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Calculus of Variations and Partial Differential Equations

Volumn 4, Issue 3, 1996, Pages 249-264

Aleksandrov reflection and nonlinear evolution equations, I: The n-sphere and n-ball

(2) Chow, Bennett a Gulliver, Robert a

a University of Minnesota (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0039679681 PISSN: 09442669 EISSN: None Source Type: Journal
DOI: 10.1007/BF01254346 Document Type: Article

Times cited : (55)

References (17)

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- (1956) Uniqueness Theorems for the Surfaces in the Large, I , vol.11 , Issue.19 , pp. 5-17
- Aleksandrov, A.D.¹

2
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- English transl.
- Aleksandrov, A.D. (1956) Uniqueness theorems for the surfaces in the large, I, Vestnik Leningrad Univ. 11, no. 19, 5-17; English transl. in Am. Math. Soc. Transl. 21 (1962) 341-354
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5
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- Aleksandrov, A.D. (1958b) V, ibid. 13, 5-8; 412-416
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- Aleksandrov, A.D.¹

6
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- Aleksandrov, A.D., Volkov, Ju.A. (1958) IV, ibid. 13, 27-34; 403-411
- (1958) IV, Uniqueness Theorems for the Surfaces in the Large , vol.13 , pp. 27-34
- Aleksandrov, A.D.¹ Volkov, Ju.A.²

7
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- Chow, B., Gulliver, R. (1995a) Aleksandrov reflection and nonlinear evolution equations, II: manifolds with reflectional symmetry. (In preparation)
- (1995) Aleksandrov Reflection and Nonlinear Evolution Equations, II: Manifolds with Reflectional Symmetry
- Chow, B.¹ Gulliver, R.²

8
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- Chow, B., Gulliver, R. (1995b) Aleksandrov reflection and geometric evolution of embedded hypersurfaces. (In preparation)
- (1995) Aleksandrov Reflection and Geometric Evolution of Embedded Hypersurfaces
- Chow, B.¹ Gulliver, R.²

9
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- Chow, B., Gulliver, R. (1995c) (In preparation)
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- Geometric expansion of convex plane curves
- to appear
- Chow, B., Tsai, D.H. (1996) Geometric expansion of convex plane curves, J. Differ. Geom. (to appear)
- (1996) J. Differ. Geom.
- Chow, B.¹ Tsai, D.H.²

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- Chow, B., Tsai, D.H. (1995) (In preparation)
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12
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- Symmetry and related properties via the maximum principle
- Gidas, B., Ni, W.-M., Nirenberg, L. (1979) Symmetry and related properties via the maximum principle. Comm. Math. Phys. 68, 209-243
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14
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- Harmonic maps of manifolds with boundary
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15
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16
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- An expansion of convex hypersurfaces
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17
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- (1992) J. Differ. Geom. , vol.35 , pp. 763-765

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