Journal Article FZJ-2018-05620

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Engineering chiral and topological orbital magnetism of domain walls and skyrmions

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2018
Springer Nature London

Communications Physics 1(60), 8 p () [10.1038/s42005-018-0055-y]

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Abstract: Electrons that are slowly moving through chiral magnetic textures can effectively be described as if they were influenced by electromagnetic fields emerging from the real-space topology. This adiabatic viewpoint has been very successful in predicting physical properties of chiral magnets. Here, based on a rigorous quantum-mechanical approach, we unravel the emergence of chiral and topological orbital magnetism in one- and two-dimensional spin systems. We uncover that the quantized orbital magnetism in the adiabatic limit can be understood as a Landau-Peierls response to the emergent magnetic field. Our central result is that the spin–orbit interaction in interfacial skyrmions and domain walls can be used to tune the orbital magnetism over orders of magnitude by merging the real-space topology with the topology in reciprocal space. Our findings point out the route to experimental engineering of orbital properties of chiral spin systems, thereby paving the way to the field of chiral orbitronics.

Classification:

Contributing Institute(s):
  1. Quanten-Theorie der Materialien (IAS-1)
  2. Quanten-Theorie der Materialien (PGI-1)
  3. JARA-FIT (JARA-FIT)
  4. JARA - HPC (JARA-HPC)
Research Program(s):
  1. 142 - Controlling Spin-Based Phenomena (POF3-142) (POF3-142)
  2. 143 - Controlling Configuration-Based Phenomena (POF3-143) (POF3-143)
  3. Topological transport in real materials from ab initio (jiff40_20090701) (jiff40_20090701)
  4. Topological transport in real materials from ab initio (jias12_20121101) (jias12_20121101)
  5. Topological transport in real materials from ab initio (jara0062_20130501) (jara0062_20130501)

Appears in the scientific report 2018
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Creative Commons Attribution CC BY 4.0 ; OpenAccess
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JARA > JARA > JARA-JARA\-FIT
JARA > JARA > JARA-JARA\-HPC
Institutssammlungen > IAS > IAS-1
Institutssammlungen > PGI > PGI-1
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