Future Bubbledrive Model Layout Current Bubbledrive Model Layout.

Slides:



Advertisements
Similar presentations
Lecture 3 Governing equations for multiphase flows. Continuum hypothesis. Fragmentation mechanisms. Models of conduit flows during explosive eruptions.
Advertisements

Nolwenn Le Gall 1, Michel Pichavant 1 1 ISTO/CNRS, Orléans, France VUELCO conference Barcelona.
An example of applying Lacey et al.’s (1981) model.
Section 18.1 Volcanoes Types of Volcanoes
Volcano Stations REVIEW. QUESTION #1 1.How are volcanoes considered both constructive and destructive forces in geology?
September 24-25, 2003 HAPL meeting, UW, Madison 1 Armor Configuration & Thermal Analysis 1.Parametric analysis in support of system studies 2.Preliminary.
Earth Science Ch. 11: Earthquakes and Volcanoes
VOLCANIC ACTIVITY.
1 Flow Assurance Multiphase Simulations with Wax Deposition FLOWModel R.
Mathematical models of conduit flows during explosive eruptions (Kamchatka steady, transient, phreatomagmatic) Oleg Melnik †‡, Alexander Starostin †, Alexey.
Engineering H191 - Drafting / CAD The Ohio State University Gateway Engineering Education Coalition Lab 4P. 1Autumn Quarter Transport Phenomena Lab 4.
Volcanoes A Hot Topic.
CONDUIT4 A computer code for the simulation of magma ascent through volcanic conduits and fissures Paolo Papale and Margherita Polacci Istituto Nazionale.
Volcanoes A Hot Topic. What is a volcano? A mountain formed by lava and/or pyroclastic material.
Reynolds Experiment Laminar Turbulent Reynolds Number
Conduit models (WK-1, YK-1) to investigate transition between explosive and effusive eruptions T. Koyaguchi University of Tokyo Collaboration with: Andy.
Vulcanian fountain collapse mechanisms revealed by multiphase numerical simulations: Influence of volatile leakage on eruptive style and particle-size.
Cyclic behaviour in lava dome building eruptions. Oleg Melnik, Alexei Barmin, Antonio Costa, Stephen Sparks.
California State University, Chico
A numerical program for steady flow through volcanic conduits Larry G. Mastin U.S. Geological Survey.
Fluid mechanics 3.1 – key points
Liquid Argon in a Large Tank --- Some Thermodynamic Calculations Zhijing Tang November 4, 2004.
Diffusion Mass Transfer
Chapter 18 Volcanic Activity
5. Formation and Growth of Ice Crystals
Classification, Properties And Changes. MatterSubstancesElementsCompoundsMixturesHomogeneousHeterogeneous.
Unsteady Heat Transfer Many heat transfer problems require the understanding of the complete time history of the temperature variation. For example, in.
UNIT SIX: Earth’s Structure  Chapter 18 Earth’s History and Rocks  Chapter 19 Changing Earth  Chapter 20 Earthquakes and Volcanoes.
Intro to Geomorphology (Geos 450/550) Lecture 5: watershed analyses field trip #3 – Walnut Gulch watersheds estimating flood discharges.
VOLCANOES YEAR 7.
Basic dynamics  The equations of motion and continuity Scaling Hydrostatic relation Boussinesq approximation  Geostrophic balance in ocean’s interior.
1 Using simplified equations of state to model steady-state Plinian eruptions How are Flow Conditions in Volcanic Conduits Estimated? How can variations.
Chapter 5: Igneous rocks
Magma Ascent Rates Malcolm J Rutherford Dept. of Geological Sciences Brown University Providence RI (Presentation for MSA short Course Dec. 13, 2008)
Volcanoes. Parts of a Volcano magma chamber: a large reserve of magma that collects deep underground central vent: long tunnel which lava is pushed through.
Volcanoes Destructive Seismic Events. Introduction One of the most fascinating and exciting topics in geology, probably because some volcanoes are so.
Igneous Rocks Section 6.2.
CLIL 4. Volcanic products:  During a volcanic eruption, lava, tephra (ash, lapilli, volcanic bombs and blocks), and various gases are expelled from a.
Momentum Equations in a Fluid (PD) Pressure difference (Co) Coriolis Force (Fr) Friction Total Force acting on a body = mass times its acceleration (W)
Origin of solar systems 30 June - 2 July 2009 by Klaus Jockers Max-Planck-Institut of Solar System Science Katlenburg-Lindau.
The Sun.
CP502 Advanced Fluid Mechanics Compressible Flow Lectures 5 and 6 Steady, quasi one-dimensional, isentropic compressible flow of an ideal gas in a variable.
Estimating The Viscosity Bio-fluids Bien 301 Jasma Batham.
GOALS AND INTENT OF CFLOW EXPLOSIVITY OF LAVA DOMES ESTIMATE OF GAS OVERPRESSURE HETEROGENEITY OF GAS CONTENT IN FLOWS AND DOMES GAS LOSS THROUGH CONDUIT.
Volcanoes.
Volcanic Eruptions Chapter 3-3. Inside a Volcano.
Volcano Stations REVIEW ANSWERS. ANSWER 1.Why are volcanoes considered a “window” into the Earth’s interior? They allow us to study material that comes.
 p and  surfaces are parallel =>  =  (p) Given a barotropic and hydrostatic conditions, is geostrophic current. For a barotropic flow, we have and.
VOLCANOES WRITE THE UNDERLINED WORDS INTO YOUR NOTES.
Heat Transfer Su Yongkang School of Mechanical Engineering # 1 HEAT TRANSFER CHAPTER 6 Introduction to convection.
How do volcanoes affect the lithosphere, plate boundaries, & the atmosphere? Unit 5 EEn
Volcanoes. Volcano Volcano is a weak spot in the crust where molten material or magma comes to the surface. Magma is a molten mixture of rock forming.
Volcanoes Ch 22.6 Page 690. A. A volcano is a mountain that forms when magma reaches the surface B. Examples: Mount St. Helens, Kilauea.
Volcanoes Chapter 3 Section 2 Volcanic Activity. Characteristics of Magma Lava begins as magma in the mantle How does magma rise? Magma is less dense.
CHAPTER 5 VOLCANOES AND VOLCANIC HAZARDS READING QUIZ #1 – 12 QUESTIONS.
Sanitary Engineering Lecture 7
Lesson 7: Thermal and Mechanical Element Math Models in Control Systems ET 438a Automatic Control Systems Technology 1lesson7et438a.pptx.
Lesson 19: Process Characteristics- 1 st Order Lag & Dead-Time Processes ET 438a Automatic Control Systems Technology lesson19et438a.pptx 1.
For a barotropic flow, we have is geostrophic current.
Volcanic Eruptions 3.3 Objectives:
Section 2: Eruptions The composition of magma determines the characteristics of a volcanic eruption. K What I Know W What I Want to Find Out L What I.
Melting of ice particles:
Diffusion Mass Transfer
Chapter 10-Volcanoes and Other Igneous Activity
Section 2: Eruptions The composition of magma determines the characteristics of a volcanic eruption. K What I Know W What I Want to Find Out L What I.
How are Flow Conditions in Volcanic Conduits Estimated?
ET 438a Automatic Control Systems Technology
Volcanoes Chapter 13.
Thur. April 24 Do Now: How does using the process of fracking to extract natural gas and oil cause earthquakes? In your opinion, what is the most important.
Lecture 4 Dr. Dhafer A .Hamzah
Presentation transcript:

Future Bubbledrive Model Layout

Current Bubbledrive Model Layout

Computational Chart of the Bubbledrive Model

Hydrodynamics of Magma in the Conduit 1.Homogenous approximation of two phase flow (low relative velocity between melt and bubbles) 2.Continuity equation (non-steady state) where j=  v and  is bulk magma density. In cylindrical coordinates – Reduction to one-dimensional form – yields

Hydrodynamics of Magma in the Conduit 3.Momentum equation (non-steady state) In one dimension along gravity field it becomes – where f is a friction factor as a function of Reynolds number such that 4.Density is calculated from full scale interactive bubble growth model.

Interactive Diffusive-Decompressive Bubble Growth Model

Input Parameters for Model Runs Trigger # 1 Landslide and “instant” decompression Example of Mount St. Helens eruption  Trigger # 2 Recharge from below (at constant rate)

Table of Model Parameters ParameterValueRefs/Relations Volatile CompositionH2OH2OAnderson, 1991 Melt CompositionRhyolitespecified Initial Melt Temperature1000 o Cspecified Melt Density2200 kg/m 3 Clark et al., 1987 Initial Viscosity at Vent2.64*10 7 Pa sec Hess and Dingwell, 1996 Initial Viscosity at 1000 m9.91*10 5 Pa sec Initial Diffusion Coefficient at Vent1.04* m 2 /sec Zhang, 1999 Initial Diffusion Coefficient at 1000 m1.97* m 2 /sec Henry Constant (Solubility)1.6* /PaBurnham, 1975 Temperature Conductivity1.42*10 -7 m 2 /secSnyder et al., 1994 Melt Heat Capacity1350 J/(kg K)Neuville et at., 1993 Gas Heat Capacity2500 J/(kg K)Perry et al., 1984 Latent Heat of VC7150 J/kgNeuville et at., 1993 VC Temperature802 o CBacon, 1977 VC Interval50 Kspecified Initial Heat of Evaporation9676 J/moleSahagian et al., 1996 * VC - vitrification or crystallization

