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Volumn 8, Issue 3, 2001, Pages 321-330

Topology of Sobolev mappings

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EID: 0035535889     PISSN: 10732780     EISSN: None     Source Type: Journal    
DOI: 10.4310/MRL.2001.v8.n3.a8     Document Type: Article
Times cited : (42)

References (18)
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  • 3
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    • Relaxed energies for harmonic maps
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    • (1990) Variational Methods , pp. 37-52
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  • 4
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    • A cohomological criterion for density of smooth maps in Sobolev spaces between two manifolds
    • Nematics. Ed. J. M. Coron et. al., Kluwer Academic Publishers
    • [BCDH] F. Bethuel, J. M. Coron, F. Demengel and F. Helein, A cohomological criterion for density of smooth maps in Sobolev spaces between two manifolds, Nematics. Ed. J. M. Coron et. al., NATO Adv. Sci. Inst. Ser. C Math. Phys. Sci. 332, Kluwer Academic Publishers, 1990, pp. 15-23.
    • (1990) NATO Adv. Sci. Inst. Ser. C Math. Phys. Sci. , vol.332 , pp. 15-23
    • Bethuel, F.1    Coron, J.M.2    Demengel, F.3    Helein, F.4
  • 6
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    • Harmonic maps of finite energy from noncompact manifolds
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    • (1984) J. London Math. Soc. , vol.30 , pp. 361-370
    • Burstall, F.E.1
  • 8
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    • Approximation of sobolev mappings
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    • (1994) Nonlinear Anal. , vol.22 , pp. 1579-1591
    • Hajlasz, P.1
  • 11
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    • Academic Press, New York
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    • The existence of incompressible minimal surfaces and topology of three dimensional manifolds with non-negative scalar curvature
    • [SY] R. Schoen and S. T. Yau, The existence of incompressible minimal surfaces and topology of three dimensional manifolds with non-negative scalar curvature, Ann. of Math. 110 (1979), 127-142.
    • (1979) Ann. of Math. , vol.110 , pp. 127-142
    • Schoen, R.1    Yau, S.T.2
  • 16
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    • Infima of energy functions in homotopy classes of mappings
    • [W1] B. White, Infima of energy functions in homotopy classes of mappings. J. Differential Geom. 23 (1986), 127-142.
    • (1986) J. Differential Geom. , vol.23 , pp. 127-142
    • White, B.1
  • 17
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    • Homotopy classes in sobolev spaces and the existence of energy minimizing maps
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  • 18
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* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.