1990
DOI: 10.1007/bf00301532
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The influence of geometry on the ascent of magma in open fissures

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Cited by 51 publications
(25 citation statements)
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“…The vertical gas velocity in the jet is a maximum on its centre-line and goes to zero at the edge of the vent. In general, there is a non-zero lateral velocity in the jet which arises due to variations in the width of the conduit system as it approaches the surface-conduits commonly flare outward as they reach surface vents (Wilson & Head 1981; Giberti & Wilson 1990). The lateral velocity is zero on the centre-line of the jet (by symmetry) and has its maximum at the edge of the vent.…”
Section: Introductionmentioning
confidence: 99%
“…The vertical gas velocity in the jet is a maximum on its centre-line and goes to zero at the edge of the vent. In general, there is a non-zero lateral velocity in the jet which arises due to variations in the width of the conduit system as it approaches the surface-conduits commonly flare outward as they reach surface vents (Wilson & Head 1981; Giberti & Wilson 1990). The lateral velocity is zero on the centre-line of the jet (by symmetry) and has its maximum at the edge of the vent.…”
Section: Introductionmentioning
confidence: 99%
“…The density of the liquid magma is specified as input.Friction factor. Following previous eruption modellers[Wilson et al, 1980;Giberti and Wilson, 1990;Dobran, 1992], I calculate the friction factor f using an equation that sums a friction term associated with wall roughness fo with one that depends on the Reynolds number for flow (Re):where D is the conduit diameter and TI is the viscosity of the erupting mixture. The variable fo is empirically derived; D is specified as input; and the velocity •, is calculated from the mass conservation equation, m -p •,`4 = const, where m is the mass flux through a given cross section.Viscosity.…”
mentioning
confidence: 99%
“…Different models relax one or more of these simplifying assumptions. Wilson et al (1980), Wilson & Head (1981) and Giberti & Wilson (1990) study the effect of variations in conduit cross-section. Supersonic two-phase flow requires growth in the conduit radius.…”
Section: Conduit Flow Modelsmentioning
confidence: 99%