Removability of singularities of harmonic maps into pseudo-riemannian manifolds

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1. [1] Bryant ( R. ), A duality theorem for Willmore surfaces , J. Differential Geom.20, p. 23-53 (1984). Zbl0555.53002MR772125
2. [2] Burstall ( F. ) , Ferus ( D.), Leschke ( K.), Pedit ( F.), Pinkall ( U.), Conformal geometry of surfaces in S4 and quaternions, Lecture Notes in Mathematics, Springer, Berlin , Heidelberg, (2002). Zbl1033.53001MR1887131
3. [3] Gilbarg ( D. ) , Trudinger ( N.S.), Elliptic partial differential equations of second order, Springer-VerlagBerlinHeidelberg ( 2001). Zbl1042.35002MR1814364
4. [4] Hélein ( F.) , Regularity and uniqueness of harmonic maps into an ellipsoid , Manuscripta Math.60, p. 235-257 (1988). Zbl0646.58020MR924091
5. [5] Hélein ( F.) , Willmore immersions and loop groups, J. Differential Geom.50, p. 331-385 (1998). Zbl0938.53033MR1684984
6. [6] Jäger ( W.) , Kaul ( H. ), Uniqueness and stability of harmonic maps and their Jacobi fields, Manuscripta Math.28, p. 269-291 (1979). Zbl0413.31006MR535705
7. [7] Ladyzhenskaya ( O.), Ural'tseva ( N.), Linear and quasilinear elliptic equations, Academic Press ( 1968). Zbl0164.13002MR244627
8. [8] Morrey ( C.B. ) , Multiple integrals in the calculus of variations, Grundleheren 130, Springer Berlin, ( 1966). Zbl0142.38701MR202511
9. [9] Sacks ( J.) , Uhlenbeck ( K.), The existence of minimal immersions of 2-spheres , Ann. Math.113, p. 1-24 (1981). Zbl0462.58014MR604040
10. [10] Stein ( E.) , Singular integrals and differentiability properties of functions, Princeton University Press, ( 1970). Zbl0207.13501MR290095