Nanoscale work function measurements by Scanning Tunneling Spectroscopy

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Related Topics Tunneling effect, Defects, Scanning Tunneling Microscopy (STM), (STS), Local Density of States (LDOS), Work function, Surface activation, Catalysis Principle Scanning tunneling microscopy is used to image the (electronic) topography of a freshly prepared graphite (HOPG) and gold surface. By spectroscopic measurements (I-z) the local effective work function can be determined in dependence of the material and the nanomorphology of the sample. The results are discussed with respect to surface activation and catalysis. Caution! Set up your system on a very steady table. Do your experiments in a calm, vibrational free environment Equipment 1 Compact-Scanning Tunneling Microscope, complete set incl. tools, sample kit and consumables, in aluminum case 096-99 Additionally needed 1 PC, Windows XP or higher Adhesive tape PHYWE measure Fig. 1: Experimental setup. P25330 PHYWE Systeme GmbH & Co. KG All rights reserved 1

Nanoscale work function measurements by PHYWE Compact-STM set 1 Control unit with mounted scan head (1) 1 Magnifying cover glass (10X Magnification) (2) 1 USB cable (3) 1 Power cord and adapter (4) 1 MeasureNano Software (5) 1 PHYWE STM Tool Box: 1 Wire cutter (6) 1 Flat nose pliers (7) 1 Pointed tweezers (8) 1 Rounded tweezers (9) 1 Pt/Ir-wire, d = 0.25 mm, l = 30 cm (10) 1 Sample Holder (11) 1 Graphite sample (HOPG) (12) 1 Gold sample (13) 4 Spare sample support (14) Fig. 2: Content of 096-99. 1 Scanning Tunneling Microscopy (STM) Operating Instructions and Experiments (15) Tasks 1. Prepare a Pt-Ir tip and the sample surfaces. Approaching the tip towards the sample. 2. Investigate the topography of the gold and HOPG sample on clean terraces and defects in constant-current mode. 3. Switch to spectroscopy mode. Measure and compare images recorded on terraces and defects in Z-Axis mode (I-z spectroscopy). 4. Determine the local work function for the different areas and interpret the results. Set-up and Procedure Task 1: Prepare a Pt-Ir tip and the sample surfaces. Approaching the tip towards the sample. For preparation of tunneling tips and the approaching procedure please refer to experiment P25320 Atomic Resolution of the graphite surface by STM, the quick start guide (QSG), or, the operating manual OM), Chapter 5. You`ll find an electronic version of the QSG and OM under the help menue of the measure nano software. In most cases it is enough to cleave the graphite sample once in a few weeks. If you have problems to find a clean area or you don t get good images with several freshly prepared tips, clean the sample surface using scotch tape as described in the QSG or OM. The gold sample normally need not to be cleaned. However, if you experience bad scans throughout or accidently touched the sample you can lay a lint-free cloth on top of the sample surface and drip some alcohol on it. Remove the wet cloth by carefully wiping and wait until the alcohol has dried completely. To avoid any scratches or other irreversible surface modifications it is important that the surface does not experience pressure at any time! 2 PHYWE Systeme GmbH & Co. KG All rights reserved P25330