Table of Model Runs ## CodeShapeDepth, mVent D, m Recharge*, m/sec Decompression*, MPa Composition Set #1 1r1-0Glass Rhyolitic 2r1-1Glass Rhyolitic 3r1-2Glass Rhyolitic 4r1-5Glass Rhyolitic 5r1-10Glass Rhyolitic Set #2 6r1-0-0Cylinder Rhyolitic 7r1-0-2Cylinder Rhyolitic Set #3 8r2-0-0Cylinder Rhyolitic Set #4 9r2-2-0Bottle Rhyolitic 10r2-2-01Bottle Rhyolitic Set #5 11r4-0-0Cylinder Rhyolitic 12r4-0-2Cylinder Rhyolitic Set #6 13r4-2-0Chamber Rhyolitic 14r4-2-0Chamber Rhyolitic *Triggers

Model Run “r1-0” Key Characteristics Pilsner glass conduit shape. 200 m vent diameter. 1 km conduit depth. No recharge from below.

Model Run “r1-0” Key Results Fast eruption start in about 2 minutes. Steady discharge for the most eruption period. Accelerating exit velocity. Abrupt eruption finish. Key Characteristics Pilsner glass conduit shape. 200 m vent diameter. 1 km conduit depth. No recharge from below.

Model Run “r1-1” Key Characteristics Pilsner glass conduit shape. 200 m vent diameter. 1 km conduit depth. Recharge from below at 1 m/s.

Model Run “r1-1” Key Results Eruption spike in about 10 minutes. Steady discharge reached in about 20 min. Gradually accelerating exit velocity. Supersaturation curve corresponds to exit velocity. Key Characteristics Pilsner glass conduit shape. 200 m vent diameter. 1 km conduit depth. Recharge from below at 1 m/s.

Model Run “r1-2” Key Characteristics Pilsner glass conduit shape. 200 m vent diameter. 1 km conduit depth. Recharge from below at 2 m/s.

Model Run “r1-2” Key Results Eruption spike in about 7 minutes. Steady discharge is reached in about 15 min. Gradually accelerating exit velocity to its max. Supersaturation curve corresponds to exit velocity. Key Characteristics Pilsner glass conduit shape. 200 m vent diameter. 1 km conduit depth. Recharge from below at 2 m/s.

Model Run “r1-5” Key Characteristics Pilsner glass conduit shape. 200 m vent diameter. 1 km conduit depth. Recharge from below at 5 m/s.

Model Run “r1-5” Key Results Eruption spike in about 4 minutes. Steady discharge is reached in about 6 min. Gradually accelerating exit velocity to its spike. Supersaturation curve corresponds to discharge. Key Characteristics Pilsner glass conduit shape. 200 m vent diameter. 1 km conduit depth. Recharge from below at 5 m/s.

Model Run “r1-10” Key Characteristics Pilsner glass conduit shape. 200 m vent diameter. 1 km conduit depth. Recharge from below at 10 m/s.

Model Run “r1-10” Key Results Eruption spike in about 2 minutes. Steady discharge is reached in about 3 min. Gradually accelerating exit velocity. Key Characteristics Pilsner glass conduit shape. 200 m vent diameter. 1 km conduit depth. Recharge from below at 10 m/s.

Model Run “r1-0-0” Key Characteristics Cylindrical conduit shape. 100 m vent diameter. 1 km conduit depth. No recharge from below.

Model Run “r1-0-0” Key Results Eruption spike in about 25 minutes. Steady discharge for the most eruption period. Accelerating exit velocity. Steady supersaturation at its initial value. Key Characteristics Cylindrical conduit shape. 100 m vent diameter. 1 km conduit depth. No recharge from below.

Model Run “r1-0-2” Key Characteristics Cylindrical conduit shape. 100 m vent diameter. 1 km conduit depth. Recharge from below at 2 m/s.

