Dr. Manfred Taut
member of the Department of Theoretical Solid State Physics |
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| Address: | IFW Dresden |
| Helmholtzstraße 20 01069 Dresden |
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| Germany | |
| Office: | +49 (0) 351 4659 382 |
| Fax: | +49 (0) 351 4659 490 |
| Email: | M.Taut@ifw-dresden.de |
Degrees
Research fields
Exactly solvable few-electron systems (also in a magnetic field)
Wigner crystallization of two-dimensional systems in magnetic fields
Quantum dot lattices with interaction between the dots
Density functional Theory, application to exactly solvable systems
Exchange- and correlation effects on dielectric properties of solids
Some recent publications
- Wigner Crystalization of a two dimensional electron gas in a magnetic field: single electrons versus electron pairs at the lattice sites M.Taut, accepted for Phys. Rev. B (2001)
- Excitation spectra for Harmonic Quantum Dot Lattices with Coulomb Interaction between the Dots and Broken Generalized Kohn Theorem M.Taut; Phys. Rev. B 63, 1153 (2001)
- Solution of the Schroedinger Equation for Quantum Dot Lattices with Coulomb Interaction between the Dots M.Taut; Phys. Rev. B 62, 8126 (2000)
- Special analytical solutions of the Schroedinger Equation for 2 and 3 Electrons in a Magnetic Field and ad hoc Generalization to N Particles M. Taut; Proceedings of the EP2DS Meeting, Ottawa 1999 Physica E 6, 479 (2000)
- Special analytical solutions of the Schroedinger Equation for 2 and 3 Electrons in a Magnetic Field and ad hoc Generalization to N Particles M. Taut; J Phys. C 12, 3689 (2000)
- Two Particles with Opposite Charge in a Homogeneous Magnetic Field: Particular analytical Solutions of the Two-- Dimensional Schroedinger Equation M.Taut; J. Phys. A 32, 5509 (1999)
- Two Electrons in an External Oscillator Potential: Exact Solution versus One Particle Approximations M.Taut, A.Ernst and H.Eschrig; J. Phys. B 31, 2689 (1998)
- Two Electrons in an External Oscillator Potential: Multiplett Splittings from Exact Solutions and One-Particle Approximations M.Taut, A.Ernst; J. Phys. B 31, L35 (1998)
- Generalized Gradient Correction for Exchange: Deduction from Oscillator Models M.Taut, Phys. Rev. A 53, 3143 (1996)