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b/doc/source/tutorial/spin_potential_shape.rst @@ -414,7 +414,7 @@ Up to now, we only dealt with simple wire geometries. Now we turn to the case of a more complex geometry, namely transport through a quantum ring that is pierced by a magnetic flux :math:`\Phi`: -.. image:: /code/figure/ab_ring_sketch.* +.. image:: /figure/ab_ring_sketch.* For a flux line, it is possible to choose a gauge such that a charged particle acquires a phase :math:`e\Phi/h` whenever it @@ -551,7 +551,7 @@ back (going opposite to the direction of the translational vector) until it intersects the scattering region. At this intersection, the lead is attached: -.. image:: /code/figure/ab_ring_sketch2.* +.. image:: /figure/ab_ring_sketch2.* After the lead has been attached, the system should look like this: diff --git a/doc/source/tutorial/superconductors.rst b/doc/source/tutorial/superconductors.rst index 685ac4d425e8c2a3de5ef213e4f7448ce1eeceb8..0c1c3739c9a820739e5108e6692ba0cfa8fe710c 100644 --- a/doc/source/tutorial/superconductors.rst +++ b/doc/source/tutorial/superconductors.rst @@ -81,7 +81,7 @@ of freedom. Let us consider a system that consists of a normal lead on the left, a superconductor on the right, and a tunnel barrier in between: -.. image:: /code/figure/superconductor_transport_sketch.* +.. image:: /figure/superconductor_transport_sketch.* We implement the BdG Hamiltonian in Kwant using a 2x2 matrix structure for all Hamiltonian matrix elements, as we did