{"id":12,"date":"2008-09-18T16:22:04","date_gmt":"2008-09-18T16:22:04","guid":{"rendered":"http:\/\/people.unica.it\/biharmonic\/?page_id=12"},"modified":"2020-05-05T13:24:16","modified_gmt":"2020-05-05T13:24:16","slug":"publication","status":"publish","type":"page","link":"https:\/\/people.unica.it\/biharmonic\/publication\/","title":{"rendered":"Publication"},"content":{"rendered":"
    \n
  1. \n\n\n\n
    EELLS, J. and SAMPSON, J.H. (1964)<\/strong>.<\/p>\n

    Harmonic mappings of Riemannian manifolds.<\/p>\n

    Amer. J. Math. 86, <\/em> 109–160.<\/td>\n

    		MR 0164306<\/a><\/p>\n

    Zbl 0122.40102<\/a><\/td>\n

    		Harmonic maps<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  2. \n\n\n\n
    EELLS, J. and SAMPSON, J.H. (1964)<\/strong>.<\/p>\n

    Energie et deformations en geometrie differentielle.<\/p>\n

    Ann. Inst. Fourier, 14, <\/em> 61–70.<\/td>\n

    		MR
    \n0172310<\/a>    Zbl 0123.38703<\/a><\/td>\n    		Intrisic (p. 67)<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  3. \n\n\n\n
    EELLS, J. and SAMPSON, J.H. (1965)<\/strong>.<\/p>\n

    Variational theory in fibre bundles.<\/p>\n

    US-Japan Seminar in Diff. Geom., <\/em> 22–33.<\/td>\n

    		MR
    \n0216519<\/a>    Zbl 0192.29801<\/a><\/td>\n    		Intrisic (p. 29, theorem erroneous)<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  4. \n\n\n\n
    EELLS, J. (1966)<\/strong>.<\/p>\n

    A setting for global analysis.
    \nBull. Amer. Math. Soc., 72, <\/em> 751–807.<\/td>\n

    		MR
    \n0203742<\/a>    Zbl 0000.00000<\/a><\/td>\n    		Intrinsic (p. 792, statement p. 792-793 erroneous)<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  5. \n\n\n\n
    ELIASSON, H.I. (1967)<\/strong>.<\/p>\n

    Geometry of manifolds of maps.<\/p>\n

    J. Diff. Geom., 1, <\/em> 169–194.<\/td>\n

    		MR
    \n0226681<\/a>    Zbl 0163.43901<\/a><\/td>\n    		Extrinsic (p.194)<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  6. \n\n\n\n
    PALAIS, R.S. (1971)<\/strong>.<\/p>\n

    Banach manifolds of fibre bundle sections.<\/p>\n

    Actes du Congres International des Mathematiciens (Nice, 1970) Tome 2 <\/em> 243–249.<\/td>\n

    		MR
    \n0448405<\/a>    Zbl 0326.58008<\/a><\/td>\n    		Intrisic\/extrinsic (closing statement unclear)<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  7. \n\n\n\n
    LEMAIRE, L. (1981)<\/strong>.<\/p>\n

    Minima and critical points of the energy in dimension two.<\/p>\n

    Global Differential Geometry and Global Analysis (Berlin 1979) <\/em> 187–193.<\/td>\n

    		MR
    \n0636281<\/a>    Zbl 0437.58005<\/a><\/td>\n    		Shows that E_{2} + tE does not satisfy condition (C) (p. 190)<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  8. \n\n\n\n
    EELLS, J. (1984)<\/strong>.<\/p>\n

    Certain variational principles in Riemannian geometry.<\/p>\n

    Proc. Int. Colloq. Diff. Geom. Santiago de Compostela, <\/em> 46–60.<\/td>\n

    		MR
    \n0864856<\/a>    Zbl 0653.53026<\/a><\/td>\n    		Intrisic (p. 55)<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  9. \n\n\n\n
    JIANG, G.Y. (1986)<\/strong>.<\/p>\n

    2-harmonic isometric immersions between Riemannian manifolds.<\/p>\n

    Chinese Ann. Math. Ser. A, 7, <\/em> 130–144.<\/td>\n

    		MR 0858581<\/a><\/p>\n

    Zbl 0596.53046<\/a><\/td>\n

    		Intrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  10. \n\n\n\n
    JIANG, G.Y. (1986)<\/strong>.<\/p>\n

    2-Harmonic maps and their first and second variational formulas.<\/p>\n

    Chinese Ann. Math. Ser. A, 7, <\/em> 389–402.<\/td>\n

    		MR 0886529<\/a><\/p>\n

    Zbl 0628.58008<\/a><\/td>\n

    		Intrinsic, First Variation<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  11. \n\n\n\n
    JIANG, G.Y. (1987)<\/strong>.<\/p>\n

    The conservation law for 2-harmonic maps between Riemannian manifolds.<\/p>\n

    Acta Math. Sinica 30, <\/em> 220–225.<\/td>\n

    		MR 0891928<\/a><\/p>\n

    Zbl 0631.58007<\/a><\/td>\n

    		Intrinsic, submanifolds<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  12. \n\n\n\n
    JIANG, G.Y. (1987)<\/strong>.<\/p>\n

    Some nonexistence theorems on 2-harmonic and isometric immersions in Euclidean space.<\/p>\n

    Chinese Ann. Math. Ser. A 8, <\/em> 377–383.<\/td>\n

    		MR 0924896<\/a><\/p>\n

    Zbl 0637.53071<\/a><\/td>\n

    		Intrinsic, submanifolds<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  13. \n\n\n\n
    DIMITRIC, I.M. (1988)<\/strong>.<\/p>\n

