Modelling Surtseyan Ejecta

Surtseyan ejecta are formed in shallow sub-aqueous volcanic eruptions. They occur when water, containing a slurry of previously erupted material, is washed into the volcanic vent. This slurry is incorporated into the magma and ejected from the volcano inside a ball of magma. These magma bombs contai...

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Main Author: Emma Greenbank (8512305)
Format: Thesis
Language:unknown
Published: 2015
Subjects:
Online Access:https://doi.org/10.26686/wgtn.17013110.v1
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spelling ftsmithonian:oai:figshare.com:article/17013110 2023-05-15T18:29:15+02:00 Modelling Surtseyan Ejecta Emma Greenbank (8512305) 2015-01-01T00:00:00Z https://doi.org/10.26686/wgtn.17013110.v1 unknown https://figshare.com/articles/thesis/Modelling_Surtseyan_Ejecta/17013110 doi:10.26686/wgtn.17013110.v1 Author Retains Copyright Dynamical Systems in Applications Theoretical and Applied Mechanics Surtseyan Ejecta Fragmentation Surtsey School: School of Mathematics Statistics and Operations Research 010204 Dynamical Systems in Applications 010207 Theoretical and Applied Mechanics 970101 Expanding Knowledge in the Mathematical Sciences Degree Discipline: Mathematics Degree Level: Masters Degree Name: Master of Science Text Thesis 2015 ftsmithonian https://doi.org/10.26686/wgtn.17013110.v1 2021-12-19T21:49:57Z Surtseyan ejecta are formed in shallow sub-aqueous volcanic eruptions. They occur when water, containing a slurry of previously erupted material, is washed into the volcanic vent. This slurry is incorporated into the magma and ejected from the volcano inside a ball of magma. These magma bombs containing entrained material are called, Surtseyan ejecta or Surtseyan bombs. At the time of entrainment there is a large temperature difference between the magma (at approximately 1000°C) and the slurry (at approximately 20°C). As the inclusion temperature increases, the water contained in the slurry evaporates, causing an increase in the pressure at the boundary of the entrainment. This pressure increase is offset by the vapour diffusing through the pores of the magma. If the pressure exceeds the tensile strength of the surrounding magma the Surtseyan ejecta will rupture. The volcanological question of interest is whether the magma ruptures. There is evidence of intact ejecta so it can be concluded that rupture does not always occur. We have developed a set of equations that transiently model the changes in temperature and pressure in Surtseyan ejecta. Numerical solutions show that the pressure rapidly increases to a stable value. Because the pressure reaches equilibrium a steady-state solution can be used to determine the maximum pressure and a criterion for rupture. Thesis Surtsey Unknown Surtsey ENVELOPE(-20.608,-20.608,63.301,63.301)
institution Open Polar
collection Unknown
op_collection_id ftsmithonian
language unknown
topic Dynamical Systems in Applications
Theoretical and Applied Mechanics
Surtseyan Ejecta
Fragmentation
Surtsey
School: School of Mathematics
Statistics and Operations Research
010204 Dynamical Systems in Applications
010207 Theoretical and Applied Mechanics
970101 Expanding Knowledge in the Mathematical Sciences
Degree Discipline: Mathematics
Degree Level: Masters
Degree Name: Master of Science
spellingShingle Dynamical Systems in Applications
Theoretical and Applied Mechanics
Surtseyan Ejecta
Fragmentation
Surtsey
School: School of Mathematics
Statistics and Operations Research
010204 Dynamical Systems in Applications
010207 Theoretical and Applied Mechanics
970101 Expanding Knowledge in the Mathematical Sciences
Degree Discipline: Mathematics
Degree Level: Masters
Degree Name: Master of Science
Emma Greenbank (8512305)
Modelling Surtseyan Ejecta
topic_facet Dynamical Systems in Applications
Theoretical and Applied Mechanics
Surtseyan Ejecta
Fragmentation
Surtsey
School: School of Mathematics
Statistics and Operations Research
010204 Dynamical Systems in Applications
010207 Theoretical and Applied Mechanics
970101 Expanding Knowledge in the Mathematical Sciences
Degree Discipline: Mathematics
Degree Level: Masters
Degree Name: Master of Science
description Surtseyan ejecta are formed in shallow sub-aqueous volcanic eruptions. They occur when water, containing a slurry of previously erupted material, is washed into the volcanic vent. This slurry is incorporated into the magma and ejected from the volcano inside a ball of magma. These magma bombs containing entrained material are called, Surtseyan ejecta or Surtseyan bombs. At the time of entrainment there is a large temperature difference between the magma (at approximately 1000°C) and the slurry (at approximately 20°C). As the inclusion temperature increases, the water contained in the slurry evaporates, causing an increase in the pressure at the boundary of the entrainment. This pressure increase is offset by the vapour diffusing through the pores of the magma. If the pressure exceeds the tensile strength of the surrounding magma the Surtseyan ejecta will rupture. The volcanological question of interest is whether the magma ruptures. There is evidence of intact ejecta so it can be concluded that rupture does not always occur. We have developed a set of equations that transiently model the changes in temperature and pressure in Surtseyan ejecta. Numerical solutions show that the pressure rapidly increases to a stable value. Because the pressure reaches equilibrium a steady-state solution can be used to determine the maximum pressure and a criterion for rupture.
format Thesis
author Emma Greenbank (8512305)
author_facet Emma Greenbank (8512305)
author_sort Emma Greenbank (8512305)
title Modelling Surtseyan Ejecta
title_short Modelling Surtseyan Ejecta
title_full Modelling Surtseyan Ejecta
title_fullStr Modelling Surtseyan Ejecta
title_full_unstemmed Modelling Surtseyan Ejecta
title_sort modelling surtseyan ejecta
publishDate 2015
url https://doi.org/10.26686/wgtn.17013110.v1
long_lat ENVELOPE(-20.608,-20.608,63.301,63.301)
geographic Surtsey
geographic_facet Surtsey
genre Surtsey
genre_facet Surtsey
op_relation https://figshare.com/articles/thesis/Modelling_Surtseyan_Ejecta/17013110
doi:10.26686/wgtn.17013110.v1
op_rights Author Retains Copyright
op_doi https://doi.org/10.26686/wgtn.17013110.v1
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