Source: OpenCitations
Matrix‐valued Szegő polynomials and quantum random walks
Communications on Pure and Applied Mathematics
Journal reference : Volume 63, 2009, pp. 464-507
DOI : 10.1002/cpa.20312Asymptotic evolution of quantum walks with random coin
arXiv (Cornell University)
Journal reference : Volume 52, 2011, pp.
DOI : 10.1063/1.3575568Asymptotics of multivariate sequences, part III: Quadratic points
Advances in Mathematics
Journal reference : Volume 228, 2011, pp. 3127-3206
DOI : 10.1016/j.aim.2011.08.004Quantum walk with a general coin: exact solution and asymptotic properties
arXiv (Cornell University)
Journal reference : Volume 14, 2015, pp. 839-866
DOI : 10.1007/s11128-014-0908-6Stationary Points at Infinity for Analytic Combinatorics
arXiv (Cornell University)
Journal reference : Volume 22, 2021, pp. 1631-1664
DOI : 10.1007/s10208-021-09523-xQuantum walks: a comprehensive review
arXiv (Cornell University)
Journal reference : Volume 11, 2012, pp. 1015-1106
DOI : 10.1007/s11128-012-0432-5Quantum Walks
Lecture notes in mathematics
Journal reference : Volume , 2008, pp. 309-452
DOI : 10.1007/978-3-540-69365-9_7Multiple Points and Beyond
Texts & monographs in symbolic computation/Texts and monographs in symbolic computation
Journal reference : Volume , 2020, pp. 351-385
DOI : 10.1007/978-3-030-67080-1_9Quantum percolation and transition point of a directed discrete-time quantum walk
Scientific Reports
Journal reference : Volume 4, 2014, pp. 6583
DOI : 10.1038/srep06583Interacting particle systems in time-dependent geometries
arXiv (Cornell University)
Journal reference : Volume 2013, 2013, pp. P09006
DOI : 10.1088/1742-5468/2013/09/p09006