Pages that link to "Item:Q2748046"

The following pages link to A new numeric-analytical principle for nonlinear deterministic and stochastic dynamical systems (Q2748046):

Displaying 19 items.

• Efficacy of variational iteration method for chaotic genesio system - classical and multistage approach (Q602213) (← links)
• A piecewise-spectral parametric iteration method for solving the nonlinear chaotic Genesio system (Q646059) (← links)
• A multi-step linearization technique for a class of boundary value problems in nonlinear mechanics (Q835454) (← links)
• Weak forms of the locally transversal linearization (LTL) technique for stochastically driven nonlinear oscillators (Q949934) (← links)
• Extended Kalman filters using explicit and derivative-free local linearizations (Q965631) (← links)
• New forms of extended Kalman filter via transversal linearization and applications to structural system identification (Q1033537) (← links)
• A weak form of stochastic Newmark method with applications to engineering dynamical systems (Q1401091) (← links)
• New computational approaches for wrinkled and slack membranes (Q1959979) (← links)
• Numerical preservation issues in stochastic dynamical systems by \(\vartheta\)-methods (Q2136218) (← links)
• Decision-making on the solution of a stochastic nonlinear dynamical system of Kannan-type in new sequence space of soft functions (Q2171701) (← links)
• Weakly corrected numerical solutions to stochastically driven nonlinear dynamical systems (Q2289976) (← links)
• A Kushner-Stratonovich Monte Carlo filter applied to nonlinear dynamical system identification (Q2448789) (← links)
• An adaptation of Adomian decomposition for numeric-analytic integration of strongly nonlinear and chaotic oscillators (Q2459301) (← links)
• A multistep transversal linearization (MTL) method in nonlinear dynamics through a Magnus characterization (Q2483246) (← links)
• A novel stochastic locally transversal linearization (LTL) technique for engineering dynamical systems: strong solutions (Q2504394) (← links)
• A generalized local linearization principle for non-linear dynamical systems (Q2882056) (← links)
• A pseudo-dynamical systems approach to a class of inverse problems in engineering (Q3561922) (← links)
• Higher order weak linearizations of stochastically driven nonlinear oscillators (Q5438857) (← links)
• Explorations of the phase-space linearization method for deterministic and stochastic nonlinear dynamical systems (Q5925991) (← links)