    Quadric representation and submanifolds of finite type.<\/p>\n

    Doctoral dissertation, <\/em> Michigan State University.<\/td>\n

    		MR 000000<\/a><\/p>\n

    Zbl 000000<\/a><\/td>\n

    		Intrinsic, submanifolds, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  14. \n\n\n\n
    CHEN, B.-Y. (1991)<\/strong>.
    \nSome open problems and conjectures on submanifolds
    \nof finite type.Soochow J. Math., 17, <\/em> 169–188.<\/td>\n    		MR 1143504<\/a><\/p>\n

    Zbl 0749.53037<\/a><\/td>\n

    		Intrinsic, submanifold, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  15. \n\n\n\n
    CHEN, B.-Y. and ISHIKAWA, S. (1991)<\/strong>.<\/p>\n

    Biharmonic surfaces in pseudo-Euclidean spaces.<\/p>\n

    Mem. Fac. Sci. Kyushu Univ. Ser. A, 45, <\/em> 323–347.<\/td>\n

    		MR 1133117<\/a><\/p>\n

    Zbl 0757.53009<\/a><\/td>\n

    		Intrinsic, semi-Riemannian, submanifold<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  16. \n\n\n\n
    ISHIKAWA, S. (1992)<\/strong>.<\/p>\n

    On biharmonic submanifolds and finite type
    \nsubmanifolds in a Euclidean space or a pseudo-Euclidean space.<\/p>\n

    Doctoral Thesis,<\/em> Kyushu Univ., Fukuota.<\/td>\n

    		MR 000000<\/a><\/p>\n

    Zbl 000000<\/a><\/td>\n

    		Intrinsic, submanifolds, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  17. \n\n\n\n
    ISHIKAWA, S. (1992)<\/strong>.<\/p>\n

    Biharmonic W-surfaces in 4-dimensional pseudo-Euclidean space.<\/p>\n

    Mem. Fac. Sci. Kyushu Univ. Ser. A, 46, <\/em> 269–286.<\/td>\n

    		MR 1195470<\/a><\/p>\n

    Zbl 0780.53042<\/a><\/td>\n

    		Intrinsic, submanifolds, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  18. \n\n\n\n
    DIMITRIC, I. (1992)<\/strong>.<\/p>\n

    Submanifolds of E^m with harmonic mean
    \ncurvature vector.<\/p>\n

    Bull. Inst. Math. Acad. Sinica, 20, <\/em> 53–65.<\/td>\n

    		MR 1166218<\/a><\/p>\n

    Zbl 0778.53046<\/a><\/td>\n

    		Intrinsic, submanifolds, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  19. \n\n\n\n
    SUN, H.A. (1992)<\/strong>.<\/p>\n

    A theorem on 2-harmonic mappings.<\/p>\n

    J. Math. (Wuhan) 12, <\/em> 103–106.<\/td>\n

    		MR 1204581<\/a><\/p>\n

    Zbl 0766.53036<\/a><\/td>\n

    		Intrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  20. \n\n\n\n
    SUN, H.A. (1992)<\/strong>.<\/p>\n

    Compositions of 2-harmonic maps.<\/p>\n

    J. Math. Res. Exposition 12, <\/em> 535–538.<\/td>\n

    		MR 1193402<\/a><\/p>\n

    Zbl 0769.58017<\/a><\/td>\n

    		Intrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  21. \n\n\n\n
    FERRANDEZ, A. and LUCAS, P. (1992)<\/strong>.<\/p>\n

    Null 2-type hypersurfaces in a Lorentz space.<\/p>\n

    Canad. Math. Bull., 35, <\/em> 354–360.<\/td>\n

    		MR 1184012<\/a><\/p>\n

    Zbl 0765.53045<\/a><\/td>\n

    		Intrinsic, second variation<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  22. \n\n\n\n
    CHEN, J.H. (1993)<\/strong>.<\/p>\n

    Compact 2-harmonic hypersurfaces in S^{n+1}(1).<\/p>\n

    Acta Math. Sinica 36, <\/em> 341–347.<\/td>\n

    		MR 1247088<\/a><\/p>\n

    Zbl 000000<\/a><\/td>\n

    		Intrinsic, submanifolds<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  23. \n\n\n\n
    SUN, H.A. (1993)<\/strong>.<\/p>\n

    2-harmonic isometric immersions with parallel mean curvature vector.<\/p>\n

    J. Math. (Wuhan) 13, <\/em> 141–146.<\/td>\n

    		MR 1257740<\/a><\/p>\n

    Zbl 0792.53052<\/a><\/td>\n

    		Intrinsic, submanifolds<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  24. \n\n\n\n
    GARAY, O.J. (1994)<\/strong>.<\/p>\n

    A classification of certain 3-dimensional conformally flat Euclidean hypersurfaces.<\/p>\n

    Pacific J. Math. 162, <\/em> 13–25.<\/td>\n

    		MR 1247141<\/a><\/p>\n

    Zbl 0791.53026<\/a><\/td>\n

    		Intrinsic, submanifolds<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  25. \n\n\n\n
    ALIAS, L.J. (1994)<\/strong>.<\/p>\n

    Characterization and Classification of Hypersurfaces in Pseudo-Riemannian Space Forms.<\/p>\n

    Doctoral dissertation, <\/em> Universidad de Murcia.<\/td>\n

    		MR 0000000<\/a><\/p>\n

    Zbl 0000000<\/a><\/td>\n

    		Intrinsic, submanifolds, semi-Riemannian<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  26. \n\n\n\n
    SUN, H.A. (1994)<\/strong>.<\/p>\n

