The silicate garden reaction in microgravity: A fluid interfacial instability

被引:40
作者
Jones, DEH
Walter, U
机构
[1] Newcastle Univ, Dept Chem, Newcastle Upon Tyne NE1 7RU, Tyne & Wear, England
[2] IBM Deutschland Entwicklung GmbH, DMSC, D-71032 Boblingen, Germany
关键词
silicate garden; microgravity; interfacial instability; Laplacian growth;
D O I
10.1006/jcis.1998.5447
中图分类号
O64 [物理化学(理论化学)、化学物理学];
学科分类号
070304 ; 081704 ;
摘要
In the "silicate garden" reaction, crystals of a metal salt are placed in sodium silicate solution. The crystals become coated with a semipermeable membrane of metal silicate reaction product, from which hollow tubes of metal silicate rise convectively upward, against gravity. Ln the absence of gravity, and free of convective influences, the reaction might be expected to reveal more fundamental organizing principles. accordingly, we have grown silicate gardens in microgravity, from salts of calcium, cobalt, and magnesium with added nickel. Even in these isotropic conditions, complex structures developed. They included tubes and hollow spheroids, and also novel dendritic '"fingers'" which grew by continuous plastic deformation. This new mode of growth is favored by the slow, diffusion-limited rate of reaction in microgravity, which greatly reduces the rate of hardening of the reaction products. The magnesium-nickel garden grew almost entirely as a fluid interfacial instability between the metal salt solution inside and the silicate solution outside, by deformation of the semipermeable fluid membrane between them. The resulting shape had similarities to that of a solid front advancing through a supercooled melt. The morphology of such a solid is determined by the diffusion of released latent heat away from it, according to the Laplacian diffusion equation. We suggest that Laplacian-growth morphology arises in a microgravity silicate garden when its development is controlled by the analogous diffusion of dissolved ions away from it. (C) 1998 Academic Press.
引用
收藏
页码:286 / 293
页数:8
相关论文
共 27 条
[1]   CRYSTALLINE SAFFMAN-TAYLOR FINGERS [J].
ALMGREN, R .
SIAM JOURNAL ON APPLIED MATHEMATICS, 1995, 55 (06) :1511-1535
[2]  
[Anonymous], J CHEM ED, DOI DOI 10.1021/ED018P286
[3]   3-DIMENSIONAL MISCIBLE VISCOUS FINGERING IN POROUS-MEDIA [J].
BACRI, JC ;
SALIN, D ;
WOUMENI, R .
PHYSICAL REVIEW LETTERS, 1991, 67 (15) :2005-2008
[4]   THE FORMATION OF PATTERNS IN NONEQUILIBRIUM GROWTH [J].
BENJACOB, E ;
GARIK, P .
NATURE, 1990, 343 (6258) :523-530
[5]   FLUCTUATION EFFECTS ON DENDRITIC GROWTH-MORPHOLOGY [J].
BRENER, E ;
IHLE, T ;
MULLERKRUMBHAAR, H ;
SAITO, Y ;
SHIRAISHI, K .
PHYSICA A, 1994, 204 (1-4) :96-110
[6]   TRANSITIONS OF VISCOUS FINGERING PATTERNS IN NEMATIC LIQUID-CRYSTALS [J].
BUKA, A ;
KERTESZ, J ;
VICSEK, T .
NATURE, 1986, 323 (6087) :424-425
[7]   STUDIES OF THE GROWTH OF SILICATE GARDENS AND RELATED PHENOMENA [J].
COATMAN, RD ;
THOMAS, NL ;
DOUBLE, DD .
JOURNAL OF MATERIALS SCIENCE, 1980, 15 (08) :2017-2026
[8]   CAPILLARY FREE SURFACES IN ABSENCE OF GRAVITY [J].
CONCUS, P ;
FINN, R .
ACTA MATHEMATICA, 1974, 132 (3-4) :177-198
[9]   STATISTICAL PROPERTIES OF FRACTAL DENDRITES AND ANISOTROPIC DIFFUSION-LIMITED AGGREGATES [J].
COUDER, Y ;
ARGOUL, F ;
ARNEODO, A ;
MAURER, J ;
RABAUD, M .
PHYSICAL REVIEW A, 1990, 42 (06) :3499-3503
[10]  
DOUBLE DD, 1978, P ROY SOC LOND A MAT, V359, P445