Publication

 
  1. 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
  2. EELLS, J. and SAMPSON, J.H. (1964).

    Energie et deformations en geometrie differentielle.

    Ann. Inst. Fourier, 14, 61–70.

    		 MR
    0172310    Zbl 0123.38703    		 Intrisic (p. 67)
  3. EELLS, J. and SAMPSON, J.H. (1965).

    Variational theory in fibre bundles.

    US-Japan Seminar in Diff. Geom., 22–33.

    		 MR
    0216519    Zbl 0192.29801    		 Intrisic (p. 29, theorem erroneous)
  4. EELLS, J. (1966).

    A setting for global analysis.
    Bull. Amer. Math. Soc., 72, 751–807.

    		 MR
    0203742    Zbl 0000.00000    		 Intrinsic (p. 792, statement p. 792-793 erroneous)
  5. ELIASSON, H.I. (1967).

    Geometry of manifolds of maps.

    J. Diff. Geom., 1, 169–194.

    		 MR
    0226681    Zbl 0163.43901    		 Extrinsic (p.194)
  6. PALAIS, R.S. (1971).

    Banach manifolds of fibre bundle sections.

    Actes du Congres International des Mathematiciens (Nice, 1970) Tome 2 243–249.

    		 MR
    0448405    Zbl 0326.58008    		 Intrisic/extrinsic (closing statement unclear)
  7. LEMAIRE, L. (1981).

    Minima and critical points of the energy in dimension two.

    Global Differential Geometry and Global Analysis (Berlin 1979) 187–193.

    		 MR
    0636281    Zbl 0437.58005    		 Shows that E_{2} + tE does not satisfy condition (C) (p. 190)
  8. EELLS, J. (1984).

    Certain variational principles in Riemannian geometry.

    Proc. Int. Colloq. Diff. Geom. Santiago de Compostela, 46–60.

    		 MR
    0864856    Zbl 0653.53026    		 Intrisic (p. 55)
  9. JIANG, G.Y. (1986).

    2-harmonic isometric immersions between Riemannian manifolds.

    Chinese Ann. Math. Ser. A, 7, 130–144.

    		 MR 0858581

    Zbl 0596.53046

    		 Intrinsic
  10. JIANG, G.Y. (1986).

    2-Harmonic maps and their first and second variational formulas.

    Chinese Ann. Math. Ser. A, 7, 389–402.

    		 MR 0886529

    Zbl 0628.58008

    		 Intrinsic, First Variation
  11. JIANG, G.Y. (1987).

    The conservation law for 2-harmonic maps between Riemannian manifolds.

    Acta Math. Sinica 30, 220–225.

    		 MR 0891928

    Zbl 0631.58007

    		 Intrinsic, submanifolds
  12. JIANG, G.Y. (1987).

    Some nonexistence theorems on 2-harmonic and isometric immersions in Euclidean space.

    Chinese Ann. Math. Ser. A 8, 377–383.

    		 MR 0924896

    Zbl 0637.53071

    		 Intrinsic, submanifolds
  13. DIMITRIC, I.M. (1988).

    Quadric representation and submanifolds of finite type.

    Doctoral dissertation, Michigan State University.

    		 MR 000000

    Zbl 000000

    		 Intrinsic, submanifolds, curves
  14. CHEN, B.-Y. (1991).
    Some open problems and conjectures on submanifolds
    of finite type.Soochow J. Math., 17, 169–188.    		 MR 1143504

    Zbl 0749.53037

    		 Intrinsic, submanifold, curves
  15. CHEN, B.-Y. and ISHIKAWA, S. (1991).

    Biharmonic surfaces in pseudo-Euclidean spaces.

    Mem. Fac. Sci. Kyushu Univ. Ser. A, 45, 323–347.

    		 MR 1133117

    Zbl 0757.53009

    		 Intrinsic, semi-Riemannian, submanifold
  16. ISHIKAWA, S. (1992).

