메뉴 건너뛰기




Volumn 61, Issue 1, 2000, Pages

Phase separation and shape deformation of two-phase membranes

Author keywords

[No Author keywords available]

Indexed keywords

DEFORMATION;

EID: 0002217438     PISSN: 1063651X     EISSN: None     Source Type: Journal    
DOI: 10.1103/PhysRevE.61.R57     Document Type: Article
Times cited : (55)

References (25)
  • 14
    • 85036380083 scopus 로고    scopus 로고
    • See e.g. G. Arfken, Mathematical Methods for Physicists, (Academic, New York, 1970), 2nd edition, Chap. 2
    • See e.g. G. Arfken, Mathematical Methods for Physicists, (Academic, New York, 1970), 2nd edition, Chap. 2.
  • 18
    • 5244220406 scopus 로고
    • P. Byrd, M. Friedman Handbook of Elliptic Integrals for Engineers and Physicists, (Springer, Berlin 1971), 2nd ed
    • See e.g. M. Dinter, Phys. Rev. B 39, 8423 (1989);P. Byrd, M. Friedman Handbook of Elliptic Integrals for Engineers and Physicists, (Springer, Berlin 1971), 2nd ed.
    • (1989) Phys. Rev. B , vol.39 , pp. 8423
    • Dinter, M.1
  • 19
    • 85036200026 scopus 로고    scopus 로고
    • Note that the periodic boundary condition is necessary for cylinders with axial symmetry (Formula presented) but not for cylinders with radial symmetry (Formula presented) the minimum energy deformation for the latter should really be of the form (Formula presented) i.e. a single interface between phase A and phase B. We show the sn solution just for illustration purposes
    • Note that the periodic boundary condition is necessary for cylinders with axial symmetry (Formula presented) but not for cylinders with radial symmetry (Formula presented) the minimum energy deformation for the latter should really be of the form (Formula presented) i.e. a single interface between phase A and phase B. We show the sn solution just for illustration purposes.
  • 24
    • 0041781133 scopus 로고    scopus 로고
    • Thus in a closed geometry (or with periodic boundary conditions), e.g. sphere, the mean curvature h is conserved. But we do not yet have any evidence that the mean curvature of a general surface should also be conserved
    • The integral of the interface curvature along any closed curve is zero, which implies that it is a conserved quantity. See O. L. Schönborn and R. C. Desai, Eur. Phys. J. B 9, 719 (1999). Thus in a closed geometry (or with periodic boundary conditions), e.g. sphere, the mean curvature h is conserved. But we do not yet have any evidence that the mean curvature of a general surface should also be conserved.
    • (1999) Eur. Phys. J. B , vol.9 , pp. 719
    • Schönborn, O.L.1    Desai, R.C.2


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.