Pages that link to "Item:Q642362"
From MaRDI portal
The following pages link to Asteroid close encounters characterization using differential algebra: the case of apophis (Q642362):
Displaying 17 items.
- Propagation of large uncertainty sets in orbital dynamics by automatic domain splitting (Q748258) (← links)
- Tools to detect structures in dynamical systems using jet transport (Q748297) (← links)
- Long-term density evolution through semi-analytical and differential algebra techniques (Q1680317) (← links)
- Probabilistic data association: the orbit set (Q2004687) (← links)
- Use of the semilinear method to predict the impact corridor on ground (Q2004697) (← links)
- Nonlinear representation of the confidence region of orbits determined on short arcs (Q2005646) (← links)
- On the predictability and robustness of Galileo disposal orbits (Q2005674) (← links)
- Using invariant manifolds to capture an asteroid near the \(L_3\) point of the Earth-Moon bicircular model (Q2045999) (← links)
- Differential algebra-based multiple Gaussian particle filter for orbit determination (Q2055343) (← links)
- Comparison of continuity equation and Gaussian mixture model for long-term density propagation using semi-analytical methods (Q2138505) (← links)
- Set propagation in dynamical systems with generalised polynomial algebra and its computational complexity (Q2206505) (← links)
- A new subdivision algorithm for the flow propagation using polynomial algebras (Q2207857) (← links)
- Impact probability computation of near-Earth objects using Monte Carlo line sampling and subset simulation (Q2210858) (← links)
- Stable sets mapping with Taylor differential algebra with application to ballistic capture orbits around Mars (Q2675571) (← links)
- Numerical integration of high-order variational equations of ODEs (Q2700366) (← links)
- Modeling close encounters with massive asteroids: a Markovian approach (Q3590844) (← links)
- Numerical Computation of High-Order Expansions of Invariant Manifolds of High-Dimensional Tori (Q5095751) (← links)