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Vibration Isolation for a Scanning Tunneling Microscope

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Title: Vibration Isolation for a Scanning Tunneling Microscope


1
Vibration Isolation for a Scanning Tunneling
Microscope Tim McArdle, University of Illinois at
Urbana-Champaign
STM Basics
Vibration Isolation
  • A scanning tunneling microscope is an instrument
    capable of obtaining topographic and
    spectroscopic images of conducting samples with
    atomic resolutions.
  • Components
  • A sharp conducting tip (ideally with a single
    conducting atom at the end).
  • Piezoelectric actuators to control tip position.
  • A conducting sample held close enough to permit
    electron tunneling.
  • Voltage bias applied between tip and sample.
  • Tunneling current depends on density of states
    (DOS) of the sample, work functions of the tip
    and sample, the voltage bias.
  • Strongest dependence is on the gap between tip
    and sample exponential dependence leads to
    atomic image resolution
  • Normal ambient mechanical vibrations in the lab
    are on the order of a few thousand angstroms
    (1.010-7 m).
  • The most prevalent vibrations occur at 60 Hertz
    and harmonics caused by machinery (vacuum pumps,
    fans, etc.).
  • This noise can cause serious problems while
    taking STM measurements. In order to achieve
    atomic resolution, the tip to sample gap must be
    controlled to within five hundredths of an
    angstrom (5.010-12 m).
  • The lab is designed to minimize the severity of
    vibrations coupling to the tip to sample gap.
  • Vacuum pumps are moved to the sub-basement, the
    connecting hoses run through sandboxes.
  • The STM is inside the cryostat, supported by air
    springs, and situated on solid ground.

The Air Spring System
First Stage (Air Springs)
  • First stage four air springs support the
    cryostat, STM, and control electronics.
  • Second stage four optical table legs support the
    first stage plus additional mass added to improve
    vibration isolation.
  • Model the system elements as a series of simple
    harmonic oscillators.
  • Determine response of the gap width to external
    driving signals.
  • Find the optimum isolation which can be achieved
    within the physical constraints of the system.

Topographic Images (STM)
Second Stage (Optical Table Legs)
Sample Space
  • Topographic image may be taken in two ways
  • Constant Separation
  • Hold bias voltage and tip to sample separation
    constant.
  • Changes in current are measured and plotted
    against position as the tip is scanned across the
    sample.
  • This method is fast, but there is a risk that the
    tip will crash into the sample.
  • 2) Constant Current
  • Hold bias voltage and tunneling current constant.
  • Variations in the height of the sample surface
    force the tip to change position.
  • The change in separation is plotted versus
    position over the sample.
  • This method is the standard method.

Sample Support Bearings
  • Assume that ground vibrations may be approximated
    as .
  • Insert this solution into Newtons Equations for
    the isolation system
  • and .
  • Calculate the transfer function describing the
    response of the first stage mass to ground
    vibrations and multiply by the transfer function
    of the scope stage.
  • Optimize the vibration isolation is optimum when
    ? ? ?, and ? is reduced as much as
    possible, but the actual operation is limited by
    the amount of mass which can physically be added
    to the spring system before the springs fail.
  • Plot the gap widths response, as is shown below
    for a second stage mass of 300 kg.
  • Check the response of the gap width at a
    frequency of 60 Hertz, is approximately 210-8
    multiplied by the amplitude of the oscillation.
    So for a signal with amplitude 1.010-7 m at 60
    Hz, the response is on the order of 1.010-15 m,
    well below the necessary threshold.

Spectroscopic Images (STS)
  • Hold the tip to sample gap constant the
    dominant effect on the current is the DOS of the
    sample.
  • Sweep the bias voltage and measure the change in
    current.
  • The change in current with respect to the change
    in voltage is called the differential
    conductance.
  • In the low temperature limit, the conductance is
    proportional to the density of states.
  • Graph at right is the differential conductance
    of a semiconductor near a defect.

Tip Holder Piezotube
Scanning Tunneling Microscope The above photo is
of an STM, mounted on the end of a probe, which
will be placed at the bottom of a liquid 3He
cryostat operating at about 270 mK. The expanded
circle shows the piezotube assembly, which is
housed inside the cylindrical metal casing, at
approximately actual size. The STM tip is
attached to the center piezotube, and the three
outlying piezotubes support the sample. A sample
is inserted through the opening in the casing
into the sample space and rests on bearings on
top of the piezotubes, above the tip.
Scope Resonance
Spring Stage Resonances
Advantages/Uses
  • Localized real-space measurements of
    topographic and electronic structure, not
    averaged over a sample.
  • Measurements are non-destructive, but system
    can be used to modify sample if desired.
  • Extremely adaptable air, liquid, UHV room or
    low temperatures.
  • Materials science, semiconductors,
    superconductors, low-dimensional quantum systems,
    nano systems, biological systems, quantum
    information, etc.

Acknowledgments The work represented in this
poster was done at Michigan State University on
an STM vibration isolation system in the
laboratory of Professor Stuart Tessmer. And was
supported by MSU and the NSF through the Research
Experience for Undergraduates program. Follow up
work, including the poster itself, was done at
the University of Illinois at Urbana-Champaign in
conjunction with the Senior Thesis course.
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