    On biharmonic submanifolds and finite type
    submanifolds in a Euclidean space or a pseudo-Euclidean space.

    Doctoral Thesis, Kyushu Univ., Fukuota.

    		 MR 000000

    Zbl 000000

    		 Intrinsic, submanifolds, curves
  17. ISHIKAWA, S. (1992).

    Biharmonic W-surfaces in 4-dimensional pseudo-Euclidean space.

    Mem. Fac. Sci. Kyushu Univ. Ser. A, 46, 269–286.

    		 MR 1195470

    Zbl 0780.53042

    		 Intrinsic, submanifolds, curves
  18. DIMITRIC, I. (1992).

    Submanifolds of E^m with harmonic mean
    curvature vector.

    Bull. Inst. Math. Acad. Sinica, 20, 53–65.

    		 MR 1166218

    Zbl 0778.53046

    		 Intrinsic, submanifolds, curves
  19. SUN, H.A. (1992).

    A theorem on 2-harmonic mappings.

    J. Math. (Wuhan) 12, 103–106.

    		 MR 1204581

    Zbl 0766.53036

    		 Intrinsic
  20. SUN, H.A. (1992).

    Compositions of 2-harmonic maps.

    J. Math. Res. Exposition 12, 535–538.

    		 MR 1193402

    Zbl 0769.58017

    		 Intrinsic
  21. FERRANDEZ, A. and LUCAS, P. (1992).

    Null 2-type hypersurfaces in a Lorentz space.

    Canad. Math. Bull., 35, 354–360.

    		 MR 1184012

    Zbl 0765.53045

    		 Intrinsic, second variation
  22. CHEN, J.H. (1993).

    Compact 2-harmonic hypersurfaces in S^{n+1}(1).

    Acta Math. Sinica 36, 341–347.

    		 MR 1247088

    Zbl 000000

    		 Intrinsic, submanifolds
  23. SUN, H.A. (1993).

    2-harmonic isometric immersions with parallel mean curvature vector.

    J. Math. (Wuhan) 13, 141–146.

    		 MR 1257740

    Zbl 0792.53052

    		 Intrinsic, submanifolds
  24. GARAY, O.J. (1994).

    A classification of certain 3-dimensional conformally flat Euclidean hypersurfaces.

    Pacific J. Math. 162, 13–25.

    		 MR 1247141

    Zbl 0791.53026

    		 Intrinsic, submanifolds
  25. ALIAS, L.J. (1994).

    Characterization and Classification of Hypersurfaces in Pseudo-Riemannian Space Forms.

    Doctoral dissertation, Universidad de Murcia.

    		 MR 0000000

    Zbl 0000000

    		 Intrinsic, submanifolds, semi-Riemannian
  26. SUN, H.A. (1994).

    2-harmonic isometric immersions in a sphere with parallel mean curvature vector.

    Pure Appl. Math. (Xi’an) 10, 114–118.

    		 MR 1306920

    Zbl 0841.53049

    		 Intrinsic, submanifolds
  27. ALIAS, L.J.; FERRANDEZ, A. and LUCAS, P. (1995).

    Hypersurfaces in the non-flat Lorentzian space forms with a characteristic eigenvector field.

    J. Geom. 52, 10–24.

    		 MR 1317251

    Zbl 0824.53063

    		 Intrinsic, submanifolds
  28. SUN, H.A. (1995).
    2-harmonic totally real submanifolds in a complex projective space.Chin. Q. J. Math. 10, 37–41.    		 MR

    Zbl 0969.53509

    		 Intrinsic, submanifolds
  29. ZHONG, D.S. (1995).
    2-harmonic isometric immersions of 3-dimensional submanifolds
    with parallel mean curvature vector.Natur. Sci. J. Harbin Normal Univ. 11, 8–12.    		 MR 1433300

    Zbl 0981.53057

    		 Intrinsic, submanifolds
  30. CHEN, B.-Y. and VERSTRAELEN, L. (1995).