    2-harmonic isometric immersions in a sphere with parallel mean curvature vector.<\/p>\n

    Pure Appl. Math. (Xi’an) 10, <\/em> 114–118.<\/td>\n

    		MR 1306920<\/a><\/p>\n

    Zbl 0841.53049<\/a><\/td>\n

    		Intrinsic, submanifolds<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  27. \n\n\n\n
    ALIAS, L.J.; FERRANDEZ, A. and LUCAS, P. (1995)<\/strong>.<\/p>\n

    Hypersurfaces in the non-flat Lorentzian space forms with a characteristic eigenvector field.<\/p>\n

    J. Geom. 52, <\/em> 10–24.<\/td>\n

    		MR 1317251<\/a><\/p>\n

    Zbl 0824.53063<\/a><\/td>\n

    		Intrinsic, submanifolds<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  28. \n\n\n\n
    SUN, H.A. (1995)<\/strong>.
    \n2-harmonic totally real submanifolds in a complex projective space.Chin. Q. J. Math. 10, <\/em> 37–41.<\/td>\n    		MR <\/a><\/p>\n

    Zbl 0969.53509<\/a><\/td>\n

    		Intrinsic, submanifolds<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  29. \n\n\n\n
    ZHONG, D.S. (1995)<\/strong>.
    \n2-harmonic isometric immersions of 3-dimensional submanifolds
    \nwith parallel mean curvature vector.Natur. Sci. J. Harbin Normal Univ. 11, <\/em> 8–12.<\/td>\n    		MR 1433300<\/a><\/p>\n

    Zbl 0981.53057<\/a><\/td>\n

    		Intrinsic, submanifolds<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  30. \n\n\n\n
    CHEN, B.-Y. and VERSTRAELEN, L. (1995)<\/strong>.<\/p>\n

    Laplace transformations of submanifolds.<\/em>
    \nCentre for Pure and Applied Differential Geometry (PADGE), 1.<\/td>\n

    		MR 1347686<\/a><\/p>\n

    Zbl 0912.53036<\/a><\/td>\n

    		Intrinsic, submanifold, semi-Riemannian<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  31. \n\n\n\n
    HASANIS, T. and VLACHOS, T. (1995)<\/strong>.<\/p>\n

    Hypersurfaces in E^4 with
    \nharmonic mean curvature vector field.<\/p>\n

    Math. Nachr., 172, <\/em> 145–169.<\/td>\n

    		MR 1330627<\/a><\/p>\n

    Zbl 0839.53007<\/a><\/td>\n

    		Intrinsic, submanifold<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  32. \n\n\n\n
    FERRANDEZ, A. and MERONO, M. A. (1996)<\/strong>.<\/p>\n

    Biharmonic products in the normal bundle.<\/p>\n

    Comment. Math. Univ. St. Paul., 45, <\/em>147–158.<\/td>\n

    		MR 1416188<\/a><\/p>\n

    Zbl 0877.53040<\/a><\/td>\n

    		Intrinsic, submanifold, semi-Riemannian<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  33. \n\n\n\n
    CHEN, B.-Y. (1996)<\/strong>.<\/p>\n

    A report on submanifolds of finite type.<\/p>\n

    Soochow J. Math., 22, <\/em> 117–337.<\/td>\n

    		MR 1391469<\/a><\/p>\n

    Zbl 0867.53001<\/a><\/td>\n

    		Intrinsic, submanifold, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  34. \n\n\n\n
    CHEN, B.-Y. and ISHIKAWA, S. (1998)<\/strong>.<\/p>\n

    Biharmonic pseudo-Riemannian submanifolds in pseudo-Euclidean spaces.<\/p>\n

    Kyushu J. Math., 52, <\/em> 167–185.<\/td>\n

    		MR 1609044<\/a><\/p>\n

    Zbl 0892.53012<\/a><\/td>\n

    		Intrinsic, semi-Riemannian, submanifold<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  35. \n\n\n\n
    CHIANG, Y.-J. and SUN, H.A. (1999)<\/strong>.
    \n2-harmonic totally real submanifolds in a complex projective space.Bull. Inst. Math. Acad. Sinica 27, <\/em> 99–107.<\/td>\n    		MR 1697219<\/a><\/p>\n

    Zbl 0960.53036<\/a><\/td>\n

    		Intrinsic, submanifolds<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  36. \n\n\n\n
    SUN, H.A. and ZHONG, D.X. (1999)<\/strong>.<\/p>\n

    Real 2-harmonic hypersurfaces in complex projective spaces.<\/p>\n

    J. Math. Res. Exposition 19, <\/em> 431–436.<\/td>\n

    		MR 1699561<\/a><\/p>\n

    Zbl 0944.53036<\/a><\/td>\n

    		Intrinsic, submanifolds<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  37. \n\n\n\n
    CHANG, S.-Y. A.; WANG, L. and YANG, P. (1999)<\/strong>.<\/p>\n

    A regularity theory of biharmonic maps.<\/p>\n

    Comm. Pure Appl. Math. 52, <\/em> 1113–1137.<\/td>\n

    		MR 1692152<\/a><\/p>\n

    Zbl 0953.58013<\/a><\/td>\n

    		Extrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  38. \n\n\n\n
    OU, Y.-L. (1999)<\/strong>.
    \nBiharmonic morphisms between Riemannian manifolds.Geometry and topology of submanifolds, X (Beijing\/Berlin,
    \n1999), <\/em> 231–239.<\/td>\n    		MR 1801915<\/a><\/p>\n

    Zbl 0997.53044<\/a><\/td>\n

    		Intrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  39. \n\n\n\n
    SUN, H.A. and CHIANG, Y.J. (2000)<\/strong>.<\/p>\n

