Peter Kopietz
Goethe University Frankfurt
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Publication
Featured researches published by Peter Kopietz.
Physical Review Letters | 2003
Marcus Kollar; Peter Kopietz
We show that at low temperatures T an inhomogeneous radial magnetic field with magnitude B gives rise to a persistent magnetization current around a mesoscopic ferromagnetic Heisenberg ring. Under optimal conditions, this spin current can be as large as gmicro(B)(T/ variant Plancks over 2pi )exp([-2pi(gmicro(B)B/delta)(1/2)], as obtained from leading-order spin-wave theory. Here g is the gyromagnetic factor, micro(B) is the Bohr magneton, and delta is the energy gap between the ground-state and the first spin-wave excitation. The magnetization current endows the ring with an electric dipole moment.
Physical Review B | 1995
Peter Kopietz; Joachim Hermisson; K. Schönhammer
We use our recently developed functional bosonization approach to bosonize interacting fermions in arbitrary dimension
Physical Review B | 2012
A. A. Serga; C. W. Sandweg; Vitaliy I. Vasyuchka; Matthias B. Jungfleisch; B. Hillebrands; Andreas Kreisel; Peter Kopietz; Mikhail Kostylev
d
Physical Review Letters | 1993
Peter Kopietz
beyond the Gaussian approximation. Even in
Review of Scientific Instruments | 2010
C. W. Sandweg; Matthias B. Jungfleisch; Vitaliy I. Vasyuchka; A. A. Serga; P. Clausen; Helmut Schultheiss; B. Hillebrands; Andreas Kreisel; Peter Kopietz
d=1
Physical Review B | 2009
Lorenz Bartosch; Peter Kopietz; A. Ferraz
the finite curvature of the energy dispersion at the Fermi surface gives rise to interactions between the bosons. In higher dimensions scattering processes describing momentum transfer between different patches on the Fermi surface (around-the-corner processes) are an additional source for corrections to the Gaussian approximation. We derive an explicit expression for the leading correction to the bosonized Hamiltonian and the irreducible self-energy of the bosonic propagator that takes the finite curvature as well as around-the-corner processes into account. In the special case that around-the-corner scattering is negligible, we show that the self-energy correction to the Gaussian propagator is negligible if the dimensionless quantities
Physical Review B | 2005
Lorenz Bartosch; Peter Kopietz
( \frac{q_{c} }{ k_{F}} )^d F_{0} [ 1 + F_{0} ]^{-1} \frac{\mu}{\nu^{\alpha}} | \frac{ \partial \nu^{\alpha} }{ \partial \mu} |
Physical Review B | 2014
Andreas Rückriegel; Peter Kopietz; Dmytro A. Bozhko; A. A. Serga; B. Hillebrands
are small compared with unity for all patches
Physical Review Letters | 1995
Peter Kopietz; V. Meden; K. Schönhammer
\alpha
Physical Review Letters | 2009
Andreas Sinner; Nils Hasselmann; Peter Kopietz
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