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Thermo-mechanical numerical model of the transition from continental rifting to oceanic spreading: the case study of the Alpine Tethys

Published online by Cambridge University Press:  03 October 2016

ANNA MARIA MAROTTA*
Affiliation:
Department of Earth Sciences ‘Ardito Desio’, Università degli Studi di Milano, via L. Mangiagalli 34 I-20134, Milan, Italy
MANUEL RODA
Affiliation:
Department of Earth Sciences ‘Ardito Desio’, Università degli Studi di Milano, via L. Mangiagalli 34 I-20134, Milan, Italy
KATYA CONTE
Affiliation:
Department of Earth Sciences ‘Ardito Desio’, Università degli Studi di Milano, via L. Mangiagalli 34 I-20134, Milan, Italy
MARIA IOLE SPALLA
Affiliation:
Department of Earth Sciences ‘Ardito Desio’, Università degli Studi di Milano, via L. Mangiagalli 34 I-20134, Milan, Italy
*
*Author for correspondence: anna.maria.marotta@unimi.it
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Abstract

We develop a two-dimensional thermo-mechanical numerical model in which the formation of oceanic crust and serpentinite due to the hydration of the uprising mantle peridotite has been implemented, with the aim of discussing the behaviour of the lithosphere of the Alps and Northern Apennines during the transition from continental rifting to ocean spreading of the Alpine Tethys. The predictions of the model are compared with natural data related to the Permian–Triassic high-temperature – low-pressure (HT-LP) metamorphism affecting the continental lithosphere and data from the Jurassic P–T evolution of the oceanic lithosphere from the Alps and the Northern Apennines. Our analysis indicates that a thinned continental crust, an ocean–continent transition zone and an oceanic lithosphere characterize the final structure of the system in a poor magma rift pre-Alpine configuration. We also find that mantle serpentinization starts before crustal break-up and that denudation occurs before ocean spreading. The mantle denudation starts several million years before the gabbros/basalt formation, generating an ocean–continent transition zone from the passive continental margin to the oceanic lithosphere of size 160–280 km. The comparative analysis shows that the extension of a hot and weak lithosphere, which promotes the development of hyperextended Alpine margins, better agrees with the natural data. Finally, our comparative analysis supports the hypothesis that the lithospheric extension preceding the opening of the Alpine Tethys did not start in a stable continental lithosphere, but developed by recycling part of the old Variscan collisional suture.

Information

Type
Original Articles
Copyright
Copyright © Cambridge University Press 2016 
Figure 0

Figure 1. Tectonic map of the Alps and Apennines (after Marotta & Spalla, 2007; Handy et al.2010) with the locations of: metamorphic rocks and main gabbro bodies of Permian–Triassic age occurring in the pre-Alpine continental crust of the Alps; and mantle rocks and oceanic gabbros from the Alps and Northern Apennines. The codes are defined in Tables 2–5.

Figure 1

Table 1. Material properties used in the 2-D numerical modelling

Figure 2

Figure 2. (a) 2D geometry and numerical set-up of the model. (b) Thermal and rheological profiles at the beginning of the evolution for the hot (red lines) and cold (blue lines) models. The solid lines indicate the effective viscosity profiles, corresponding to the geotherms indicated by the dashed lines.

Figure 3

Figure 3. Successive stages of the tectonic evolution predicted by the hot (panels ai) and cold (panels bi) models at different times after the beginning of the forced extension. Black and red dashed lines correspond to 800 K and 1500 K isotherms, respectively. Ages refer to the time span from the beginning of the simulations.

Figure 4

Figure 4. Thermal and velocity fields of the system at different times after the beginning of the forced extension for the hot (panels ai) and cold (panels bi) models. Time scale in the centre of the figure represents the simulation duration for both models, on which the onset of serpentinization, crustal break-up and partial melting are located by arrows (red for the hot and blue for the cold models). Time intervals between serpentinization and partial melting onset are indicated by dashed lines.

