However, when it comes to rocks, we run into a problem. The Earth actually isn't really hot enough to melt mantle rocks, which are the source of basalt at the mid-ocean ridges, hotspots and subduction zones.
So, if it is cooler as you head up, why does this peridotite melt to form basalt? Well, that is where you need to stop thinking about how to heat the rock to melting but rather how to change the rock's melting point solidus. Think about our ice analogy. During the winter, there are a lot of times where you'd like to get rid of that. So, what do you do? One solution is to get that ice to melt at a lower temperature by disrupting the bonding between the H2O molecules -- thus, halting the formation of rigid ice.
For a rock, water behaves as its salt. This requires decreasing lithospheric thickness, as in the case of mid oceanic ridges at divergent margins. Notice how as the lithosphere thins, the geotherm changes in response.
If the lithosphere thins sufficiently, the geotherm can cross the solidus and partial melting occurs. The field here on the diagram represents melting that occurs in this melt triangle. This lava, erupting in the Lau Basin, was formed by decreasing pressure on the mantle. Here is the global distribution of Divergent Margins. The third way to melt the mantle is by adding water, as in the case of a subduction zone at a convergent margin. Consider a simple cross section of a subduction zone.
The plate on the left is subducting beneath the plate on the right. The subducted plate releases water as it gets deeper in the earth. Water interacts with the peridotite in the mantle, changing its melting point. This is represented on the diagram by changing the dry peridotite solidus to a wet peridotite solidus.
Wet peridotite melts at much lower temperatures than dry peridotite, allowing a normal geotherm to intersect it. This causes melting in the mantle wedge above the subducted plates. Mt st helens is an example of a volcano fed by magma generated in a subduction zone. Here is the global distribution of convergent margins. The black boxes highlight the locations of olivine grains, and the dark pits in the olivines are actual measurements for the water content of the olivine.
The peridotite is the super fine-grained matrix. Image is courtesy of Emily Sarafian. Skip to main content. Figure 6a shows how residual modes scaled to a total mass of 1 — F produced by polybaric near-fractional melting vary with the extent of melting. The opx — cpx melting relationship Fig. Figure 6 and equation 1 also suggest that if the modes of a suite of residual peridotites are known, the initial melting pressure P o and mean melting pressure P M may be evaluated by the following empirical equations: 0.
Although a rigorous test requires accurate knowledge of the actual melting pressures, an estimate can be made by comparing abyssal peridotites with the model melting residues Figs 1 and 2. As the peridotites define trends on SiO 2 —MgO and FeO—MgO diagrams that converge toward the fertile model source composition Figs 2 and 4 , the task is to rotate the data array relative to the source composition on the two diagrams to match model melting residues.
The explicit assumptions are 1 polybaric near-fractional melting, and 2 initial melting pressures P o lying in the range of 20—30 kbar. Having removed the excess olivine that exists in abyssal peridotites, we can now examine the mineralogical systematics preserved in these residues. Changes in Na 2 O and FeO in the melt cannot occur alone, but must be accompanied by changes of other components when a phase crystallizes or melts.
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