    Laplace transformations of submanifolds.
    Centre for Pure and Applied Differential Geometry (PADGE), 1.

    		 MR 1347686

    Zbl 0912.53036

    		 Intrinsic, submanifold, semi-Riemannian
  31. HASANIS, T. and VLACHOS, T. (1995).

    Hypersurfaces in E^4 with
    harmonic mean curvature vector field.

    Math. Nachr., 172, 145–169.

    		 MR 1330627

    Zbl 0839.53007

    		 Intrinsic, submanifold
  32. FERRANDEZ, A. and MERONO, M. A. (1996).

    Biharmonic products in the normal bundle.

    Comment. Math. Univ. St. Paul., 45, 147–158.

    		 MR 1416188

    Zbl 0877.53040

    		 Intrinsic, submanifold, semi-Riemannian
  33. CHEN, B.-Y. (1996).

    A report on submanifolds of finite type.

    Soochow J. Math., 22, 117–337.

    		 MR 1391469

    Zbl 0867.53001

    		 Intrinsic, submanifold, curves
  34. CHEN, B.-Y. and ISHIKAWA, S. (1998).

    Biharmonic pseudo-Riemannian submanifolds in pseudo-Euclidean spaces.

    Kyushu J. Math., 52, 167–185.

    		 MR 1609044

    Zbl 0892.53012

    		 Intrinsic, semi-Riemannian, submanifold
  35. CHIANG, Y.-J. and SUN, H.A. (1999).
    2-harmonic totally real submanifolds in a complex projective space.Bull. Inst. Math. Acad. Sinica 27, 99–107.    		 MR 1697219

    Zbl 0960.53036

    		 Intrinsic, submanifolds
  36. SUN, H.A. and ZHONG, D.X. (1999).

    Real 2-harmonic hypersurfaces in complex projective spaces.

    J. Math. Res. Exposition 19, 431–436.

    		 MR 1699561

    Zbl 0944.53036

    		 Intrinsic, submanifolds
  37. CHANG, S.-Y. A.; WANG, L. and YANG, P. (1999).

    A regularity theory of biharmonic maps.

    Comm. Pure Appl. Math. 52, 1113–1137.

    		 MR 1692152

    Zbl 0953.58013

    		 Extrinsic
  38. OU, Y.-L. (1999).
    Biharmonic morphisms between Riemannian manifolds.Geometry and topology of submanifolds, X (Beijing/Berlin,
    1999),     231–239.    		 MR 1801915

    Zbl 0997.53044

    		 Intrinsic
  39. SUN, H.A. and CHIANG, Y.J. (2000).

    2-harmonic maps between V-manifolds.

    J. Math. (Wuhan) 20, 139–144.

    		 MR 1766459

    Zbl 0960.58008

    		 Intrinsic
  40. YU, Y.B. (2000).

    Regularity of Intrinsic Biharmonic Maps to Spheres.

    Doctoral dissertation, University of California, Los Angeles.

    		 MR 000000

    Zbl 000000

    		 Intrinsic, regularity
  41. MOU, L. (2000).

    Existence of biharmonic curves and symmetric biharmonic maps.

    Differential equations and computational simulations (Chengdu, 1999),
    World Sci. Publishing, River Edge, NJ,     284–291.

    		 MR 1774479

    Zbl 0965.58021

    		 Intrinsic, curves
  42. HONG, S.-H. and SONG, W.-D (2000).

    On the 2-harmonic hypersurfaces in a locally symmetric space.

    J. Anhui Norm. Univ., Nat. Sci. 23, 313–316.

    		 MR

    Zbl 02186070

    		 Intrinsic, submanifolds
  43. OUYANG, C.Z. (2000).

    2-harmonic space-like submanifolds of a pseudo-Riemannian space form.

