Pages that link to "Item:Q2219477"
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The following pages link to A quantitative description of skyrmions in ultrathin ferromagnetic films and rigidity of degree \(\pm 1\) harmonic maps from \(\mathbb{R}^2\) to \(\mathbb{S}^2\) (Q2219477):
Displaying 17 items.
- Calculus of variations. Abstracts from the workshop held August 2--8, 2020 (hybrid meeting) (Q2044302) (← links)
- Chiral skyrmions of large radius (Q2077864) (← links)
- Rigidity estimates for isometric and conformal maps from \(\mathbb{S}^{n-1}\) to \(\mathbb{R}^n\) (Q2172461) (← links)
- On the geometry of magnetic skyrmions on thin films (Q2197175) (← links)
- Co-rotational chiral magnetic skyrmions near harmonic maps (Q2217515) (← links)
- Compactness results for static and dynamic chiral skyrmions near the conformal limit (Q2403756) (← links)
- Non-degeneracy and quantitative stability of half-harmonic maps from \(\mathbb{R}\) to \(\mathbb{S}\) (Q2699225) (← links)
- The mathematics of thin structures (Q5058113) (← links)
- Chiral magnetic skyrmions across length scales (Q6046377) (← links)
- A note on a rigidity estimate for degree ±1$\pm 1$ conformal maps on S2$\mathbb {S}^2$ (Q6133246) (← links)
- A rigidity estimate for maps from S2$S^2$ to S2$S^2$ via the harmonic map flow (Q6135058) (← links)
- Magnetic skyrmions under confinement (Q6148460) (← links)
- Curved thin-film limits of chiral Dirichlet energies (Q6170424) (← links)
- Quantitative stability of harmonic maps from $${\mathbb {R}}^2$$ to $${\mathbb {S}}^2$$ with a higher degree (Q6489224) (← links)
- Partial differential equations. Abstracts from the workshop held July 23--28, 2023 (Q6544490) (← links)
- Reduced energies for thin ferromagnetic films with perpendicular anisotropy (Q6633027) (← links)
- Sharp quantitative stability of the Möbius group among sphere-valued maps in arbitrary dimension (Q6664340) (← links)
