Tinie - a Software Package for Electronic Transport through Two-dimensional Cavities in a Magnetic Field

  title={Tinie - a Software Package for Electronic Transport through Two-dimensional Cavities in a Magnetic Field},
  author={Rostislav Duda and Joonas Keski-Rahkonen and Janne Solanp{\"a}{\"a} and Eero R{\"a}s{\"a}nen},
  journal={Comput. Phys. Commun.},
1 Citations
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In this work, a finite periodic superlattice is studied, analyzing the probability of electronic transmission for two types of semiconductor heterostructures, GaAs/AlGaAs and InSe/InP. The changes in


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The electronic transport in mesoscopic systems is universally compatible with any devices to read, and is available in the book collection an online access to it is set as public so you can get it instantly.
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Preface 1. Second quantization 2. Getting familiar with second quantization: model Hamiltonians 3. Time-dependent problems and equations of motion 4. The contour idea 5. Many-particle Green's
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Preface 1. A primer on electron transport 2. Drude, Kubo, and Boltzmann approaches 3. Landauer approach 4. Non-equilibrium Green's function formalism 5. Noise 6. Electron-ion interaction 7. The
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The transport equation allowing for spatial variations is solved by first considering the homogeneous transport equation which omits electric fields and adding a particular solution of the transport equation in which the electric field is associated only with space charge but not with a current.
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We re-examine the question of what constitutes the physically relevant quantum-mechanical expression for the resistance of a disordered conductor in light of recent experimental and theoretical
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A conductance formula for a sample of arbitrary shape with four terminals is derived to describe transport in the limit where carriers can traverse the sample without suffering phase-destroying
Software tools for nanoelectronics
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Energy level statistics of perturbed two-dimensional quantum systems exhibiting recently discovered, strong perturbation-induced quantum scarring are studied and interesting sensitivity of both the eigenvalue statistics and scarring is reported, i.e. between Wigner-Dyson and Poisson pictures in random matrix theory.
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It is shown that some of the eigenstates of the perturbed two-dimensional anisotropic (elliptic) harmonic oscillator are strongly scarred by the Lissajous orbits of the unperturbed classical counterpart, and the occurrence and geometry are connected to the anisotropy of the harmonic confinement.