    Chinese Ann. Math. Ser. A 21, 649–654.

    		 MR 1813374

    Zbl 0979.53070

    		 Intrinsic, submanifolds, semi-Riemannian
  44. CADDEO, R.; MONTALDO, S. and ONICIUC C. (2001).

    Biharmonic submanifolds of S^3.

    Int. J. Math., 12, 867–876.

    		 MR 1863283

    Zbl 01911905

    		 Intrinsic, submanifold, curves
  45. CADDEO, R.; MONTALDO, S. and PIU, P. (2001).

    Biharmonic curves on a surface.

    Rend. Mat. Appl., 21, 143–157.

    		 MR 1884940

    Zbl 1049.58020

    		 Intrinsic, curves
  46. CADDEO, R.; MONTALDO, S. and PIU, P. (2001).
    On Biharmonic Maps.Contemporary Mathematics, 288, 286–290.    		 MR 1871019

    Zbl 1010.58009

    		 Intrinsic, curves
  47. Chiang, Y.J. and Sun, H.A. (2001).

    Biharmonic maps of V-Manifolds.

    Inter. J. of Math and Math Sciences, 27, 477-484

    		 MR

    Zbl 1012.58012 3

    		 Extrinsic
  48. LOUBEAU, E. and OU, Y.-L. (2001).

    The characterization of biharmonic morphisms.

    Differential Geometry and its
    Applications (Opava, 2001), Math. Publ., 3,     31–41.

    		 MR 1978760

    Zbl 1035.58015

    		 Intrinsic
  49. CADDEO, R.; MONTALDO, S. and ONICIUC C. (2002).

    Biharmonic submanifolds in spheres.

    Israel J. Math., 130, 109–123.

    		 MR 1919374

    Zbl 1038.58011

    		 Intrinsic, submanifold, curves
  50. CADDEO, R.; MONTALDO, S. and ONICIUC C. (2002).

    Biharmonic immersions into spheres.

    Differential geometry, Valencia,
    World Sci. Publishing, River Edge, NJ,     97–105.

    		 MR 1922040

    Zbl 01817556

    		 Intrinsic, submanifold, curves
  51. SONG, W.D. (2002).

    2-harmonic submanifolds of a locally symmetric space.

    Math. Appl. (Wuhan) 15, 25–29.

    		 MR 1889134

    Zbl 1036.53040

    		 Intrinsic, submanifolds
  52. SUN, H.A.; ZHONG, D.X. and WU, Q.Q. (2002).

    2-harmonic hypersurfaces in a de Sitter space.

    J. Math. (Wuhan) 22, 83–86.

    		 MR 1897104

    Zbl 1009.53026

    		 Intrinsic, submanifolds, semi-Riemannian
  53. ONICIUC, C. (2002).
    Tangency and harmonicity properties.Doctoral dissertation “Al. I. Cuza” University, Iasi.    		 MR 2159756

    Zbl 1070.53037

    		 Intrinsic
  54. ONICIUC, C. (2002).

    Biharmonic maps between Riemannian manifolds.

    An. Stiint. Univ. Al.I.~Cuza Iasi Mat. (N.S.), 48, 237–248.

    		 MR 2004799

    Zbl 1061.58015

    		 Intrinsic
  55. BELKHELFA, M.; HIRICA, I.E.; ROSCA, R. and VERSTRAELEN, L. (2002).

    On Legendre curves in Riemannian and Lorentzian Sasaki spaces.

    Soochow J. Math., 28 81–91.

    		 MR 1893607

    Zbl 1013.53016

    		 Intrinsic, curves
  56. ONICIUC, C. (2002).

    On the second variation formula for biharmonic maps to a sphere.

    Publ. Math. Debrecen, 61, 613–622.

    		 MR 1943720

    Zbl 1006.58010

    		 Intrinsic, second variation
  57. SUN, H.A. and ZHONG, D.X. (2003).

