Pages that link to "Item:Q2222368"
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The following pages link to Adjoint sensitivity analysis on chaotic dynamical systems by non-intrusive least squares adjoint shadowing (NILSAS) (Q2222368):
Displaying 19 items.
- Least squares shadowing sensitivity analysis of chaotic limit cycle oscillations (Q349025) (← links)
- Sensitivity analysis on chaotic dynamical systems by non-intrusive least squares shadowing (NILSS) (Q683383) (← links)
- Adjoint sensitivity analysis of chaotic dynamical systems with non-intrusive least squares shadowing (Q1694647) (← links)
- Sensitivity analysis of chaotic systems using a frequency-domain shadowing approach (Q2112440) (← links)
- Adjoint sensitivity analysis of chaotic systems using cumulant truncation (Q2212448) (← links)
- Sensitivity analysis on chaotic dynamical systems by finite difference non-intrusive least squares shadowing (FD-NILSS) (Q2222313) (← links)
- Adjoint shape optimization coupled with LES-adapted RANS of a U-bend duct for pressure loss reduction (Q2245475) (← links)
- Forward and adjoint sensitivity computation of chaotic dynamical systems (Q2249346) (← links)
- Modal laminar-turbulent transition delay by means of topology optimization of superhydrophobic surfaces (Q2679475) (← links)
- Error-driven adaptive mesh refinement for unsteady turbulent flows in spectral-element simulations (Q2698701) (← links)
- Efficient Computation of Linear Response of Chaotic Attractors with One-Dimensional Unstable Manifolds (Q5072970) (← links)
- Approximating Linear Response by Nonintrusive Shadowing Algorithms (Q5164018) (← links)
- Fast Adjoint Algorithm for Linear Responses of Hyperbolic Chaos (Q6084962) (← links)
- On the Application of Optimal Control Techniques to the Shadowing Approach for Time Averaged Sensitivity Analysis of Chaotic Systems (Q6151660) (← links)
- Recursive divergence formulas for perturbing unstable transfer operators and physical measures (Q6168030) (← links)
- Backpropagation in hyperbolic chaos via adjoint shadowing (Q6189199) (← links)
- The nth-Order Comprehensive Adjoint Sensitivity Analysis Methodology, Volume III (Q6488335) (← links)
- Equivariant divergence formula for hyperbolic chaotic flows (Q6631584) (← links)
- Divide and conquer: learning chaotic dynamical systems with multistep penalty neural ordinary differential equations (Q6641946) (← links)
