposed for single degree of freedom interactive task to improve performance.
Motion control is discussed for single degree of freedom motion control systems as an extension of the control of mechanical coordinates in electrical drives.
The displacement spectra were computed for single degree of freedom systems subjected to a large set of strong ground motion records.
This DDDS is a variation of the well-known nonlinear response spectrum for single degree of freedom (SDOF) systems with fixed displacement ductility demands.
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Gulkan and Sozen (1974) investigated the nonlinear behavior of RC structures under dynamic loads, and presented equivalent equations for damping of single degree of freedom structures.
Of particular interest is the use of the generalized residual for single-degree-of-freedom (s.d.o.f).o.f
Algorithms for single-degree-of-freedom linear and elasto-plastic systems are proposed and their resulting computational efficiency investigated.
Critical excitation approaches are promising and a new random critical excitation method for single-degree-of-freedom (SDOF) elastic plastic structures is proposed.
In this paper, a general input shaper design methodology for single-degree-of-freedom systems with Duffing nonlinearity is developed by an energy approach.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com