    2-harmonic submanifolds in pseudo-Riemannian manifolds.

    J. Math. (Wuhan) 23, 117–120.

    		 MR 1973139

    Zbl 02111306

    		 Intrinsic, submanifolds, semi-Riemannian
  58. BAIRD, P. and KAMISSOKO, D. (2003).
    On constructing biharmonic maps and metrics.Ann. Global Anal. Geom., 23, 65–75.    		 MR 1952859

    Zbl 1027.31004

    		 Intrinsic
  59. JAVALOYES, M. A. and MERONO , M. A. (2003).

    Biharmonic lifts by means of pseudo-Riemannian submersions in dimension thre.

    Trans. Amer. Math. Soc., 355, 169–176.

    		 MR 1928083

    Zbl 1020.53033

    		 Submanifolds, semi-Riemannian
  60. SHU, S.C. and LIU, S.Y. (2003).

    2-harmonic space-like submanifolds in de Sitter space.

    Gongcheng Shuxue Xuebao 20, 135–138.

    		 MR 1975353

    Zbl 1031.53044

    		 Intrinsic, submanifolds, semi-Riemannian
  61. ONICIUC, C. (2003).

    New examples of biharmonic maps in spheres.

    Colloq. Math., 97, 131–139.

    		 MR 2010548

    Zbl 1058.58003

    		 Intrinsic
  62. STRZELECKI, P. (2003).

    On biharmonic maps and their generalizations.

    Calc. Var., 18, 401–432.

    		 MR 2020368

    Zbl 02038440

    		 Intrinsic, regularity
  63. EKMEKCI, N. and YAZ, N. (2003).

    Biharmonic general helices and submanifolds in an indefinite-Riemannian manifold.

    Tensor (N.S.), 64, 282–289.

    		 MR 2080341

    Zbl

    		Intrinsic, curves
  64. INOGUCHI, J.-I. (2003).

    Biharmonic curves in Minkowski 3-space.

    Int. J. Math. Math. Sci., 21, 1365–1368.

    		 MR 1990566

    Zbl 01930034

    		 Intrinsic, curves
  65. KILLIC, B.; ARSLAN, K.; LUMISTE, U. and MURATHAN, C. (2003).

    On weak biharmonic submanifolds and 2-parallelity.

    Differ. Geom. Dyn. Syst., 5, 39–48.

    		 MR 1951456

    Zbl 1054.53026

    		 Intrinsic, submanifolds, curves
  66. BALMUS, A. (2004).

    Biharmonic properties and conformal changes.

    An. Stiint. Univ. Al.I. Cuza Iasi Mat. (N.S.), 50, 361–372.

    		 MR 2131943

    Zbl 1070.58016

    		 Intrinsic
  67. EKMEKCI, N. and YAZ, N. (2004).

    Biharmonic general helices in contact and Sasakian manifolds.

    Tensor (N.S.), 65, 103–108.

    		 MR 2104451

    Zbl

    		Intrinsic, curves
  68. BALMUS, A. (2004).

    On the biharmonic curves of the Euclidian and Berger 3-dimensional spheres.

    Sci. Ann. Univ. Agric. Sci. Vet.
    Med., 47,     87–96.

    		 MR 2148103

    Zbl

    		Intrinsic, curves
  69. ONICIUC, C. (2004).

    Biharmonic maps in spheres and conformal changes.

    Recent advances in geometry and
    topology, Cluj Univ. Press, Cluj-Napoca,     279–282.

    		 MR 2113592

    Zbl 1070.53036

    		 Intrinsic
  70. CADDEO, R.; ONICIUC, C. and PIU, P. (2004).

    Explicit formulas for non-geodesic biharmonic curves of the Heisenberg group.

    Rend. Sem. Mat. Univ. Politec. Torino, 62, 265–278.

    		 MR 2129448

    Zbl

    		Intrinsic, curves
  71. INOGUCHI, J. (2004).