Theory and Evaluation Tunneling Tunneling is a functioning concept that arises from quantum mechanics. Classically, an object hitting an impenetrable barrier will not pass through. In contrast, objects with a very small mass such as the electron, have wavelike characteristics which permit such an event, referred to as tunneling. In other words, the probability to find an electron behind a barrier is unequal zero. Inside the barrier the wave function of the electron decays exponentially (Fig. 3). Fig. 3: Sketch of the tunneling of an electron through a barrier. STM Scanning Tunneling Microscopy The size of an atom in relation to the tip is that of a golf ball to a mountain. In your PHYWE measurement system a platinumiridium tip is moved in three dimensions using piezo crystal translators that are driven with sub-nanometer precision (Fig. 4). The sample to be examined approaches the tip within a distance of about 1 nanometer (1 nm = 1/1,0,0,0 m). Classical physics would prohibit the appearance of electrons in the small gap between the tip and the sample, but if a sharp tip and a conducting surface are put under a low voltage (U~0.1 V), a very small tunneling current (I~1 na with 1 nm tip sample distance) though may flow between tip and sample. Fig. 4: Sketch of the piezo electric device driving the tip movement. The resulting tunneling current is a function of tip position, applied voltage, and the local density of states (LDOS) of the sample, this information is displayed on the computer monitor as 2D color mapped image. The strength of the tunneling current I depends exponentially on the distance between the tip and the sample (d z ), usually referred to as z-distance and the applied bias (U). From Schrödinger's equation one can find that where [1]. Here is the effective work function. This is an actual workfunction mainly influenced by surface adsorbates and the high electrical field density at the tip. The extreme dependence on the distance makes it possible to measure the tip sample movement very precisely. By keeping the tip voltage constant and measuring the tunnel current I in dependency of the effective work function can be determined either by fitting an exponential function to the measured tunnel current [1] or by applying the logarithm to [1] which leads to This is a linear function of so can be determined from the slope of the expected straight line by a linear fit. By the combination of the high resolution of the tunnel microscope and the spectroscopy function it is possible to determine work functions at the nanoscale. Always keep in mind to do measurements preferably at the same room temperature. Temperature dependencies create uncertainty and errors in the expected values of your measurements. [2] P25330 PHYWE Systeme GmbH & Co. KG All rights reserved 3

Nanoscale work function measurements by Task 2: Investigate the topography of the gold and HOPG sample on clean terraces and defects in constant-current mode. Finding atomic terraces on the sample surface It is recommended to start over by checking and optimizing the quality of the tip with the graphite sample before using the gold sample. To activate the full measurement-range of your device click the button in the imaging window. For good results you can use image sizes of about 0.2 µm. When you are lucky you find a terrace in your first measurement. If that is not the case you can either use the tool in the imaging window to start the measurement at a different spot on the surface or you retract the sample from the tip and carefully turn the sample holder with the black plastic handle. Afterwards you approach the sample again. In Fig. 5 you can find examples of terrace like structures at different spots on the HOPG and gold sample surface. Make sure you adjust the parameters of the feedback loop to achieve good image quality. You may switch to the standard or advanced level of the software user interface ( Options Config User Interface ) to obtain the possibility to adjust the P- and the I-gain individually. Too high values in the P- and I-gain will be noticeable in the line graph as very high peaks and a very rough line structure. Adjust the gain values to smooth the line graph and your image respectively. When you are satisfied grab a good image by clicking the button. Now you can apply some filters to reduce noise, adjust scan line levels and remove a background distortion. The recommended procedure would be: - Apply glitch filter. - Apply noise filter. - Do a background correction and/or correct scan line levels. Fig. 5: Examples of terraces on HOPG (left) and gold (right) recorded at tunnel current 0.5 na, tip voltage 0.1 V. Task 3: Switch to spectroscopy mode. Measure and compare images recorded on terraces and defects in Z-Axis mode (I-z spectroscopy). I-z spectroscopy After grabbing a good image switch to the Spectroscopy mode by clicking the Spectroscopy button in the navigator, or by clicking in the Imaging bar. In a spectroscopic measurement, the tunneling current is measured as a function of either the z-distance or 4 PHYWE Systeme GmbH & Co. KG All rights reserved P25330

