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Magmas and their physical properties

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Mont Pel e spine. In 1903 the spine grew up to 50ft/day to 1,020ft above the crater. ... could this play a role in the formation of the Mount Pel e spine ... – PowerPoint PPT presentation

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Title: Magmas and their physical properties


1
Magmas and their physical properties
  • definition of magma
  • field evidence of diversity in behavior of magmas
  • range of compositions of magmas
  • atomic/molecular structures of silicate liquids,
    network-forming vs. network modifying components
  • physical properties -- viscosity (P,T,X) density
    (P,T,X)
  • graphical representation of chemical composition
  • norms and classification

2
Definition of magma
Naturally occurring mobile rock material,
generated within the earth and capable of
intrusion and extrusion, through which igneous
rocks are thought to have been derived through
solidification and related processes. It may or
may not contain suspended solids (such as
crystals and rock fragments) and/or gas phases.
Glossary of Geology, 3rd edition.
Magmas are highly diverse in their physical
properties, as manifested by their eruptive
styles. What factors lead to this diversity?
3
Hawaiian lava flows - 1
note the highly fluid nature of these lavas (50
SiO2)
4
Hawaiian lava flows - 2
pahoehoe
aa
even among Hawaiian lava flows (or even in a
single flow) there are significant differences in
flow properties
5
Ol Doinyo Lengai volcano, Tanzania
6
Ol Doinyo Lengai summit crater
7
Ol Doinyo Lengai eruptions and lava flows - 1
8
Ol Doinyo Lengai eruptions and lava flows - 2
9
Panum Crater and lava dome
  • very viscous silicic magma (75 SiO2) forms a
    thick,
  • -steep-sided flow (called coulees in the Mono
    craters)

10
pyroclastic flows associated with lava domes - 1
Unzen volcano, 1990s
11
pyroclastic flows associated with lava domes - 2
Unzen volcano, 1993
12
Mont Pelée spine
60 SiO2
In 1903 the spine grew up to 50ft/day to 1,020ft
above the crater.
13
Montserrat spine
14
Fire fountains and explosions of basaltic magma
Eldfell, Heimaey, Iceland
Kilauea
Stromboli
15
Plinian eruptions
Anak Krakatau, 1979
Mt. Spurr, Alaska, 1992
16
pyroclastic flows from Plinian eruptions
Mayon Volcano, Philippines, 1984
Mont Pelée, 1902
simulation
17
we will now try to relate some of these phenomena
to the relationships between physical properties
of melts and melt composition, temperature, and
pressure
18
what is the distribution of igneous rock
compositions, and how do physical properties vary
with composition?
19
the Daly gap
20
viscosity is the physical property that most
influences the observed eruptive behavior of
magmas
  • viscosity depends on chemical composition (most
    strongly correlated with SiO2 content and
    volatile content which obviously has a major
    influence on eruptive style as well),
    temperature, pressure, and strain rate

21
definition of viscosity
22
why should melt viscosity depend on composition?
  • need to think about molecular level melt
    structure to understand the connection

23
cartoon of crystalline and molten SiO2 structure
fully polymerized crystal
fully polymerized melt
24
what are the effects of compositional variation
away from SiO2? - 1
balanced addition of alkalis and aluminum retains
the fully polymerized network
25
what are the effects of compositional variation
away from SiO2? - 2
but addition of network modifiers (e.g., H2O,
Na2O, MgO, etc.) leads to depolymerization
26
contrasting structures of melts rich in
network-forming and network-modifying components
fully polymerized
depolymerized
27
dependence of liquid viscosity on chemical
composition
28
viscosity variations of residual liquids from
fractionation
29
effect of dissolved water on melt viscosity
30
pressure dependence of water solubility in
rhyolitic melt
31
why is water solubility quadratic in pressure?
32
Panum Crater and lava dome
explosive eruption of initially volatile-rich
(lower viscosity) magma followed by a
volatile-poor (high viscosity) dome the low
volatile content could be due to degassing or to
a zoned magma chamber
33
note that CO2 solubility increases linearly with
pressure
  • CO2 dissolves as CO2 molecules
  • so the solubility reaction is CO2 (vapor)
    CO2 (melt)with an equilibrium constant
    K1 XCO2 (melt)/pCO2 and XCO2 (melt) a
    pCO2
  • Henrys law
  • knowledge of molecular level processes makes a
    difference, as the contrast with water solubility
    demonstrates

