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Renamed and ordered notebooks
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juanjosegarciaripoll committed Oct 2, 2019
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14 changes: 7 additions & 7 deletions 00 Introduction.ipynb
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"source": [
"1. Fundamental algorithms\n",
"\n",
" a. [Time evolution](Time%20evolution.ipynb)\n",
" a. [Time evolution](1a%20Time%20evolution.ipynb)\n",
" \n",
" Solving Schrödinger equations with constant or time-dependent Hamiltonians\n",
" \n",
" b. [Master equations](Master%20equation.ipynb)\n",
" b. [Master equations](1b%20Master%20equation.ipynb)\n",
" \n",
" Implementation of a master equation as a linear superoperator. Finding the\n",
" stationary states of a master equation and studying their time evolution.\n",
" \n",
" c. [Parametric quantum control](Quantum%20control.ipynb)\n",
" c. [Parametric quantum control](1c%20Quantum%20control.ipynb)\n",
" \n",
" Algorithms for the optimal control of a unitary evolution using parametrized\n",
" controls. This is the simplest algorithm to implement but has some nice\n",
" properties, such as controllable bandwidth and proximity to what can be\n",
" experimentally realized.\n",
" \n",
" d. [Operators and states](Operators%20and%20states.ipynb)\n",
" d. [Operators and states](1d%20Operators%20and%20states.ipynb)\n",
" \n",
" Useful tools and well known operators: Pauli matrices, Fock operators, GHZ\n",
" states, W states, etc."
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"source": [
"2. Specific models\n",
"\n",
" a. [Lattice models](Lattices.ipynb)\n",
" a. [Lattice models](2a%20Lattices.ipynb)\n",
" \n",
" Models for a free particle hopping on a 1D, 2D or 3D lattice. These models\n",
" also apply to arrays of cavities or arrays of fermionic modes.\n",
"\n",
" b. [Circuit-QED](Circuit-QED.ipynb)\n",
" b. [Circuit-QED](2b%20Circuit-QED.ipynb)\n",
" \n",
" Hamiltonians for superconducting qubits (Transmon, FluxQubit, etc). Models\n",
" of qubits interacting with cavities or other elements.\n",
"\n",
" c. [Spin-boson model](Spin-boson%20model.ipynb)\n",
" c. [Spin-boson model](2c%20Spin-boson%20model.ipynb)\n",
" \n",
" Two-level system in a 1D, 2D or 3D bosonic bath. Simulation of the evolution\n",
" and the static properties using both RWA and polaron Hamiltonians."
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