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Cryogenic electron microscopy for quantum science

Published online by Cambridge University Press:  10 December 2019

Andrew M. Minor
Affiliation:
University of California, Berkeley, and Lawrence Berkeley National Laboratory, USA; aminor@berkeley.edu
Peter Denes
Affiliation:
Lawrence Berkeley National Laboratory, USA; pdenes@lbl.gov
David A. Muller
Affiliation:
School of Applied and Engineering Physics, Cornell University, USA; dm24@cornell.edu

Abstract

Electron microscopy is uniquely suited for atomic-resolution imaging of heterogeneous and complex materials, where composition, physical, and electronic structure need to be analyzed simultaneously. Historically, the technique has demonstrated optimal performance at room temperature, since practical aspects such as vibration, drift, and contamination limit exploration at extreme temperature regimes. Conversely, quantum materials that exhibit exotic physical properties directly tied to the quantum mechanical nature of electrons are best studied (and often only exist) at extremely low temperatures. As a result, emergent phenomena, such as superconductivity, are typically studied using scanning probe-based techniques that can provide exquisite structural and electronic characterization, but are necessarily limited to surfaces. In this article, we focus not on the various methods that have been used to examine quantum materials at extremely low temperatures, but on what could be accomplished in the field of quantum materials if the power of electron microscopy to provide structural analysis at the atomic scale was extended to extremely low temperatures.

Information

Type
Cryogenic Electron Microscopy in Materials Science
Copyright
Copyright © Materials Research Society 2019 
Figure 0

Figure 1. Atomic resolution mapping charge–lattice coupling in manganite, obtained by cryo-transmission electron microscopy, showing local variations and disorder in an incommensurately ordered charge-stripe phase. (a, b) Picometer-scale shear deformations of striped modulations at (a) 93 K and (b) 293 K. Shear deformation appears as a bending of the wavefronts. The black line traces the direction perpendicular to the modulation wave vector (λ) and helps visualize the deformation of the wavefront. (c) Stripe dislocation at 293 K, in which one wavefront terminates abruptly. The color (i.e., blue, yellow) indicates the direction of modulation, and the size of the arrowheads the magnitude, with the largest distortions, approximately 14 pm.21

Figure 1

Figure 2. Stability and drift of a side-entry electron microscopy sample holder when cooled with liquid nitrogen. Relatively stable imaging is achieved across a broad temperature range using a dual-tilt microelectromechanical system (MEMS)-heated variable temperature cryo-holder, although the nitrogen-free room-temperature measurement shows the best performance. (Top row, left to right) Data showing instantaneous stage drift velocities at ∼83 K, 123 K, 173 K, 223 K, and room temperature (RT) tracked over 4 min from registered image stacks. (Bottom row) Corresponding histograms show instantaneous velocity values with the mean (solid line) and standard deviations (dashed line) marked. Holder drift velocities can be somewhat reduced by extending the settling time and by controlling the nitrogen level.22

Figure 2

Figure 3. Imaging of atomic (predominantly the nuclear) electric fields with electron microscopy, demonstrated for SrTiO3. (a) Experimental maps of the central diffraction disks from a probe focused to subatomic dimensions and scanned across a unit cell of SrTiO3 with a 4-min acquisition time. The intensity weighting inside each disk indicates the direction of probability current flow. (Inset) Atomic sites as indexed in the Z-contrast image are recognized in the 20 × 20 array as points of symmetric intensity. An oxygen column is marked by the yellow arrow. (b) Experimental momentum transfer (〈p⊥〉) obtained from (a). Length of the black legend vector is 5 ℏ.nm–1. (c) Electric field, E⊥, derived from the momentum transfer in (b) using the measured specimen thickness of z = 2.5 nm, superimposed on the integrated disk intensity (labeled “BF Intensity” where BF = bright field). Length of the black legend vector is 1 V.pm–1. Scale bars top left in (b, c) = 100 pm and also apply to the image in (a).32 Note: ℏ, reduced Planck’s constant.

Figure 3

Figure 4. The nanoscale magnetic structure of individual magnetic monopoles in an artificially frustrated 2D square spin-ice lattice, obtained using high-resolution aberration-corrected Lorentz transmission electron microscopy at room temperature. The top row shows phase maps with color-coded magnetic induction direction for a neutral node surrounded by four vortices, and the bottom row shows the same for a node with a magnetic monopole defect of positive charge. (a, d) Simulated phase maps using the approximation of uniform magnetization for each element. (b, e) Experimentally obtained high-resolution phase maps. (c, f) Simulated phase maps using micromagnetic simulation data.34 Note: N, North pole; S, South pole of the magnetic dipoles.

Figure 4

Figure 5. Spatially resolved cathodoluminescence intensity maps of bright, ultraviolet single-photon emitters in hexagonal boron nitride measured in a scanning transmission electron microscope at 150 K. The perfect spatial correlation of the emission peaks at 3.73, 3.91, and 4.09 eV suggests the same underlying physical origin, in this case a phonon replica of the 4.09 eV peak. The color bar represents cathodoluminescence intensity (arbitrary units).37