Degree theory and BMO; part I: Compact manifolds without boundaries

Selecta Mathematica, New Series

Volumn 1, Issue 2, 1995, Pages 197-263

  Brezis, H ^a,b   Nirenberg, L ^c  

^a SORBONNE UNIVERSITÉ   (France)

^b RUTGERS UNIVERSITY   (United States)

^c NEW YORK UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0000875123     PISSN: 10221824     EISSN: 14209020     Source Type: Journal    
DOI: 10.1007/BF01671566     Document Type: Article

References (26)

1. The approximation problem for Sobolev maps between two manifolds
2. Approximation in trace spaces defined between manifolds
3. Density of smooth functions between two manifolds in Sobolev spaces
4. A boundary value problem related to the Ginzburg-Landau model
5. Large solutions for harmonic maps in two dimensions
6. Une généralisation du théorème de Calderón sur l'intégrale de Cauchy in Fourier Analysis
7. A degree theory for almost continuous maps
8. Une Caractérisation des applications de W1,p (BN, S1) qui peuvent être approchées par des fonctions régulières
9. Sobolev maps with integer degree and applications to Skyrme's problem
10. Remarks on the degree theory
11. Fixed points for certain noncontinuous transformations
12. On functions of bounded mean oscillation
13. Generalized Brouwer theorem, Research Problems
14. Functions of bounded mean oscillation and quasi-conformal mappings
15. Functions of vanishing mean oscillation
16. Boundary regularity and the Dirichlet problem for harmonic maps
17. Fixed point theorems for connectivity maps
18. Bounded Toeplitz operators on H1 and applications of the duality between H1 and the functions of bounded mean oscillations