34
effect of pressure on viscosity
depolymerized melts
polymerized melts
possible explanations coordination change with
pressure? open structure of highly polymerized
structures?
35
effects of temperature
36
effects of crystallinity
could this play a role in the formation of the
Mount Pelée spine
37
Newtonian vs. non-Newtonian viscosity
38
non-Newtonian behavior of highly polymerized melts
39
effect of crystallinity on yield strength
could this play a role in the formation of the
Mount Pelée spine? in the transport of xenoliths
from great depth by magmas?
40
melt density another critical physical property
  • how does it vary with composition, temperature,
    and pressure?

41
the contrast in density between melt and crystals
is a critical control on fractionation
melt segregation
crystal settling
42
density varies significantly with melt composition
43
systematics in variations of density with
composition
r m/V
  • it turns out that if we define the compositional
    components based on a single oxygen basis (e.g.,
    Si1/2O rather than SiO2, Al2/3O vs. Al2O3, etc.,
    most silicate melts have roughly the same partial
    molar volume(i.e., the volume occupied by an
    oxygen ion is roughly the same in all magmas we
    can think of these liquids as packings of oxygens
    with cations in the spaces between them), so the
    denominator is roughly constant (N.B. the
    alkalis are exceptions, they are very fluffy.)
  • but the molecular weights are very different
    (e.g., Mi is 30 g/mol for Si1/2O and 72 g/mol
    for FeO), so the key control on density is the
    molecular weight (per unit oxygen) of the
    component added or subtracted from the melt
    I.e., is the component heavy or light

44
fractionation densities
VI coordinated
IV coordinated
45
variations in melt density due to crystallization
46
density and viscosity variations of residual
liquids
olivine
oxides
pyroxene plagioclase
47
have we found a way to explain the Daly gap?
48
could density or viscosity variations of residual
liquids help to explain the Daly gap?
too dense to erupt
crustal density
eruptible
too viscous to erupt
viscosity decreases due to build up in H2O
critical viscosity
49
the effect of temperature on density is
relatively small
aP 1/V (?V/?T)P isobaric thermal
expansivity or the isobaric coefficient of
thermal expansion 2(10-5) C-1 in melts
50
the effect of pressure on melt density is large
bT -1/V (?V/?P)T isothermal
compressibility 0.005 kbar-1 in melts
51
compressibility of melts is much larger than than
of crystals
52
why do melts compress more than solids?
53
petrological importance of melt compression
54
melt densities at higher pressures
55
significance for a terrestrial magma ocean?
might this contribute to the olivine-rich nature
of the upper mantle?
56
does the higher compression of the melt continue
indefinitely?
57
if pressure gets high enough, the solid density
eventually overtakes that of the liquid
  • coordination change of melt nears completion
  • phase changes in the solid

58
How do we show composition graphically?
  • Suppose we want to express compositions that
    mixtures of silica (SiO2) and sodium aluminate
    (NaAlO2 ).
  • Choosing Si4O8 (equivalent to SiO2) and Na4Al4O8
    (equivalent to NaAlO2 ) as components, we can
    express the compositions of mixtures by the
    concentration of NaAlO2 in the mixture
    X(Na4Al4O8) n(Na4Al4O8)/n(Na4Al4O8)
    n(Si4O8), where n(Na4Al4O8) and n(Si4O8) are
    the number of units (e.g.,. grams, moles, etc.)
    in the mixture.
  • For example, consider albite (NaAlSi3O8)
    NaAlSi3O8 0.25 Na4Al4O8 0.75 Si4O8or

    X(Na4Al4O8) 0.25.
  • Note that even though there are two components,
    X(Si4O8) 1 - X(Na4Al4O8), so only one
    compositional coordinate is needed to express
    composition (e.e., compositional variation is
    one-dimensional.

