SOLIDIFYING BINGHAM EXTRUSIONS - A MODEL FOR THE GROWTH OF SILICIC LAVA DOMES

Citation
Rw. Griffiths et Jh. Fink, SOLIDIFYING BINGHAM EXTRUSIONS - A MODEL FOR THE GROWTH OF SILICIC LAVA DOMES, Journal of Fluid Mechanics, 347, 1997, pp. 13-36
Citations number
26
Categorie Soggetti
Mechanics,"Phsycs, Fluid & Plasmas
Journal title
ISSN journal
00221120
Volume
347
Year of publication
1997
Pages
13 - 36
Database
ISI
SICI code
0022-1120(1997)347:<13:SBE-AM>2.0.ZU;2-E
Abstract
In a previous study of the effects of cooling and solidification on fl ows issuing onto a horizontal plane and spreading under gravity we con sidered the case of a viscous fluid that solidifies to form a thin sur face crust with a finite yield strength. In that case, the coupling of solidification and viscous stresses in the flow led to a sequence of flow regimes or styles of flow and crustal deformation. Here, we study the spreading, from a small source, of a plastic material having a yi eld strength before cooling. In this case the fluid again begins to fr eeze as it spreads radially under gravity, and forms a dome having a s urface crust which is stronger than the extruded fluid. If cooling is sufficiently rapid compared tc, gravity-driven spreading, the flow is found to be controlled by solidification. The flow again takes on one of a number of flow regimes depending on the pace of solidification re lative to the rate of lateral flow, or extrusion rate. However, these flow regimes are quite different from those for the viscous extrusions , implying that the :internal yield stress has a strong influence on t he behaviour. Styles of flow ranged from inflation of an axisymmetric dome to irregular extrusion of lateral lobes and vertical spines. Thes e qualitatively different regimes have much in common with the eruptio n styles of volcanic lava domes produced by effusion of extremely visc ous silicic magmas which may possess a yield strength, and the model p rovides information about the factors influencing the morphology and h azards of such volcanic flows.