SCOPUS 정보 검색 플랫폼

Volumn 31, Issue 2, 2001, Pages 437-482

The shortest enclosure of two connected regions in a corner

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0035536105 PISSN: 00357596 EISSN: None Source Type: Journal
DOI: 10.1216/rmjm/1020171569 Document Type: Article

Times cited : (4)

References (5)

1
- 0000279568
- The shortest enclosure of three connected areas in R2
- 2, Real Anal. Exchange 20 (1994/95), 313-335.
- (1994) Real Anal. Exchange , vol.20 , pp. 313-335
- Cox, C.¹ Harrison, L.² Hutchings, M.³ Kim, S.⁴ Light, J.⁵ Mauer, A.⁶ Tilton, M.⁷

2
- 77955696241
- The standard double soap bubble in R2 uniquely minimizes perimeter
- 2 uniquely minimizes perimeter, Pacific J. Math. 159 (1993), 47-59.
- (1993) Pacific J. Math , vol.159 , pp. 47-59
- Foisy, J.¹ Alfaro, M.² Brock, J.³ Hodges, N.⁴ Zimba, J.⁵

3
- 0002100604
- The double bubble conjecture
- J. Haas, M. Hutchings and R. Schlafly, The double bubble conjecture, ERA Amer. Math. Soc. 01 (1995), 98-102.
- (1995) ERA Amer. Math. Soc. , vol.1 , pp. 98-102
- Haas, J.¹ Hutchings, M.² Schlafly, R.³

4
- 0003438919
- preprint
- M. Hutchings, F. Morgan, M. Ritore and A. Ros, Proof of the double bubble conjecture, (2000), preprint.
- (2000) Proof of the Double Bubble Conjecture
- Hutchings, M.¹ Morgan, F.² Ritore, M.³ Ros, A.⁴

5
- 84972580766
- Soap bubbles in R2 and in surfaces
- 2 and in surfaces, Pacific J. Math. 165 (1994), 347-361.
- (1994) Pacific J. Math , vol.165 , pp. 347-361
- Morgan, F.¹

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