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M. Burtsev
A. V. Kosyak
J. Wang
Y. He
O. Gamayun
E. Sobko
F. Sheldon
F. Caravelli
I. Shkredov
A. Stepanenko
A. Sarikyan
A. Esterov
A. Ochirov
M. Reeves
T. Fink
G. Caldarelli
R. Hannam
A. Coolen
O. Dahlsten
A. Mozeika
M. Bardoscia
P. Barucca
M. Rowley
I. Teimouri
F. Antenucci
A. Scala
R. Farr
A. Zegarac
S. Sebastio
B. Bollobás
F. Lafond
D. Farmer
C. Pickard
T. Reeves
J. Blundell
A. Gallagher
M. Przykucki
P. Smith
L. Pietronero

Quantum physics
Towards optimal control
Time-optimal control of large quantum systems is computed efficiently by applying boundary conditions to a brachistochrone–Lax framework.

Quantum optimal control
Optimal transfer
We use the quantum brachistochrone method to design an optimal control strategy for the fastest quantum state transfer in long qubit chains.

Quantum optimal control
Three-qubit shortcut
We achieve maximal-fidelity state transfer in the fastest possible time for a 3-qubit chain by applying the quantum variational method.

QUANTUM GASES
Vortex bound states
Modelling the behaviour of two interacting bosonic particles in a chiral, dimerized optical lattice shows the pair form a vortex bound state.