    2-harmonic maps between V-manifolds.<\/p>\n

    J. Math. (Wuhan) 20, <\/em> 139–144.<\/td>\n

    		MR 1766459<\/a><\/p>\n

    Zbl 0960.58008<\/a><\/td>\n

    		Intrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  40. \n\n\n\n
    YU, Y.B. (2000)<\/strong>.<\/p>\n

    Regularity of Intrinsic Biharmonic Maps to Spheres.<\/p>\n

    Doctoral dissertation, <\/em> University of California, Los Angeles.<\/td>\n

    		MR 000000<\/a><\/p>\n

    Zbl 000000<\/a><\/td>\n

    		Intrinsic, regularity<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  41. \n\n\n\n
    MOU, L. (2000)<\/strong>.<\/p>\n

    Existence of biharmonic curves and symmetric biharmonic maps.<\/p>\n

    Differential equations and computational simulations (Chengdu, 1999),
    \nWorld Sci. Publishing, River Edge, NJ,<\/em> 284–291.<\/td>\n

    		MR 1774479<\/a><\/p>\n

    Zbl 0965.58021<\/a><\/td>\n

    		Intrinsic, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  42. \n\n\n\n
    HONG, S.-H. and SONG, W.-D (2000)<\/strong>.<\/p>\n

    On the 2-harmonic hypersurfaces in a locally symmetric space.<\/p>\n

    J. Anhui Norm. Univ., Nat. Sci. 23, <\/em> 313–316.<\/td>\n

    		MR<\/a><\/p>\n

    Zbl 02186070<\/a><\/td>\n

    		Intrinsic, submanifolds<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  43. \n\n\n\n
    OUYANG, C.Z. (2000)<\/strong>.<\/p>\n

    2-harmonic space-like submanifolds of a pseudo-Riemannian space form.<\/p>\n

    Chinese Ann. Math. Ser. A 21, <\/em> 649–654.<\/td>\n

    		MR 1813374<\/a><\/p>\n

    Zbl 0979.53070<\/a><\/td>\n

    		Intrinsic, submanifolds, semi-Riemannian<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  44. \n\n\n\n
    CADDEO, R.; MONTALDO, S. and ONICIUC C. (2001)<\/strong>.<\/p>\n

    Biharmonic submanifolds of S^3.<\/p>\n

    Int. J. Math., 12, <\/em> 867–876.<\/td>\n

    		MR 1863283<\/a><\/p>\n

    Zbl 01911905<\/a><\/td>\n

    		Intrinsic, submanifold, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  45. \n\n\n\n
    CADDEO, R.; MONTALDO, S. and PIU, P. (2001)<\/strong>.<\/p>\n

    Biharmonic curves on a surface.<\/p>\n

    Rend. Mat. Appl., 21, <\/em> 143–157.<\/td>\n

    		MR 1884940<\/a><\/p>\n

    Zbl 1049.58020<\/a><\/td>\n

    		Intrinsic, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  46. \n\n\n\n
    CADDEO, R.; MONTALDO, S. and PIU, P. (2001)<\/strong>.
    \nOn Biharmonic Maps.Contemporary Mathematics, 288, <\/em> 286–290.<\/td>\n    		MR 1871019<\/a><\/p>\n

    Zbl 1010.58009<\/a><\/td>\n

    		Intrinsic, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  47. \n\n\n\n
    Chiang, Y.J. and Sun, H.A. (2001)<\/strong>.<\/p>\n

    Biharmonic maps of V-Manifolds.<\/p>\n

    Inter. J. of Math and Math Sciences, 27, <\/em>477-484<\/td>\n

    		MR <\/a><\/p>\n

    Zbl 1012.58012 3<\/a><\/td>\n

    		Extrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  48. \n\n\n\n
    LOUBEAU, E. and OU, Y.-L. (2001)<\/strong>.<\/p>\n

    The characterization of biharmonic morphisms.<\/p>\n

    Differential Geometry and its
    \nApplications (Opava, 2001), Math. Publ., 3, <\/em> 31–41.<\/td>\n

    		MR 1978760<\/a><\/p>\n

    Zbl 1035.58015<\/a><\/td>\n

    		Intrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  49. \n\n\n\n
    CADDEO, R.; MONTALDO, S. and ONICIUC C. (2002)<\/strong>.<\/p>\n

    Biharmonic submanifolds in spheres.<\/p>\n

    Israel J. Math., 130, <\/em> 109–123.<\/td>\n

    		MR 1919374<\/a><\/p>\n

    Zbl 1038.58011<\/a><\/td>\n

    		Intrinsic, submanifold, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  50. \n\n\n\n
    CADDEO, R.; MONTALDO, S. and ONICIUC C. (2002)<\/strong>.<\/p>\n

    Biharmonic immersions into spheres.<\/p>\n

    Differential geometry, Valencia,
    \nWorld Sci. Publishing, River Edge, NJ, <\/em> 97–105.<\/td>\n

    		MR 1922040<\/a><\/p>\n

    Zbl 01817556<\/a><\/td>\n

    		Intrinsic, submanifold, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  51. \n\n\n\n
    SONG, W.D. (2002)<\/strong>.<\/p>\n

    2-harmonic submanifolds of a locally symmetric space.<\/p>\n

    Math. Appl. (Wuhan) 15, <\/em> 25–29.<\/td>\n

    		MR 1889134<\/a><\/p>\n

    Zbl 1036.53040<\/a><\/td>\n

    		Intrinsic, submanifolds<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  52. \n\n\n\n
    SUN, H.A.; ZHONG, D.X. and WU, Q.Q. (2002)<\/strong>.<\/p>\n

