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Volumn 63, Issue 2, 2001, Pages 400-412

Stationary critical points of the heat flow in spaces of constant curvature

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Indexed keywords


EID: 0035318063     PISSN: 00246107     EISSN: None     Source Type: Journal    
DOI: 10.1017/S0024610700001976     Document Type: Article
Times cited : (4)

References (15)
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    • Green's function, harmonic transplantation, and best Sobolev constant in spaces of constant curvature
    • C. BANDLE, A. BRILLARD and M. FLUCHER, 'Green's function, harmonic transplantation, and best Sobolev constant in spaces of constant curvature', Trans. Amer. Math. Soc. 350 (1998) 1103-1128.
    • (1998) Trans. Amer. Math. Soc. , vol.350 , pp. 1103-1128
    • Bandle, C.1    Brillard, A.2    Flucher, M.3
  • 3
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    • The geometry of discrete groups
    • Springer, New York
    • A. F. BEARDON, The geometry of discrete groups, Graduate Texts in Mathematics 91 (Springer, New York, 1983).
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    • Beardon, A.F.1
  • 4
    • 0003331256 scopus 로고
    • Eigenvalues in Riemannian geometry
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    • I. CHAVEL, Eigenvalues in Riemannian geometry. Pure and Applied Mathematics 115 (Academic Press, Orlando, 1984).
    • (1984) Pure and Applied Mathematics , vol.115
    • Chavel, I.1
  • 6
    • 0001921997 scopus 로고
    • Maximum principle for parabolic inequalities and the heat flow on open manifolds
    • J. DODZIUK, 'Maximum principle for parabolic inequalities and the heat flow on open manifolds', Indiana Univ. Math. J. 32 (1983) 703-716.
    • (1983) Indiana Univ. Math. J. , vol.32 , pp. 703-716
    • Dodziuk, J.1
  • 10
    • 0002894147 scopus 로고
    • Groups and geometric analysis: Integral geometry, invariant differential operators, and spherical functions
    • Academic Press, Orlando
    • S. HELGASON, Groups and geometric analysis: integral geometry, invariant differential operators, and spherical functions. Pure and Applied Mathematics 113 (Academic Press, Orlando, 1984).
    • (1984) Pure and Applied Mathematics , vol.113
    • Helgason, S.1
  • 11
    • 84980162923 scopus 로고
    • Riemannian center of mass and mollifier smoothing
    • H. KARCHER, 'Riemannian center of mass and mollifier smoothing', Comm. Pure Appl. Math. 30 (1977) 509-541.
    • (1977) Comm. Pure Appl. Math. , vol.30 , pp. 509-541
    • Karcher, H.1
  • 12
    • 0031521559 scopus 로고    scopus 로고
    • The spatial critical points not moving along the heat flow
    • R. MAGNANINI and S. SAKAGUCHI, 'The spatial critical points not moving along the heat flow', J. Anal. Math. 71 (1997) 237-261.
    • (1997) J. Anal. Math. , vol.71 , pp. 237-261
    • Magnanini, R.1    Sakaguchi, S.2
  • 13
    • 0033467469 scopus 로고    scopus 로고
    • Spatial critical points not moving along the heat flow. II: The centrosymmetric case
    • corrigendum, 232 (1999) 389
    • R. MAGNANINI and S. SAKAGUCHI, 'Spatial critical points not moving along the heat flow. II: The centrosymmetric case, Math. Z. 230 (1999) 695-712; corrigendum, 232 (1999) 389.
    • (1999) Math. Z. , vol.230 , pp. 695-712
    • Magnanini, R.1    Sakaguchi, S.2
  • 15
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    • Weakly differentiate functions
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    • W. P. ZIEMER, Weakly differentiate functions. Graduate Texts in Mathematics 120 (Springer, New York, 1989).
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    • Ziemer, W.P.1


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