Figure 5

Figure 5. Surface horizontal crustal velocity predicted by the hot (a) and cold (b) models at different times after the beginning of the forced extension.

Figure 6

Figure 6. Maps of the velocity modules throughout the lithosphere at different times after the beginning of the forced extension for the hot (panels ai) and cold (panels bi) models.

Figure 7

Table 2. Permian–Triassic metamorphic rocks from the continental crust of the Alps. Labels listed in the code column are reported in Figures 1 and 9–11 to indicate rock positions and duration of thermal fitting

Figure 8

Figure 7. Timing of the metamorphic and magmatic events from Variscan to Jurassic time along the Alpine belt. Radiometric ages are plotted including analytical uncertainty intervals (dashed horizontal bars). Variscan evolutions are synthesized by data in Table 2. Permian–Triassic metamorphic and igneous data (continental gabbros) are synthesized by data in Table 3 and represented with their error margin. Ophiolites and mantle age data are listed in Tables 4 and 5. The grey stripe indicates the age of the earliest radiolarian cherts related to Alpine ophiolites (Cordey & Bailly, 2007).

Figure 9

Table 3. Permian–Triassic gabbros emplaced in the pre-Alpine continental crust of the Alps and Apennines. Labels listed in the code column are reported in Figures 1 and 9–11 to indicate rock positions and duration of thermal fitting

Figure 10

Table 4. Subcontinental and oceanic mantle peridotites from the Alps and Apennines. Labels listed in the code column are reported in Figures 1 and 9–11 to indicate rock positions and duration of thermal fitting

Figure 11

Table 5. Ophiolitic gabbros from the Alps, Apennines and Corsica. The lack of P–T estimates for Corsica gabbros inhibits their comparison with the model predictions. Labels listed in the code column are reported in Figures 1 and 9–11 to indicate rock positions and duration of thermal fitting

Figure 12

Figure 8. Time references from the hot and cold models with respect to the age of the oldest gabbros (160 Ma, 170 Ma and 185 Ma), based on the literature for the Northern Apennines and Western Alps (Tribuzio, Riccardi & Ottolini, 1995; Li et al.2013; Rampone et al.2014). Green circles identify the times when the mantle partial melting occurs in the hot model (36.4 Ma) and in the cold model (22.4 Ma).

Figure 13

Figure 9. Duration of the agreement between the predictions and the natural data as well as number of fitting markers (colours) for the three different ages of the oldest gabbros (160 Ma, 170 Ma and 185 Ma, dashed black lines) in terms of lithological affinity and coincident PT values compared to the radiometric (black thick segments) and geologic (grey thick segments) ages of the natural data. In the text, we refer to the result as a ‘complete fit’ when the model predictions and the natural data of the lithological affinity, PT values and ages agree. The fit is considered ‘partial’ if age agreement is lacking. Panel (a) refers to the hot model, whereas panel (b) refers to the cold model. The light grey area represents the duration of the numerical simulation. The codes are defined in Tables 2–5.

Figure 14

Figure 10. Spatial distribution of the markers that guarantee a complete fit of the data for the hot model at different stages of the evolution. The dashed black lines indicate the 800 K and 1500 K isotherms. The colours identify the markers showing a complete fit with the natural data as specified in the legend; tr indicates the time span from the beginning of the simulation and ta indicates the absolute age constrained choosing the oldest gabbro age at 170 Ma (see discussion in the text). The codes are defined in Tables 2–5.

Figure 15

Figure 11. Spatial distribution of the markers that guarantee a complete fit of the data for the cold model at different stages of the evolution. The dashed black lines indicate the 800 K and 1500 K isotherms. The colours identify the markers showing a complete fit with the natural data specified in the legend; tr indicates the time span from the beginning of the simulation and ta indicates the absolute age constrained choosing the oldest gabbro age at 170 Ma (see discussion in the text). The codes are defined in Tables 2–5.