Direction maps and pinwheel structures in MT emerge spontaneously when a spatiotemporal deep network is trained on videos with contrastive self-supervised learning and spatial regularization.
Journal of Physics C: Solid State Physics6(7), 1181–1203 (1973)
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A geometric field theory unifies topology, intrinsic/extrinsic geometry, solitons, defect orientations, and elastic anisotropy in 2D nematics, showing that gauge non-invariance induces non-linear many-body defect interactions.
Numerical study demonstrates controlled transport of Z4 parafermion edge states in a ladder model and quantifies the adiabatic speed limit under realistic conditions.
Numerical simulations of the triangular Majorana-Hubbard ladder reveal multiple symmetry-protected topological phases identified through entanglement spectrum degeneracies and adiabatic connections.
Padé approximation reduces the polynomial degree and computation time for accurate critical temperature estimates from Fisher zeros in 2D Ising and XY models.
A review of equilibrium and dynamic scaling laws at quantum phase transitions, including quenches and dissipative effects treated as perturbations to critical regimes.
citing papers explorer
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Self-organized MT Direction Maps Emerge from Spatiotemporal Contrastive Optimization
Direction maps and pinwheel structures in MT emerge spontaneously when a spatiotemporal deep network is trained on videos with contrastive self-supervised learning and spatial regularization.
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Defect Kinematics in 2D Nematics: Contributions from Surface Topology, Intrinsic and Extrinsic Geometry, Solitons, Defect Orientations, and Elastic Anisotropy
A geometric field theory unifies topology, intrinsic/extrinsic geometry, solitons, defect orientations, and elastic anisotropy in 2D nematics, showing that gauge non-invariance induces non-linear many-body defect interactions.
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Shuttling of $\mathbb{Z}_4$ parafermions in an electronic ladder model
Numerical study demonstrates controlled transport of Z4 parafermion edge states in a ladder model and quantifies the adiabatic speed limit under realistic conditions.
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Symmetry-Protected Topological Phases in the Triangular Majorana-Hubbard Ladder
Numerical simulations of the triangular Majorana-Hubbard ladder reveal multiple symmetry-protected topological phases identified through entanglement spectrum degeneracies and adiabatic connections.
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Pad\'e Approximation and Partition Function Zeros
Padé approximation reduces the polynomial degree and computation time for accurate critical temperature estimates from Fisher zeros in 2D Ising and XY models.
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Coherent and dissipative dynamics at quantum phase transitions
A review of equilibrium and dynamic scaling laws at quantum phase transitions, including quenches and dissipative effects treated as perturbations to critical regimes.