    2-harmonic hypersurfaces in a de Sitter space.<\/p>\n

    J. Math. (Wuhan) 22, <\/em> 83–86.<\/td>\n

    		MR 1897104<\/a><\/p>\n

    Zbl 1009.53026<\/a><\/td>\n

    		Intrinsic, submanifolds, semi-Riemannian<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  53. \n\n\n\n
    ONICIUC, C. (2002)<\/strong>.
    \nTangency and harmonicity properties.Doctoral dissertation <\/em> “Al. I. Cuza” University, Iasi.<\/td>\n    		MR 2159756<\/a><\/p>\n

    Zbl 1070.53037<\/a><\/td>\n

    		Intrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  54. \n\n\n\n
    ONICIUC, C. (2002)<\/strong>.<\/p>\n

    Biharmonic maps between Riemannian manifolds.<\/p>\n

    An. Stiint. Univ. Al.I.~Cuza Iasi Mat. (N.S.), 48, <\/em> 237–248.<\/td>\n

    		MR 2004799<\/a><\/p>\n

    Zbl 1061.58015<\/a><\/td>\n

    		Intrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  55. \n\n\n\n
    BELKHELFA, M.; HIRICA, I.E.; ROSCA, R. and VERSTRAELEN, L. (2002)<\/strong>.<\/p>\n

    On Legendre curves in Riemannian and Lorentzian Sasaki spaces.<\/p>\n

    Soochow J. Math., 28 <\/em> 81–91.<\/td>\n

    		MR 1893607<\/a><\/p>\n

    Zbl 1013.53016<\/a><\/td>\n

    		Intrinsic, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  56. \n\n\n\n
    ONICIUC, C. (2002)<\/strong>.<\/p>\n

    On the second variation formula for biharmonic maps to a sphere.<\/p>\n

    Publ. Math. Debrecen, 61, <\/em> 613–622.<\/td>\n

    		MR 1943720<\/a><\/p>\n

    Zbl 1006.58010<\/a><\/td>\n

    		Intrinsic, second variation<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  57. \n\n\n\n
    SUN, H.A. and ZHONG, D.X. (2003)<\/strong>.<\/p>\n

    2-harmonic submanifolds in pseudo-Riemannian manifolds.<\/p>\n

    J. Math. (Wuhan) 23, <\/em> 117–120.<\/td>\n

    		MR 1973139<\/a><\/p>\n

    Zbl 02111306<\/a><\/td>\n

    		Intrinsic, submanifolds, semi-Riemannian<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  58. \n\n\n\n
    BAIRD, P. and KAMISSOKO, D. (2003)<\/strong>.
    \nOn constructing biharmonic maps and metrics.Ann. Global Anal. Geom., 23, <\/em> 65–75.<\/td>\n    		MR 1952859<\/a><\/p>\n

    Zbl 1027.31004<\/a><\/td>\n

    		Intrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  59. \n\n\n\n
    JAVALOYES, M. A. and MERONO , M. A. (2003)<\/strong>.<\/p>\n

    Biharmonic lifts by means of pseudo-Riemannian submersions in dimension thre.<\/p>\n

    Trans. Amer. Math. Soc., 355,<\/em> 169–176.<\/td>\n

    		MR 1928083<\/a><\/p>\n

    Zbl 1020.53033<\/a><\/td>\n

    		Submanifolds, semi-Riemannian<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  60. \n\n\n\n
    SHU, S.C. and LIU, S.Y. (2003)<\/strong>.<\/p>\n

    2-harmonic space-like submanifolds in de Sitter space.<\/p>\n

    Gongcheng Shuxue Xuebao 20, <\/em> 135–138.<\/td>\n

    		MR 1975353<\/a><\/p>\n

    Zbl 1031.53044<\/a><\/td>\n

    		Intrinsic, submanifolds, semi-Riemannian<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  61. \n\n\n\n
    ONICIUC, C. (2003)<\/strong>.<\/p>\n

    New examples of biharmonic maps in spheres.<\/p>\n

    Colloq. Math., 97, <\/em> 131–139.<\/td>\n

    		MR 2010548<\/a><\/p>\n

    Zbl 1058.58003<\/a><\/td>\n

    		Intrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  62. \n\n\n\n
    STRZELECKI, P. (2003)<\/strong>.<\/p>\n

    On biharmonic maps and their generalizations.<\/p>\n

    Calc. Var., 18, <\/em> 401–432.<\/td>\n

    		MR 2020368<\/a><\/p>\n

    Zbl 02038440<\/a><\/td>\n

    		Intrinsic, regularity<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  63. \n\n\n\n
    EKMEKCI, N. and YAZ, N. (2003)<\/strong>.<\/p>\n

    Biharmonic general helices and submanifolds in an indefinite-Riemannian manifold.<\/p>\n

    Tensor (N.S.), 64, <\/em> 282–289.<\/td>\n

    		MR 2080341<\/a><\/p>\n

    Zbl <\/a><\/td>\n

    		Intrinsic, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  64. \n\n\n\n
    INOGUCHI, J.-I. (2003)<\/strong>.<\/p>\n

    Biharmonic curves in Minkowski 3-space.<\/p>\n

    Int. J. Math. Math. Sci., 21, <\/em>1365–1368.<\/td>\n

    		MR 1990566<\/a><\/p>\n

    Zbl 01930034<\/a><\/td>\n

    		Intrinsic, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  65. \n\n\n\n
    KILLIC, B.; ARSLAN, K.; LUMISTE, U. and MURATHAN, C. (2003)<\/strong>.<\/p>\n

