Weyl semimetals are often considered the 3D-analogon of graphene or topological insulators. The evaluation of quantum oscillations in these systems remains challenging because there are often multiple conduction bands. We observe de Haas-van Alphen oscillations with several frequencies in a single crystal of the Weyl semimetal niobium phosphide. For each fundamental crystal axis, we can fit the raw data to a superposition of sinusoidal functions, which enables us to calculate the characteristic parameters of all individual bulk conduction bands using Fourier transform with an analysis of the temperature and magnetic field-dependent oscillation amplitude decay. Our experimental results indicate that the band structure consists of Dirac bands...
The concept of the geometric Berry phase of the quantum mechanical wave function has led to a better...
By means of first-principle calculations, we report a stoichiometric crystal structure of BiSb with ...
\qquad Topology is a branch of mathematics that describes the connectedness of closed surfaces. In c...
Weyl semimetals are often considered the 3D-analogon of graphene or topological insulators. The eval...
We report on the pressure evolution of the Fermi surface topology of the Weyl semimetal NbP, probed ...
Quantum oscillation is an important phenomenon in low temperature transport studies of topological m...
The noncentrosymmetric transition-metal monopnictides NbP, TaP, NbAs, and TaAs are a family of Weyl ...
[[abstract]]Three types of fermions play a fundamental role in our understanding of nature: Dirac, M...
Weyl semimetals are a new class of Dirac material that possesses bulk energy nodes in three dimensio...
Weyl semimetal (WSM) is a newly discovered quantum phase of matter that exhibits topologically prote...
Original data files (ASCII- and origin files) and mathmatica coding for manuscript entitled "Linearl...
We report a magnetotransport study on type-II Weyl semimetal WP[subscript 2] single crystals. Magnet...
We consider the semiclassical quantization condition for the energy of an electron in a magnetic fie...
We present a high magnetic field study of NbP—a member of the monopnictide Weyl semimetal (WSM) fami...
We have performed experiments to probe the ground state dynamics of YFe₂Ge₂, NbGeSb and NbSiSb. An u...
The concept of the geometric Berry phase of the quantum mechanical wave function has led to a better...
By means of first-principle calculations, we report a stoichiometric crystal structure of BiSb with ...
\qquad Topology is a branch of mathematics that describes the connectedness of closed surfaces. In c...
Weyl semimetals are often considered the 3D-analogon of graphene or topological insulators. The eval...
We report on the pressure evolution of the Fermi surface topology of the Weyl semimetal NbP, probed ...
Quantum oscillation is an important phenomenon in low temperature transport studies of topological m...
The noncentrosymmetric transition-metal monopnictides NbP, TaP, NbAs, and TaAs are a family of Weyl ...
[[abstract]]Three types of fermions play a fundamental role in our understanding of nature: Dirac, M...
Weyl semimetals are a new class of Dirac material that possesses bulk energy nodes in three dimensio...
Weyl semimetal (WSM) is a newly discovered quantum phase of matter that exhibits topologically prote...
Original data files (ASCII- and origin files) and mathmatica coding for manuscript entitled "Linearl...
We report a magnetotransport study on type-II Weyl semimetal WP[subscript 2] single crystals. Magnet...
We consider the semiclassical quantization condition for the energy of an electron in a magnetic fie...
We present a high magnetic field study of NbP—a member of the monopnictide Weyl semimetal (WSM) fami...
We have performed experiments to probe the ground state dynamics of YFe₂Ge₂, NbGeSb and NbSiSb. An u...
The concept of the geometric Berry phase of the quantum mechanical wave function has led to a better...
By means of first-principle calculations, we report a stoichiometric crystal structure of BiSb with ...
\qquad Topology is a branch of mathematics that describes the connectedness of closed surfaces. In c...