Author

Michael Weinstein

Columbia University - Cited by 12,449

Biography

Michael Weinstein is a well-known researcher working in State University of New York at Buffalo, Buffalo, NY, USA and has extended valuable service for many years and has been a recipient of many awards and grants.
Title
Cited by
Year
Wave packets in honeycomb structures and two-dimensional Dirac equations
CL Fefferman, MI WeinsteinCommunications in Mathematical Physics 326, 251-286, 2014201
120
2014
A variational perspective on cloaking by anomalous localized resonance
RV Kohn, J Lu, B Schweizer, MI WeinsteinCommunications in Mathematical Physics 328, 1-27, 2014201
83
2014
Honeycomb Schrödinger operators in the strong binding regime
CL Fefferman, JP Lee‐Thorp, MI WeinsteinCommunications on Pure and Applied Mathematics 71 (6), 1178-1270, 2018201
72
2018
Edge states in honeycomb structures
CL Fefferman, JP Lee-Thorp, MI WeinsteinAnnals of PDE 2, 1-80, 2016201
69
2016
Topologically protected states in one-dimensional continuous systems and Dirac points
CL Fefferman, JP Lee-Thorp, MI WeinsteinProceedings of the National Academy of Sciences 111 (24), 8759-8763, 2014201
64
2014
Elliptic operators with honeycomb symmetry: Dirac points, edge states and applications to photonic graphene
JP Lee-Thorp, MI Weinstein, Y ZhuArchive for Rational Mechanics and Analysis 232, 1-63, 2019201
61
2019
Topologically protected states in one-dimensional systems
C Fefferman, J Lee-Thorp, M WeinsteinAmerican Mathematical Society 247 (1173), 2017201
54
2017
Defect modes for dislocated periodic media
A Drouot, CL Fefferman, MI WeinsteinCommunications in Mathematical Physics 377 (3), 1637-1680, 2020202
35
2020
Edge states and the valley Hall effect
A Drouot, MI WeinsteinAdvances in Mathematics 368, 107142, 2020202
28
2020
Onsite and offsite bound states of the discrete nonlinear Schrödinger equation and the Peierls–Nabarro barrier
M Jenkinson, MI WeinsteinNonlinearity 29 (1), 27, 2015201
26
2015
Scattering and localization properties of highly oscillatory potentials
V Duchene, I Vukićević, MI WeinsteinCommunications on Pure and Applied Mathematics 67 (1), 83-128, 2014201
25
2014
Continuum Schroedinger operators for sharply terminated graphene-like structures
CL Fefferman, MI WeinsteinCommunications in Mathematical Physics 380 (2), 853-945, 2020202
22
2020
Landau levels in strained two-dimensional photonic crystals
J Guglielmon, MC Rechtsman, MI WeinsteinPhysical Review A 103 (1), 013505, 212
20
2021
Wavepackets in inhomogeneous periodic media: propagation through a one-dimensional band crossing
A Watson, MI WeinsteinCommunications in Mathematical Physics 363, 655-698, 181
20
2018
Photonic realization of topologically protected bound states in domain-wall waveguide arrays
JP Lee-Thorp, I Vukićević, X Xu, J Yang, CL Fefferman, CW Wong, ...Physical Review A 93 (3), 033822, 2016201
18
2016
Bifurcations of edge states—topologically protected and non-protected—in continuous 2d honeycomb structures
CL Fefferman, JP Lee-Thorp, MI Weinstein2D Materials 3 (1), 014008, 202
16
2016
Localized states and dynamics in the nonlinear Schrödinger/Gross-Pitaevskii equation
CE Wayne, MI Weinstein, MI WeinsteinDynamics of partial differential equations, 41-79, 2015201
14
2015
Discrete solitary waves in systems with nonlocal interactions and the Peierls–Nabarro barrier
M Jenkinson, MI WeinsteinCommunications in Mathematical Physics 351, 45-94, 2017201
14
2017
Wavepackets in inhomogeneous periodic media: Effective particle-field dynamics and Berry curvature
AB Watson, J Lu, MI WeinsteinJournal of Mathematical Physics 58 (2), 2017201
13
2017
Oscillatory and localized perturbations of periodic structures and the bifurcation of defect modes
V Duchêne, I Vukicevic, MI WeinsteinSIAM Journal on Mathematical Analysis 47 (5), 3832-3883, 2015201
11
2015

Referred From: https://scholar.google.com/citations?user=5aV3juEAAAAJ&hl=en

Cited by
Citations 12449
h-index 52
i10-index 106
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