Model Run “r1-0-2” Key Results Almost no eruption spike. Steady discharge is reached in about 10 min. Accelerating exit velocity. Supersaturation increases and corresponds to discharge. Key Characteristics Cylindrical conduit shape. 100 m vent diameter. 1 km conduit depth. Recharge from below at 2 m/s.

Model Run “r2-0-0” Key Characteristics Cylindrical conduit shape. 100 m vent diameter. 2 km conduit depth. No recharge from below.

Model Run “r2-0-0” Key Results Eruption spike in about 40 minutes. Increasing discharge for the most eruption period. Accelerating exit velocity. Steady supersaturation at its initial value. Key Characteristics Cylindrical conduit shape. 100 m vent diameter. 2 km conduit depth. No recharge from below.

Model Run “r2-2-0” Key Characteristics Bottle conduit shape. 200 m vent diameter. 2 km conduit depth. No recharge from below.

Model Run “r2-2-0” Key Results Eruption spike in about 1 hour. Steady discharge for the most eruption period. Accelerating exit velocity. Complex supersaturation behavior. Key Characteristics Bottle conduit shape. 200 m vent diameter. 2 km conduit depth. No recharge from below.

Model Run “r2-2-01” Key Characteristics Bottle conduit shape. 200 m vent diameter. 2 km conduit depth. Recharge from below at 0.1 m/s.

Model Run “r2-2-01” Key Results No eruption spike. Steady state eruption after about 10 min. Key Characteristics Bottle conduit shape. 200 m vent diameter. 2 km conduit depth. Recharge from below at 0.1 m/s.

Model Run “r4-0-0” Key Characteristics Cylindrical conduit shape. 100 m vent diameter. 4 km conduit depth. No recharge from below.

Model Run “r4-0-0” Key Results Eruption spike in about 1 hour. Increasing discharge for the most eruption period. Accelerating exit velocity. Steady supersaturation at its initial value. Key Characteristics Cylindrical conduit shape. 100 m vent diameter. 4 km conduit depth. No recharge from below.

Model Run “r4-0-2” Key Characteristics Cylindrical conduit shape. 100 m vent diameter. 4 km conduit depth. Recharge from below at 2 m/s.

Model Run “r4-0-2” Key Results Double eruption spike in about 20 minutes. Steady discharge for the most eruption period. Accelerating exit velocity. Complex supersaturation behavior. Key Characteristics Cylindrical conduit shape. 100 m vent diameter. 4 km conduit depth. Recharge from below at 2 m/s.

Model Run “r4-2-0” Key Characteristics Chamber conduit shape. 300 m vent diameter. 4 km conduit depth. No recharge from below.

Model Run “r4-2-0” Key Results Eruption spike in about 1 hour. Steady discharge for the most eruption period. Steady velocity for the most eruption period. Complex supersaturation behavior. Key Characteristics Chamber conduit shape. 300 m vent diameter. 4 km conduit depth. No recharge from below.

Model Run “r4-2-2” Key Characteristics Chamber conduit shape. 300 m vent diameter. 4 km conduit depth. Recharge from below at 2 m/s.

Model Run “r4-2-2” Key Results Eruption spike in about 1.5 hours. Steady discharge for the most eruption period. Steady velocity for the most eruption period. Complex supersaturation behavior. Cycling eruptions. Key Characteristics Chamber conduit shape. 300 m vent diameter. 4 km conduit depth. Recharge from below at 2 m/s.

Conclusions Conduit geometries – Cylindrical and glass conduit shapes have smooth and quiet eruption styles. Conduit shapes with magma chamber (“bottle” and “chamber”) have long steady state eruption ended by extreme, violent explosion at the end. Violent explosion is attributed to formation of foam layer at the top of magma chamber during steady state eruption. Discharge and vent velocity are proportional to the conduit/chamber depth and is controlled by amount of dissolved volatiles. Eruption cycle – Eruption initialization was fast (about 2 min) for all model runs with instant decompression trigger of 80 MPa (1 wt % H 2 O). Initialization is followed by quasi-steady state eruption of different intensity over extended time (about 80 % of eruption cycle). Eruption spike (explosion) ends steady state part of eruption. Cessation occurs after the spike quickly ending eruption cycle. Volatiles – Maximum supersaturation is observed right under fragmentation level of the magma column. Supersaturation at the vent corresponds to discharge rates and exit velocities. The faster recharge from below the faster steady state eruption is reached and it does not necessarily increases the eruption violence. Key factors – Magma composition (affects viscosity and volatile diffusivity). Conduit shape and trigger. Volatile saturation/supersaturation level.