    On weak biharmonic submanifolds and 2-parallelity.<\/p>\n

    Differ. Geom. Dyn. Syst., 5, <\/em>39–48.<\/td>\n

    		MR 1951456<\/a><\/p>\n

    Zbl 1054.53026<\/a><\/td>\n

    		Intrinsic, submanifolds, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  66. \n\n\n\n
    BALMUS, A. (2004)<\/strong>.<\/p>\n

    Biharmonic properties and conformal changes.<\/p>\n

    An. Stiint. Univ. Al.I. Cuza Iasi Mat. (N.S.), 50, <\/em> 361–372.<\/td>\n

    		MR 2131943<\/a><\/p>\n

    Zbl 1070.58016<\/a><\/td>\n

    		Intrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  67. \n\n\n\n
    EKMEKCI, N. and YAZ, N. (2004)<\/strong>.<\/p>\n

    Biharmonic general helices in contact and Sasakian manifolds.<\/p>\n

    Tensor (N.S.), 65, <\/em> 103–108.<\/td>\n

    		MR 2104451<\/a><\/p>\n

    Zbl <\/a><\/td>\n

    		Intrinsic, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  68. \n\n\n\n
    BALMUS, A. (2004)<\/strong>.<\/p>\n

    On the biharmonic curves of the Euclidian and Berger 3-dimensional spheres.<\/p>\n

    Sci. Ann. Univ. Agric. Sci. Vet.
    \nMed., 47, <\/em> 87–96.<\/td>\n

    		MR 2148103<\/a><\/p>\n

    Zbl <\/a><\/td>\n

    		Intrinsic, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  69. \n\n\n\n
    ONICIUC, C. (2004)<\/strong>.<\/p>\n

    Biharmonic maps in spheres and conformal changes.<\/p>\n

    Recent advances in geometry and
    \ntopology, Cluj Univ. Press, Cluj-Napoca, <\/em> 279–282.<\/td>\n

    		MR 2113592<\/a><\/p>\n

    Zbl 1070.53036<\/a><\/td>\n

    		Intrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  70. \n\n\n\n
    CADDEO, R.; ONICIUC, C. and PIU, P. (2004)<\/strong>.<\/p>\n

    Explicit formulas for non-geodesic biharmonic curves of the Heisenberg group.<\/p>\n

    Rend. Sem. Mat. Univ. Politec. Torino, 62, <\/em> 265–278.<\/td>\n

    		MR 2129448<\/a><\/p>\n

    Zbl <\/a><\/td>\n

    		Intrinsic, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  71. \n\n\n\n
    INOGUCHI, J. (2004)<\/strong>.<\/p>\n

    Submanifolds with harmonic mean curvature in contact 3-manifolds.<\/p>\n

    Colloq. Math., 100, <\/em> 163–179.<\/td>\n

    		MR 2107514<\/a><\/p>\n

    Zbl 02106981<\/a><\/td>\n

    		Intrinsic, submanifold, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  72. \n\n\n\n
    LAMM, T. (2004)<\/strong>.<\/p>\n

    Heat flow for extrinsic biharmonic maps with small initial energy.<\/p>\n

    Ann. Global. Anal. Geom., 26, <\/em> 369–384.<\/td>\n

    		MR 2103406 <\/a><\/p>\n

    Zbl 02158450<\/a><\/td>\n

    		Extrinsic, heat flow<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  73. \n\n\n\n
    WANG, C. (2004)<\/strong>.<\/p>\n

    Biharmonic maps from R^4 into a Riemannian manifold.<\/p>\n

    Math. Z., 247, <\/em>65–87.<\/td>\n

    		MR 2054520<\/a><\/p>\n

    Zbl 1064.58016<\/a><\/td>\n

    		Extrinsic, Intrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  74. \n\n\n\n
    WANG, C. (2004)<\/strong>.<\/p>\n

    Stationary biharmonic maps from R^m into a Riemannian manifold.<\/p>\n

    Comm. Pure Appl. Math., 57, <\/em>419–444.<\/td>\n

    		MR 2026177<\/a><\/p>\n

    Zbl 1055.58008<\/a><\/td>\n

    		Intrinsic, extrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  75. \n\n\n\n
    WANG, C. (2004)<\/strong>.<\/p>\n

    Remarks on biharmonic maps into spheres.<\/p>\n

    Calc. Var., 21, <\/em>221–242.<\/td>\n

    		MR 2094320<\/a><\/p>\n

    Zbl 1060.58011<\/a><\/td>\n

    		Intrinsic, extrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  76. \n\n\n\n
    ZHANG, Y. (2004)<\/strong>.
    \nOn 2-harmonic submanifolds in Riemannian manifolds.J. Zhejiang Univ. Sci. Ed. 31, <\/em> 605–609.<\/td>\n    		MR 2110991<\/a><\/p>\n

    Zbl <\/a><\/td>\n

    		Intrinsic, submanifolds,<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  77. \n\n\n\n
    LAMM, T. (2005)<\/strong>.<\/p>\n

    Biharmonic Maps.
    \nDoctoral dissertation, <\/em> Albert-Ludwigs-Universitat Freiburg im Breisgau.<\/td>\n

    		MR 000000<\/a><\/p>\n

    Zbl 000000<\/a><\/td>\n

    		Intrinsic, submanifolds, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  78. \n\n\n\n
    BALMUS, A. and ONICIUC, C. (2005)<\/strong>.<\/p>\n