    Submanifolds with harmonic mean curvature in contact 3-manifolds.

    Colloq. Math., 100, 163–179.

    		 MR 2107514

    Zbl 02106981

    		 Intrinsic, submanifold, curves
  72. LAMM, T. (2004).

    Heat flow for extrinsic biharmonic maps with small initial energy.

    Ann. Global. Anal. Geom., 26, 369–384.

    		 MR 2103406

    Zbl 02158450

    		 Extrinsic, heat flow
  73. WANG, C. (2004).

    Biharmonic maps from R^4 into a Riemannian manifold.

    Math. Z., 247, 65–87.

    		 MR 2054520

    Zbl 1064.58016

    		 Extrinsic, Intrinsic
  74. WANG, C. (2004).

    Stationary biharmonic maps from R^m into a Riemannian manifold.

    Comm. Pure Appl. Math., 57, 419–444.

    		 MR 2026177

    Zbl 1055.58008

    		 Intrinsic, extrinsic
  75. WANG, C. (2004).

    Remarks on biharmonic maps into spheres.

    Calc. Var., 21, 221–242.

    		 MR 2094320

    Zbl 1060.58011

    		 Intrinsic, extrinsic
  76. ZHANG, Y. (2004).
    On 2-harmonic submanifolds in Riemannian manifolds.J. Zhejiang Univ. Sci. Ed. 31, 605–609.    		 MR 2110991

    Zbl

    		Intrinsic, submanifolds,
  77. LAMM, T. (2005).

    Biharmonic Maps.
    Doctoral dissertation, Albert-Ludwigs-Universitat Freiburg im Breisgau.

    		 MR 000000

    Zbl 000000

    		 Intrinsic, submanifolds, curves
  78. BALMUS, A. and ONICIUC, C. (2005).

    Some remarks on the biharmonic submanifolds of S^3 and their stability.

    An. Stiint. Univ.
    Al.I. Cuza Iasi, Mat. (N.S), 51,     171–190.

    		 MR 000000

    Zbl 000000

    		 Intrinsic, submanifold, curves
  79. LOUBEAU, E. and ONICIUC, C. (2005).

    The index of biharmonic maps in spheres.

    Compositio Math., 141, 729–745.

    		 MR 2135286

    Zbl 02183038

    		 Intrinsic, second variation
  80. LOUBEAU, E. and ONICIUC, C. (2005).

    The biharmonic index of the Hopf map.

    Tensor (N.S.), 66, 1–8.

    		 MR 2165169

    Zbl 000000

    		 Intrinsic, second variation
  81. SASAHARA, T. (2005)

    Legendre surfaces in Sasakian space forms whose mean curvature vectors
    are eigenvectors.

    Pub. Math. Debracen, 67 285–303.

    		 MR 000000
    Zbl 000000    		 Intrinsic
  82. LOUBEAU, E.; MONTALDO, S. (2005).
    Examples of biminimal surfaces of Thurston’s three-dimensional geometries.Mat. Contemp., 29, 1–29.    		 MR0000000

    Zbl 0000.00000

    		 Intrinsic, submanifolds
  83. ANGELSBERG, G. (2006).

    A monotonicity formula for stationary biharmonic maps.

    Math. Z., 252, 287–293.

    		 MR
    0000000    Zbl 0000.00000    		 Extrinsic, singularities, monotonicity
  84. FETCU, D. (2005)

    Biharmonic curves in the generalized Heisenberg group.

    Beitrage zur algebra und geometrie 46, 513–521

    		 MR 00000

    Zbl 000000

    		 Intrinsic, curves
  85. LOUBEAU, E. and ONICIUC, C. (to appear)

    On the biharmonic and harmonic indices of the Hopf map.

    Trans. Amer. Math. Soc..

