Minimizing fibrations and \(p\)-harmonic maps in homotopy classes from \(S^3\) into \(S^2\)
From MaRDI portal
Publication:1271408
DOI10.4310/CAG.1998.v6.n3.a2zbMath0914.58010OpenAlexW2626205049MaRDI QIDQ1271408
Publication date: 21 June 1999
Published in: Communications in Analysis and Geometry (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.4310/cag.1998.v6.n3.a2
Related Items (16)
Contraction of areas vs. topology of mappings ⋮ THE PONTRJAGIN–HOPF INVARIANTS FOR SOBOLEV MAPS ⋮ An estimate of the Hopf degree of fractional Sobolev mappings ⋮ Quantitative estimates for fractional Sobolev mappings in rational homotopy groups ⋮ Harmonic maps from \(S^3\) into \(S^2\) with low Morse index ⋮ Connecting rational homotopy type singularities ⋮ Unnamed Item ⋮ A new obstruction to the extension problem for Sobolev maps between manifolds ⋮ Generalized Ginzburg-Landau equations in high dimensions ⋮ On the geometrized Skyrme and Faddeev models ⋮ The Faddeev knots as stable solitons: existence theorems ⋮ Topology of Sobolev mappings III ⋮ A counterexample to the weak density of smooth maps between manifolds in Sobolev spaces ⋮ Estimates by gap potentials of free homotopy decompositions of critical Sobolev maps ⋮ Infima of universal energy functionals on homotopy classes ⋮ ON A MINIMIZING PROPERTY OF THE HOPF SOLITON IN THE FADDEEV–SKYRME MODEL
This page was built for publication: Minimizing fibrations and \(p\)-harmonic maps in homotopy classes from \(S^3\) into \(S^2\)