    Some remarks on the biharmonic submanifolds of S^3 and their stability.<\/p>\n

    An. Stiint. Univ.
    \nAl.I. Cuza Iasi, Mat. (N.S), 51, <\/em>171–190.<\/td>\n

    		MR 000000<\/a><\/p>\n

    Zbl 000000<\/a><\/td>\n

    		Intrinsic, submanifold, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  79. \n\n\n\n
    LOUBEAU, E. and ONICIUC, C. (2005)<\/strong>.<\/p>\n

    The index of biharmonic maps in spheres.<\/p>\n

    Compositio Math., 141, <\/em>729–745.<\/td>\n

    		MR 2135286<\/a><\/p>\n

    Zbl 02183038<\/a><\/td>\n

    		Intrinsic, second variation<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  80. \n\n\n\n
    LOUBEAU, E. and ONICIUC, C. (2005)<\/strong>.<\/p>\n

    The biharmonic index of the Hopf map.<\/p>\n

    Tensor (N.S.), 66, <\/em>1–8.<\/td>\n

    		MR 2165169<\/a><\/p>\n

    Zbl 000000<\/a><\/td>\n

    		Intrinsic, second variation<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  81. \n\n\n\n
    SASAHARA, T. (2005)<\/strong><\/p>\n

    Legendre surfaces in Sasakian space forms whose mean curvature vectors
    \nare eigenvectors.<\/p>\n

    Pub. Math. Debracen, 67<\/em> 285–303.<\/td>\n

    		MR 000000
    \n<\/a>    Zbl 000000<\/a><\/td>\n    		Intrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  82. \n\n\n\n
    LOUBEAU, E.; MONTALDO, S. (2005)<\/strong>.
    \nExamples of biminimal surfaces of Thurston’s three-dimensional geometries.Mat. Contemp., 29, <\/em> 1–29.<\/td>\n    		MR0000000<\/a><\/p>\n

    Zbl 0000.00000<\/a><\/td>\n

    		Intrinsic, submanifolds<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  83. \n\n\n\n
    ANGELSBERG, G. (2006)<\/strong>.<\/p>\n

    A monotonicity formula for stationary biharmonic maps.<\/p>\n

    Math. Z., 252, <\/em> 287–293.<\/td>\n

    		MR
    \n0000000<\/a>    Zbl 0000.00000<\/a><\/td>\n    		Extrinsic, singularities, monotonicity<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  84. \n\n\n\n
    FETCU, D. (2005)<\/strong><\/p>\n

    Biharmonic curves in the generalized Heisenberg group.<\/p>\n

    Beitrage zur algebra und geometrie 46, 513–521<\/em><\/td>\n

    		MR 00000<\/a><\/p>\n

    Zbl 000000<\/a><\/td>\n

    		Intrinsic, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  85. \n\n\n\n
    LOUBEAU, E. and ONICIUC, C. (to appear)<\/strong><\/p>\n

    On the biharmonic and harmonic indices of the Hopf map.<\/p>\n

    Trans. Amer. Math. Soc.<\/em>.<\/td>\n

    		MR 000000
    \n<\/a>    Zbl 000000<\/a><\/td>\n    		Intrinsic, second variation<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  86. \n\n\n\n
    DEFEVER, F.; KAIMAKAMIS G. and PAPANTONIOU, B.J. (2006)<\/strong><\/p>\n

    Biharmonic hypersurfaces of the 4-dimensional semi-Euclidean space E^4_s.
    \nJ. Math. Anal. Appl. 315<\/em> 276-286.<\/td>\n

    		MR 000000
    \n<\/a>    Zbl 000000<\/a><\/td>\n    		Intrinsic, semi-Riemannian, submanifolds<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  87. \n\n\n\n
    OU, Y.L. (to appear)<\/strong><\/p>\n

    p-harmonic morphisms, biharmonic morphisms, and nonharmonic biharmonic maps.<\/p>\n

    J. Geom. Phys.<\/em>.<\/td>\n

    		MR 000000
    \n<\/a>    Zbl 000000<\/a><\/td>\n    		Intrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  88. \n\n\n\n
    ARVANITOYEORGOS, A.; DEFEVER, F.; KAIMAKAMIS G.; PAPANTONIOU, B.J. (to appear)<\/strong><\/p>\n

    Biharmonic Lorentz hypersurfaces in E_1^4.<\/p>\n

    Pacific J. Math.<\/em><\/td>\n

    		MR 000000
    \n<\/a>    Zbl 000000<\/a><\/td>\n    		Intrinsic, semi-Riemannian, submanifolds<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  89. \n\n\n\n
    ARSLAN, K.; EZENTAS, R.; MURATHAN, C. and SASAHARA, T.
    \n(2006)<\/strong>Biharmonic submanifolds in 3-dimensional (k,mu)-manifolds.<\/p>\n

    Internat. J. Math. Math. Sci.<\/td>\n

    		MR 000000
    \n<\/a>    Zbl 000000<\/a><\/td>\n    		Intrinsic, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  90. \n\n\n\n
    BEJAN, C.-L. and URAKAWA, H. (preprint)<\/strong>.<\/p>\n

    Yang-Mills fields analogues of biharmonic maps.
    \n.<\/td>\n

    		MR
    \n0000000<\/a>    Zbl 0000.00000<\/a><\/td>\n    		Also contains short survey of (intrinsic) biharmonic maps.<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  91. \n\n\n\n
    ARSLAN, K.; EZENTAS, R.; MURATHAN, C. and SASAHARA, T. (preprint) <\/strong><\/p>\n

    Biharmonic anti-invariant submanifolds in Sasakian
    \nspace forms.<\/td>\n

    		MR 000000
    \n<\/a>    Zbl 000000<\/a><\/td>\n    		Intrinsic, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  92. \n\n\n\n
    BALMUS, A.; MONTALDO, S and ONICIUC, C. (preprint)<\/strong><\/p>\n

