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examples/AtMescKepler-36/README.rst

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Overview
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--------
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Loss of a hydrogen envelope due to stellar XUV stripping.
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=================== ============
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**Date** 06/28/18
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**Author** Rodrigo Luger
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**Source code** `GitHub <https://github.com/VirtualPlanetaryLaboratory/vplanet-private/tree/master/examples/kepler36>`_
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=================== ============
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A reproduction of Figure 3 in Lopez and Fortney (2013) :cite:`LopezFortney2013`
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using **VPLANET**.
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Hydrogen-rich planets that are close to their host star can lose significant mass
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as the XUV radiation from the host star imparts enough energy for individual atoms
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to acheive escape velocity. In this example, **VPLANET** simulates atmmospheric loss
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for the case of Kepler-36 b, which is considerably smaller in radius than its very
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nearby companions, Kepler-36 c. :cite:`LopezFortney2013` argue that this extreme
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radius dichotomy can be explained by XUV winds, and **VPLANET** reproduces that
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result, see Figure 3 in Lopez and Fortney (2013).
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To run this example
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examples/BinaryTides/README.rst

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Evolution of Tight Stellar Binaries
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=====================
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.. todo:: **@dflemin3**: This example is broken as it does not match ZB89. This is issue #54.
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===================================
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Overview
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--------
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Orbital circularization of short-period binary stars due to radial contraction on
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the pre-main sequence and tidal torques.
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=================== ============
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**Date** 07/25/18
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**Author** David Fleming
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**Source code** `GitHub <https://github.com/VirtualPlanetaryLaboratory/vplanet-private/tree/master/examples/zahn>`_
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=================== ============
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This script produces a reproduction of Figure 1 of Zahn and Bouchet (1989)
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:cite:`ZahnBouchet89` using a coupled **EQTIDE** and **STELLAR** **VPLANET** run.
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As stars form, they contract onto the main sequence, and those in binary star systems
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can also experience tidal torques on the rotation and orbit. As tidal torques scale
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with stellar radius to the 5th power, the torques can be very strong early on. This
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early tidal evolution circularizes binary star orbits for orbital periods less than
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~8 days, which is observed :cite::Meibom05. This example reproduce Figure 1 of
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Zahn and Bouchet (1989) :cite:`ZahnBouchet89` using **EQTIDE** and **STELLAR**.
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examples/CassiniStates/README.rst

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Overview
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.. todo:: **@deitrr**: This example is broken. The same figure is produced twice.
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A planetary system can damping into a Cassini state.
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=================== ============
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**Date** 07/25/18
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**Source code** `GitHub <https://github.com/VirtualPlanetaryLaboratory/vplanet-private/tree/master/examples/cassini>`_
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=================== ============
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This example shows how a planetary system can damp into a Cassini state, in which
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A damped orbital-rotational system can enter a "Cassini state," in which
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a planet's rotational axis, orbital axis, and the local total angular momentum
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vector are all coplanar.
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vector are all coplanar. In this case, we consider a system in which tides from the
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star damp the rotation rate, obliquity, semi-major axis and orbital eccentricity.
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Tides tend to damp the rotational axis so that it is perpendicular to the orbital
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plane, but perturbations from other planets drive the obliquity to higher values.
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Over time, the systems settles in a damped-drived state in which the obliquity is
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non-zero, but also not oscillating. This example is modeled after Winn & Holman (2005).
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examples/CassiniStates/makeplot.py

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obl1 = np.arctan2(np.sin(inc),1-alpha/g)
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y1 = -np.sin(obl1)
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plt.figure(figsize=(8,8))
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fig=plt.figure(figsize=(8,8))
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plt.contour(Y,X,H.T,50,colors='0.5')
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plt.contour(Y,X,H.T,levels=[1.00005*H4],colors='k')
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plt.plot(xc,yc,'-',color='0.5')

examples/Corot-7/README.rst

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Overview
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Orbital damping into the "fixed-point solution" in which two planets' major axes
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circulate with the same frequency.
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=================== ============
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**Date** 9/12/18
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**Author** David Fleming
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**Source code** `GitHub <https://github.com/VirtualPlanetaryLaboratory/vplanet-private/tree/master/examples/corot7>`_
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=================== ============
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Using vplanet's distorb, eqtide, and stellar modules to simulate the tidal damping
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and apsidal locking of CoRoT-7 b and c examined by :cite::Rodriguez11.
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In a planetary system consisting of two or more planets and in which at least one
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experiences damping, the orbits will evolve such that the eccentricity cycles stop
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and the major axes evolve in lock stop. This "fixed point solution" :cite::`WuGoldreich02`
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is reproduced below for the case of CoRoT-7 b and c as examined by :cite::Rodriguez11.
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examples/EarthInterior/README.rst

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EarthInterior
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==========
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Evolution of Earth's interior.
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=================== ============
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**Date** 10/03/18
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**Author** Peter Driscoll
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**Source code** `GitHub <https://github.com/VirtualPlanetaryLaboratory/vplanet-private/tree/master/examples/EarthInterior>`_
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=================== ============
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This example shows the thermal and magnetic evolution of Earth's interior from
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**THERMINT** and **RADHEAT**. The model is 1-D and many free parameters have been
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tuned to reproduce Earth's current properties. Earth is divided in a core, mantle,
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and crust. The evolution depends only on the temperature of the core and mantle.
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examples/EarthMoonTides/README.rst

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**Source code** `GitHub <https://github.com/VirtualPlanetaryLaboratory/vplanet-private/tree/master/examples/EarthMoonTides>`_
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=================== ============
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The Earth and its Moon tidally interact such that moon is currently receding from
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the Earth, whose rotational frequency is decreasing. As is well known, the equilibrium
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tide model, using the Earth's modern tidal Q value of 12, predicts the Moon-forming impact occurred about 1.5 Gyr ago, instead of
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4.5 Gyr. **VPLANET** reproduces this classic result, which can be reconciled by
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assuming the Earth's average value of Q is closer to 35 (Barnes 2017).
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