Abstract
Junctions were made of several types of topological materials: threedimensional topological insulators, Dirac semimetals and nodal line semimetals. To back up the measurements of these junctions, normal state transport measurements were also performed, pinpointing the origin of the induced superconductivity in these materials. These measurements also show the formation of Landau levels in the topological insulator at high magnetic field and their interaction at high separation.
The junctions based on the topological insulators and Dirac semimetals show signatures of Majorana bound states through a 4π periodicity of the currentphase relation. Through a careful study of the frequency and temperature dependence of the radio frequency response of the junctions, several other causes for the 4π periodicity could be excluded. The junctions based on the nodal line semimetal did not show any signs of the Majorana bound state, as their temperature dependence was different.
The results yielded by these junctions between topological materials and superconductors grant us a compelling incentive to definitively prove the presence of Majorana bound states in these systems. The prospect of producing an interesting topological quantum computer would certainly make this endeavor worthwhile.
Original language  English 

Qualification  Doctor of Philosophy 
Awarding Institution 

Supervisors/Advisors 

Award date  19 Jul 2019 
Place of Publication  Enschede 
Publisher  
Print ISBNs  9789036548137 
DOIs  
Publication status  Published  17 Jul 2019 
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The path of least resistance through topology. / de Ronde, Bob.
Enschede : University of Twente, 2019. 94 p.Research output: Thesis › PhD Thesis  Research UT, graduation UT › Academic
TY  THES
T1  The path of least resistance through topology
AU  de Ronde, Bob
PY  2019/7/17
Y1  2019/7/17
N2  The primary focus of this dissertation is studying the interaction between topological materials and superconducting materials. Sandwiching a topological material between two superconductors, a structure known as a Josephson junction, is predicted to create a Majorana bound state. This state possesses the interesting property of nonAbelian exchange statistics. This allows the use of Majorana bound states for braiding, the process that is the foundation of topological quantum computation.Junctions were made of several types of topological materials: threedimensional topological insulators, Dirac semimetals and nodal line semimetals. To back up the measurements of these junctions, normal state transport measurements were also performed, pinpointing the origin of the induced superconductivity in these materials. These measurements also show the formation of Landau levels in the topological insulator at high magnetic field and their interaction at high separation.The junctions based on the topological insulators and Dirac semimetals show signatures of Majorana bound states through a 4π periodicity of the currentphase relation. Through a careful study of the frequency and temperature dependence of the radio frequency response of the junctions, several other causes for the 4π periodicity could be excluded. The junctions based on the nodal line semimetal did not show any signs of the Majorana bound state, as their temperature dependence was different.The results yielded by these junctions between topological materials and superconductors grant us a compelling incentive to definitively prove the presence of Majorana bound states in these systems. The prospect of producing an interesting topological quantum computer would certainly make this endeavor worthwhile.
AB  The primary focus of this dissertation is studying the interaction between topological materials and superconducting materials. Sandwiching a topological material between two superconductors, a structure known as a Josephson junction, is predicted to create a Majorana bound state. This state possesses the interesting property of nonAbelian exchange statistics. This allows the use of Majorana bound states for braiding, the process that is the foundation of topological quantum computation.Junctions were made of several types of topological materials: threedimensional topological insulators, Dirac semimetals and nodal line semimetals. To back up the measurements of these junctions, normal state transport measurements were also performed, pinpointing the origin of the induced superconductivity in these materials. These measurements also show the formation of Landau levels in the topological insulator at high magnetic field and their interaction at high separation.The junctions based on the topological insulators and Dirac semimetals show signatures of Majorana bound states through a 4π periodicity of the currentphase relation. Through a careful study of the frequency and temperature dependence of the radio frequency response of the junctions, several other causes for the 4π periodicity could be excluded. The junctions based on the nodal line semimetal did not show any signs of the Majorana bound state, as their temperature dependence was different.The results yielded by these junctions between topological materials and superconductors grant us a compelling incentive to definitively prove the presence of Majorana bound states in these systems. The prospect of producing an interesting topological quantum computer would certainly make this endeavor worthwhile.
U2  10.3990/1.9789036548137
DO  10.3990/1.9789036548137
M3  PhD Thesis  Research UT, graduation UT
SN  9789036548137
PB  University of Twente
CY  Enschede
ER 