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The equations of motion are formulated using a coupled piezoelectric formulation solving for strain and electric charge.
The nonlinear equations of motion are formulated via an updated Lagrangian formulation taking the prestressed catenary equilibrium under gravity as the start configuration.
Renaissance Laws of motion are formulated; telescopic observations begin.
The equations of motion are formulated using Hamilton's principle.
The equations of motion are formulated in the frequency domain, assuming frequency-independent soil stiffness and damping constants.
Nonlinear equations of motion are formulated for a hanging cable with a small sag-to-span ratio.
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The equation of wheelset motion is formulated by virtual work principle.
In the present article the equation of motion is formulated by using the Newtonian approach.
The dynamics of relative motion is formulated as a nonlinear equation firstly and rewritten into QLTV model in latter application.
The velocity potential for fluid motion is formulated in terms of eigenfunction expansions using the collocation method.
The partial differential equation of motion is formulated by way of Hamilton's principle and then is discretized by the assumed mode method.
More suggestions(15)
displacement are formulated
motion are generated
motion are identified
motion are devised
propositions are formulated
proposals are formulated
motion are neglected
motion are presented
motion are observed
motion are obtained
motion are covered
motion are solved
motion are replaced
motion are expected
motion are discussed
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