Intrinsic quantized anomalous Hall effect in a moiré heterostructure
Data files
Feb 05, 2020 version files 200.41 MB
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Fig1ARxxNegativeField_ColumnNames.csv
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Fig1ARxxNegativeField.csv
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Fig1ARxxPositiveField_ColumnNames.csv
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Fig1ARxxPositiveField.csv
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Fig1ARxyNegativeField_ColumnNames.csv
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Fig1ARxyNegativeField.csv
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Fig1ARxyPositiveField_ColumnNames.csv
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Fig1ARxyPositiveField.csv
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Fig1B_ColumnNames.csv
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Fig1B_Rxx_Retrace_Onsager.csv
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Fig1B_Rxx_Retrace.csv
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Fig1B_Rxx_Trace.csv
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Fig1B_Rxy_Retrace_Onsager.csv
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Fig1B_Rxy_Retrace.csv
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Fig1B_Rxy_Trace_Onsager.csv
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Fig1B_Rxy_Trace.csv
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Fig1CRxy_10K_ColumnNames.csv
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Fig1CRxy_10K.csv
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Fig1CRxy_10V_ColumnNames.csv
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Fig1CRxy_9V.csv
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Fig1CRxy_Ons_10K_ColumnNames.csv
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Fig1CRxy_Ons_10K.csv
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Fig1CRxy_Ons_10V_ColumnNames.csv
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Fig1CRxy_Ons_8.4V_ColumnNames.csv
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Fig1CRxy_Ons_9.6V_ColumnNames.csv
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Fig1CRxy_Ons_9.8V_ColumnNames.csv
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Fig2ARxy_1.6K_ColumnNames.csv
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Fig2ARxy_10K_ColumnNames.csv
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Fig2ARxy_10K.csv
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Fig2ARxy_12K.csv
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Fig2ARxy_2K_ColumnNames.csv
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Fig2ARxy_2K.csv
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Fig2ARxy_3K_ColumnNames.csv
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Fig2ARxy_3K.csv
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Fig2ARxy_4K_ColumnNames.csv
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Fig2ARxy_8K_ColumnNames.csv
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Fig2ARxy_Ons_1.6K_ColumnNames.csv
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Fig2ARxy_Ons_10K_ColumnNames.csv
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Fig2ARxy_Ons_12K_ColumnNames.csv
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Fig2ARxy_Ons_2K_ColumnNames.csv
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Fig2ARxy_Ons_3K_ColumnNames.csv
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Fig2ARxy_Ons_3K.csv
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Fig2ARxy_Ons_4K_ColumnNames.csv
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Fig2ARxy_Ons_6K_ColumnNames.csv
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Fig2BRxx_2K_ColumnNames.csv
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Fig2BRxx_Ons_1.6K_ColumnNames.csv
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Fig2BRxx_Ons_10K_ColumnNames.csv
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Fig2BRxx_Ons_12K_ColumnNames.csv
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Fig2BRxx_Ons_2K_ColumnNames.csv
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Fig2BRxx_Ons_3K_ColumnNames.csv
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Fig2BRxx_Ons_4K_ColumnNames.csv
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Fig2BRxx_Ons_6K_ColumnNames.csv
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Fig2BRxx_Ons_8K_ColumnNames.csv
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Fig2BRxx_Ons_8K.csv
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Fig2CRxy_Neg_2.1K_ColumnNames.csv
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Abstract
The quantum anomalous Hall (QAH) effect combines topology and magnetism to produce precisely quantized Hall resistance at zero magnetic field. We report the observation of a QAH effect in twisted bilayer graphene aligned to hexagonal boron nitride. The effect is driven by intrinsic strong interactions, which polarize the electrons into a single spin and valley resolved moiré miniband with Chern number C = 1. In contrast to magnetically doped systems, the measured transport energy gap is larger than the Curie temperature for magnetic ordering, and quantization to within 0.1% of the von Klitzing constant persists to temperatures of several kelvin at zero magnetic field. Electrical currents as small as 1 nanoampere controllably switch the magnetic order between states of opposite polarization, forming an electrically rewritable magnetic memory.