    Biharmonic maps between warped product manifolds.<\/td>\n

    		MR 000000
    \n<\/a>    Zbl 000000<\/a><\/td>\n    		Intrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  93. \n\n\n\n
    CADDEO, R.; MONTALDO, S.; ONICIUC, C. and PIU, P. (preprint)<\/strong><\/p>\n

    The classification of biharmonic curves of Cartan-Vranceanu 3-dimensional space.<\/td>\n

    		MR 000000
    \n<\/a>    Zbl 000000<\/a><\/td>\n    		Intrinsic, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  94. \n\n\n\n
    CHO, J.T.; INOGUCHI, J. and LEE, J.E. (preprint)<\/strong><\/p>\n

    Biharmonic curves in 3-dimensional Saskian space forms.<\/td>\n

    		MR 000000
    \n<\/a>    Zbl 000000<\/a><\/td>\n    		Intrinsic, curves<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  95. \n\n\n\n
    LOUBEAU, E. and MONTALDO, S. (preprint)<\/strong><\/p>\n

    Biminimal immersions.<\/td>\n

    		MR 000000<\/a><\/p>\n

    Zbl 000000<\/a><\/td>\n

    		Intrinsic, submanifolds<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  96. \n\n\n\n
    SASAHARA, T. (preprint)<\/strong><\/p>\n

    Stability of biharmonic Legendre submanifolds in Sasakian space forms.<\/td>\n

    		MR 000000
    \n<\/a>    Zbl 000000<\/a><\/td>\n    		Intrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  97. \n\n\n\n
    LOUBEAU, E.; MONTALDO, S.; ONICIUC, C.(2006)<\/strong>.<\/p>\n

    The stress-energy tensor for biharmonic maps.<\/p>\n

    math.DG\/0602021<\/em>.<\/td>\n

    		MR0000000<\/a><\/p>\n

    Zbl 0000.00000<\/a><\/td>\n

    		Intrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  98. \n\n\n\n
    SASAHARA, T.<\/p>\n

    Biminimal Legendrian surfaces in 5-dimensional Sasakian
    \nspace forms.
    \nColloq. Math.<\/em> 108 (2007), 297-304<\/td>\n

    		MR 000000
    \n<\/a>    Zbl 000000<\/a><\/td>\n    		Intrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  99. \n\n\n\n
    CHEN, B-Y. (preprint)<\/strong><\/p>\n

    Classification of marginally trapped Lorentzian flat surfaces in
    \nE^4_2 and its application to biharmonic surfaces<\/td>\n

    		MR 000000
    \n<\/a>    Zbl 000000<\/a><\/td>\n    		Intrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n
  100. \n\n\n\n
    BALMUS, A.; MONTALDO, S.; ONICIUC, C.(2007)<\/strong>.<\/p>\n

    Classification results for biharmonic submanifolds in spheres.<\/p>\n

    math.DG\/0701155<\/em>.<\/td>\n

    		MR0000000<\/a><\/p>\n

    Zbl 0000.00000<\/a><\/td>\n

    		Intrinsic<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/li>\n<\/ol>\n","protected":false},"excerpt":{"rendered":"

    EELLS, J. and SAMPSON, J.H. (1964). Harmonic mappings of Riemannian manifolds. Amer. J. Math. 86, 109–160. MR 0164306 Zbl 0122.40102 Harmonic maps EELLS, J. and SAMPSON, J.H. (1964). Energie et deformations en geometrie differentielle. Ann. Inst. Fourier, 14, 61–70. MR 0172310Zbl 0123.38703 Intrisic (p. 67) EELLS, J. and SAMPSON, J.H. (1965). Variational theory in fibre bundles. US-Japan Seminar in Diff. Geom., 22–33. MR 0216519Zbl 0192.29801 Intrisic (p. 29, theorem erroneous) EELLS, J. (1966). A setting for global analysis. Bull. Amer. Math. Soc., 72, 751–807. MR 0203742Zbl 0000.00000 Intrinsic (p. 792, statement p. 792-793 erroneous) ELIASSON, H.I. (1967). Geometry of manifolds […]<\/a><\/p>\n","protected":false},"author":110,"featured_media":0,"parent":0,"menu_order":0,"comment_status":"closed","ping_status":"closed","template":"","meta":{"footnotes":""},"class_list":["post-12","page","type-page","status-publish","hentry","category-1-id","post-seq-1","post-parity-odd","meta-position-corners","fix"],"_links":{"self":[{"href":"https:\/\/people.unica.it\/biharmonic\/wp-json\/wp\/v2\/pages\/12","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/people.unica.it\/biharmonic\/wp-json\/wp\/v2\/pages"}],"about":[{"href":"https:\/\/people.unica.it\/biharmonic\/wp-json\/wp\/v2\/types\/page"}],"author":[{"embeddable":true,"href":"https:\/\/people.unica.it\/biharmonic\/wp-json\/wp\/v2\/users\/110"}],"replies":[{"embeddable":true,"href":"https:\/\/people.unica.it\/biharmonic\/wp-json\/wp\/v2\/comments?post=12"}],"version-history":[{"count":4,"href":"https:\/\/people.unica.it\/biharmonic\/wp-json\/wp\/v2\/pages\/12\/revisions"}],"predecessor-version":[{"id":47,"href":"https:\/\/people.unica.it\/biharmonic\/wp-json\/wp\/v2\/pages\/12\/revisions\/47"}],"wp:attachment":[{"href":"https:\/\/people.unica.it\/biharmonic\/wp-json\/wp\/v2\/media?parent=12"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}