59
the silica-sodium aluminate join-1
60
the lever ruledetermining composition
graphically
0
1
0.25
0.33
0.50
Si4O8 (SiO2) quartz
Na4Al4O8 (NaAlO2) sodium aluminate
NaAlSi3O8 albite
Na4/3Al4/3Si8/3O8 (NaAlSi2O6) jadeite
Na2Al2Si2O8 (NaAlSiO4) nepheline
X(Na4Al4O8) a/b
61
suppose we want to know how much jadeite and
nepheline would be in a rock with 40 NaAlO2?
X(Na4Al4O8)
Qtz
NA
Ab
Jd
Ne
X
0.40
62
we could also do it algebraically
starting with theinitial coordinates nNA ( of
moles of Na4Al4O8) and nQtz ( of moles of
Si4O8) we want to convert to nNe ( of moles of
Na2Al2Si2O8) and nJd ( of moles of
Na4/3Al4/3Si8/3O8) of Nas (or Als) 4nNA
2nNe (4/3)nJd of Sis
4nQtz 2nNe (8/3)nJd solving for nNe and
nJd, we obtain nJd 3(nQtz - nNA) and nNe
4nNA - 2nQtz or XNe (4nNA - 2nQtz)/(nNA
nQtz) or (6nNA - 2) if as in this example nNA
nQtz 1 we can check if it works for Ne, nNA
0.5, plugging in gives XNe 1
for Jd, nNA 1/3, plugging
in gives XNe 0 we only need to check these two
to make sure it is correct
63
we have just developed the concept of the norm
and how it is determined
X(NA)
Qtz
Ab
Jd
Ne
0
1
X
NA
1
0
X(Jd)
  • given a chemical composition (usually as oxides),
    the idea is to recast the composition in terms of
    hypothetical minerals
  • the first step is to choose the minerals into
    which the composition will be recast
  • the next step is to figure out which minerals
    surround the composition to be recast
  • the final step is to change the basis vectors
    (either algebraically or graphically) from the
    original components to the mineral components of
    interest
  • there are usually gtgt 2 components, but the
    concept is the same

64
the graphical representation of composition is
readily extended to 3 or more components
XA nA/(nAnBnC) XB nB/(nAnBnC) XC
nC/(nAnBnC) XA XB XC 1 therefore only
2-d, even though there are 3 components choose
any two components as basis vectors (and a unit
of quantity), then any composition can be
expressed as a vector sum Note just as with the
compositional line, points can have negative
coordinates (i.e., plot outside the triangle)
C
XB0.5 XC0.3
XC
A
B
XB
65
variations on the theme
C
XB0.5 XC0.3
the axes need not be at 60 and the basis vectors
do not need to be the same length
XC
B
A
XB
C
XB0.5 XC0.3
compositions can be determined graphically by
decomposing a point into a vector sum of vectors
from the origin along the axes
XC
A
B
XB
66
the norm and classification - 1
Qtz
SiO2
Ab
pyroxene Na2SiO3
X
X
olivine Na4SiO4
Ne
Al2O3
Na2O
NaAlO2
Co
67
the norm and classification - 2mafic rocks
Qtz
SiO2
normative qtz (quartz tholeiite, andesite,
dacite, rhyolite)
Ab
normative olivine and pyroxene (olivine tholeiite)
pyroxene Na2SiO3
olivine Na4SiO4
normative nepheline (alkaline)
Ne
critical plane of silica saturation
Na2O
Al2O3
NaAlO2
Co
68
the norm and classification - 3felsic rocks
Qtz
SiO2
granite/rhyolite
Ab
syenite/trachyte
pyroxene Na2SiO3
nepheline syenite/ phonolite
olivine Na4SiO4
Ne
Na2O
Al2O3
NaAlO2
Co
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