SCOPUS 정보 검색 플랫폼

Volumn 50, Issue 6, 1994, Pages 4327-4345

Dendrites and fronts in a model of dynamical rupture with damage

a CNRS (France)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0004723226 PISSN: 1063651X EISSN: None Source Type: Journal
DOI: 10.1103/PhysRevE.50.4327 Document Type: Article

Times cited : (9)

References (25)

2
- 0000583161
- (1992) J. Phys. I , vol.2 , pp. 1621
- Vanneste, C.¹ Sornette, D.²

4
- 0003482509
- edited by, H. J. Herrmann, S. Roux, Elsevier, Amsterdam
- (1990) Statistical Models for the Fracture of Disordered Media

5
- 84927493605
- Disorder and Fracture, Vol. 235 of NATO Advanced Study Institute, Series B: Physics, edited by J. C. Charmet, S. Roux, and E. Guyon (Plenum, New York, 1990).

6
- 0004213121
- edited by, H. E. Stanley, N. Ostrowsky, Kluwer, Boston
- (1986) On Growth and Form

9
- 0007775136
- edited by, M. Ben Amar, P. Pelcé, P. Tabeling, Plenum, New York
- (1991) Growth and Form, Nonlinear Aspects

10
- 4243570065
- (1990) Phys. Rev. Lett. , vol.65 , pp. 1784
- Ball, R.C.¹ Blumenfeld, R.²

11
- 84956270231
- Sidebranch Selection in Fractal Growth
- (1991) Europhysics Letters (EPL) , vol.16 , pp. 47
- Ball, R.C.¹ Barker, P.W.² Blumenfeld, R.³

12
- 0039825261
- (1991) Physica A , vol.177 , pp. 407
- Blumenfeld, R.¹ Ball, R.C.²

15
- 84927466367
- K. Aki and O. G. Richards, Quantitative Seismology, Theory, and Methods (Freeman, San Francisco, 1980), Vol. II, p. 833.

17
- 84927502866
- See, for instance D. Krajcinovic and J. Lemaitre, Continuum Damage Mechanics: Theory and Applications, CISM Course (Springer-Verlag, Berlin, 1987); L. M. Kachanov, Introduction to Continuum Damage Mechanics (Nijhoff, Amsterdam, 1986).

19
- 4243124562
- (1986) Phys. Rev. Lett. , vol.56 , pp. 1948
- Pieters, R.¹ Langer, J.S.²

24
- 84927478688
- Note that a simple analytical solution of this problem has been possible due to the small width of the strip equal to three lattice meshes. This finite size changes the long-range r-1 electric current Green function into a short-range exponentially decaying Green function, with a characteristic decay length equal to [ ln (s5- 1)]-1approx 0.64 lattice mesh. In strips of increasing width L, the decay length of the Green function increases linearly with L: this constitutes a simple example of finite size scaling [see, for instance, J. L. Cardy, Finite Size Scaling, Current Physics, Sources, and Comments (North-Holland, Amsterdam, 1988)].

* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.