    		 MR 000000
    Zbl 000000    		 Intrinsic, second variation
  86. DEFEVER, F.; KAIMAKAMIS G. and PAPANTONIOU, B.J. (2006)

    Biharmonic hypersurfaces of the 4-dimensional semi-Euclidean space E^4_s.
    J. Math. Anal. Appl. 315 276-286.

    		 MR 000000
    Zbl 000000    		 Intrinsic, semi-Riemannian, submanifolds
  87. OU, Y.L. (to appear)

    p-harmonic morphisms, biharmonic morphisms, and nonharmonic biharmonic maps.

    J. Geom. Phys..

    		 MR 000000
    Zbl 000000    		 Intrinsic
  88. ARVANITOYEORGOS, A.; DEFEVER, F.; KAIMAKAMIS G.; PAPANTONIOU, B.J. (to appear)

    Biharmonic Lorentz hypersurfaces in E_1^4.

    Pacific J. Math.

    		 MR 000000
    Zbl 000000    		 Intrinsic, semi-Riemannian, submanifolds
  89. ARSLAN, K.; EZENTAS, R.; MURATHAN, C. and SASAHARA, T.
    (2006)Biharmonic submanifolds in 3-dimensional (k,mu)-manifolds.

    Internat. J. Math. Math. Sci.

    		 MR 000000
    Zbl 000000    		 Intrinsic, curves
  90. BEJAN, C.-L. and URAKAWA, H. (preprint).

    Yang-Mills fields analogues of biharmonic maps.
    .

    		 MR
    0000000    Zbl 0000.00000    		 Also contains short survey of (intrinsic) biharmonic maps.
  91. ARSLAN, K.; EZENTAS, R.; MURATHAN, C. and SASAHARA, T. (preprint)

    Biharmonic anti-invariant submanifolds in Sasakian
    space forms.

    		 MR 000000
    Zbl 000000    		 Intrinsic, curves
  92. BALMUS, A.; MONTALDO, S and ONICIUC, C. (preprint)

    Biharmonic maps between warped product manifolds.

    		 MR 000000
    Zbl 000000    		 Intrinsic
  93. CADDEO, R.; MONTALDO, S.; ONICIUC, C. and PIU, P. (preprint)

    The classification of biharmonic curves of Cartan-Vranceanu 3-dimensional space.

    		 MR 000000
    Zbl 000000    		 Intrinsic, curves
  94. CHO, J.T.; INOGUCHI, J. and LEE, J.E. (preprint)

    Biharmonic curves in 3-dimensional Saskian space forms.

    		 MR 000000
    Zbl 000000    		 Intrinsic, curves
  95. LOUBEAU, E. and MONTALDO, S. (preprint)

    Biminimal immersions.

    		 MR 000000

    Zbl 000000

    		 Intrinsic, submanifolds
  96. SASAHARA, T. (preprint)

    Stability of biharmonic Legendre submanifolds in Sasakian space forms.

    		 MR 000000
    Zbl 000000    		 Intrinsic
  97. LOUBEAU, E.; MONTALDO, S.; ONICIUC, C.(2006).

    The stress-energy tensor for biharmonic maps.

    math.DG/0602021.

    		 MR0000000

    Zbl 0000.00000

    		 Intrinsic
  98. SASAHARA, T.

    Biminimal Legendrian surfaces in 5-dimensional Sasakian
    space forms.
    Colloq. Math. 108 (2007), 297-304

    		 MR 000000
    Zbl 000000    		 Intrinsic
  99. CHEN, B-Y. (preprint)

    Classification of marginally trapped Lorentzian flat surfaces in
    E^4_2 and its application to biharmonic surfaces

    		 MR 000000
    Zbl 000000    		 Intrinsic
  100. BALMUS, A.; MONTALDO, S.; ONICIUC, C.(2007).

    Classification results for biharmonic submanifolds in spheres.

    math.DG/0701155.

    		 MR0000000

    Zbl 0000.00000

    		 Intrinsic
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