Pages that link to "Item:Q813706"

The following pages link to Piecewise-linearized methods for oscillators with limit cycles (Q813706):

Displaying 26 items.

• A complementarity approach for the computation of periodic oscillations in piecewise linear systems (Q347344) (← links)
• Existence of self-oscillation for a class of nonlinear discrete-time systems (Q603618) (← links)
• The existence of the exponentially stable limit cycle for a class of nonlinear systems (Q712146) (← links)
• Piecewise-linearized methods for single degree-of-freedom problems (Q876088) (← links)
• Limit cycles of non-smooth oscillators (Q928096) (← links)
• Existence and uniqueness of limit cycle for a class of nonlinear discrete-time systems (Q944883) (← links)
• Novel frequency-domain criterion for elimination of limit cycles in a class of digital filters with single saturation nonlinearity (Q944891) (← links)
• Piecewise-linearized methods for initial-value problems with oscillating solutions (Q945348) (← links)
• Localized basis function method for computing limit cycle oscillations (Q1415679) (← links)
• Approximate limit cycles of coupled nonlinear oscillators with fractional derivatives (Q1988763) (← links)
• Algebraically computable piecewise linear nodal oscillators (Q2350121) (← links)
• Piecewise homotopy methods for nonlinear ordinary differential equations (Q2425965) (← links)
• Modified LMI condition for the realization of limit cycle-free digital filters using saturation arithmetic (Q2466648) (← links)
• Suppression of limit cycles in second-order companion form digital filters with saturation arithmetic (Q2470623) (← links)
• One-step recursive method for solving systems of differential equations (Q2483347) (← links)
• Determination of periodic orbits of nonlinear oscillators by means of piecewise-linearization methods (Q2497644) (← links)
• Exploring a piece-wise-nonlinear method (Q2514067) (← links)
• Limit cycles design for a class of bilinear control systems (Q2519657) (← links)
• Semi-analytical method to study piecewise linear oscillators (Q2698361) (← links)
• Extensions of the phase space linearization (PSL) technique for non-linear oscillators (Q2880782) (← links)
• Piecewise-linearized methods for oscillators with fractional-power nonlinearities (Q2891934) (← links)
• The piecewise full decoupling method for dynamic problems (Q2955086) (← links)
• PERIODIC RESPONSE OF PIECEWISE NON-LINEAR OSCILLATORS UNDER HARMONIC EXCITATION (Q3118176) (← links)
• (Q4367691) (← links)
• (Q4510589) (← links)
• SOME ASYMPTOTIC METHODS FOR STRONGLY NONLINEAR EQUATIONS (Q5470109) (← links)