Pages that link to "Item:Q1433339"
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The following pages link to New upper bounds for free linear and nonlinear vibration systems with applications of the differential calculus of norms (Q1433339):
Displaying 11 items.
- Computing the maximum transient energy growth (Q634125) (← links)
- On the vibration-suppression property and monotonicity behavior of a special weighted norm for dynamical systems \(\dot x=Ax, x(t_0)=x_0\) (Q907428) (← links)
- New trends towards lower energy estimates and optimality for nonlinearly damped vibrating systems (Q983286) (← links)
- Differential calculus for \(p\)-norms of complex-valued vector functions with applications (Q1612417) (← links)
- Amplitude bounds of linear forced vibrations (Q1912046) (← links)
- Solution of the matrix eigenvalue problem \(VA+A^{*}V=\mu V\) with applications to the study of free linear dynamical systems (Q2469617) (← links)
- On norm equivalence between the displacement and velocity vectors for free linear dynamical systems (Q2813519) (← links)
- Two-sided bounds on some output-related quantities in linear stochastically excited vibration systems with application of the differential calculus of norms (Q4966736) (← links)
- (Q5490659) (← links)
- New upper bounds for excited vibration systems with applications of the differential calculus of norms (Q5758199) (← links)
- Two-sided bounds for the asymptotic behaviour of free nonlinear vibration systems with application of the differential calculus of norms (Q5852171) (← links)