the tip voltage. To determine the work function select Z-Axis as modulated output. Pin down values of your measurement parameters accurately. If you experience problems in measuring the desired behavior, try to adjust your parameter values. For example you can start experimenting with the following set of parameters for HOPG: - Set point 0.5 na - P-Gain 5 - I-Gain 5 - Tip voltage 0.1 V - Start value 0 nm - End Value -5 nm - Modulation time 0.2 s - Data points 128 - Averages 16 By using this set of parameters, the device will divide the distance from 0nm to -5nm from the current tip position into 128 points and measure the tunnel current at each of them. The time used for one series of measurements is 0.2 s. This process will be repeated 16 times. The resulting curve is the average of the 16 measurements. Notice: - For gold you will need higher gain values than for HOPG to be able to see the step structure as shown in Fig. 5. - Positive Start and End values will bring the tip closer to the surface: 1 nm will change the tunnel current about 1 magnitude! - High tunnel currents may influence the structure of the tip and/or the surface. Therefore try choosing a lower set point or lower start and end values if you receive high currents (>20nA) and the curve is not exponential. - As long as you are in the spectroscopy mode the piezo controllers are inactive. Because of thermal drift you might receive different results when measuring the same point multiple times, especially when using high resolutions. Also modifications of the local tip geometry can occur during the measuring procedure indicated by noisy and jumpy spectra. Therefore check the topography after every spectroscopic measurements to evaluate the results! Before you start measuring switch to a dual-line graph first (right-click chart type ). Then prepare a measurement by clicking on Point and putting the cursor on the surface of your scanned image where you want to take the spectroscopy data. Press the Start button. After a few seconds the end of the measurement is indicated when the Stop button changes back to Start and when your data curve doesn t change anymore. The Probe Status should be green during the whole measurement. If the Probe Status changes to orange switch to the Imaging Window approach the sample again and take a new surface scan, afterwards switch back to the Spectroscopy window. After the measurement is finished you should be able to see two curves in the dual-line graph like in Fig. 6. One for the forward measurement and one for the backward measurement. You should see an exponential dependence of current to distance for both of them. If not repeat the same measurement pressing Start again. If you still don t get the desired curves switch back to the imaging mode and repeat the process. Fig. 6: Sketch of the dual-line graph To analyze the current-distance curves right-click the dual-line graph and click Copy data to clipboard (Fig. 6). Now open the analyzing software PHYWE measure and paste the data by pressing ctrl+v or using P25330 PHYWE Systeme GmbH & Co. KG All rights reserved 5

Nanoscale work function measurements by Measurement Import Data. A dialog will pop up. Select Sort data. Ask again if any x-values occur twice. You should receive a graph as shown in Fig. 7. Now go back to PHYWE measure nano and switch the spectroscopy signal of the dual-line graph by right-click Signal. Export this curve to PHYWE measure in the same way. Now compare the curves for forward and backward measurement. You will see the both curves to be different because of surface adsorbates which impact the tunnel current. When retracting the tip from the surface these adsorbates will provide a direct connection decreasing the actual work function. Therefore we will only analyze the backward spec data which are less affected by this effect and leave the forward spec data aside. Task 4: Determine the local work function for the different areas and interpret the results. To determine the effective work function we need to fit an exponential function. Therefore go to Analysis Function fitting in PHYWE measure and select exponential function in the uppermost drop-down dialog. After clicking calculate you will obtain the fit parameters. By clicking Add new curve the fit curve will be drawn into the diagram, so you can visually evaluate the quality of the fit (Fig. 7). From [1] we know for our fit parameter and therefore To obtain correct values for the work function, it is important to take the units of b into account. Now that you are familiar with the procedure, apply the spectroscopy mode on some points on clean terraces and defects like step edges or holes on HOPG and Gold and compare the measured work functions. The measured data will vary for each tip. In order to compare results you should use the same tip for the different measurements. For example the measurement on a clean terrace on the HOPG sample (Fig. 5, point #3) gives the curve in Fig. 7. From the fit we know that so. Fig. 7: Function fitting window in PHYWE measure 6 PHYWE Systeme GmbH & Co. KG All rights reserved P25330

For the other points in Fig. 12 one can calculate the work function in the same way. The results are Point # HOPG Gold 1 0.27 ev 0.11 ev 2 0.26 ev 0.12 ev 3 0.73 ev 0.21 ev 4 0.64 ev 0.18 ev You can see that the measured effective work functions for gold are lower than for graphite, although the actual work function should be higher for gold. This comes from the different outside influences mentioned above and different tips which have been used for the different samples. One can see that for similar regions on one sample the work functions will not scatter a lot. Yet more important is the observation that the work function is generally smaller at defects than on clean terraces! This can be explained by Smoluchowski's model. In this model the valence electrons in a metallic (metallike) solid are almost free and flow along the atomic cores. Defects in the solid's surface result in the expose of atomic cores while the electrons flow smooth across the defect (Fig. 8). Fig. 8: This results in an abundance of electrons in certain areas (=negative charged regions with higher potential energies of electrons) for example the lower edge of step edges which then can be extracted easier. Sketch of the charge distribution at a surface defect Interpretation The result of a smaller work function is a higher reactivity of a solid surface and therefore defects in the surface make solids more chemically active. One application of this effect is to increase the effectiveness in catalysts by using materials with rough surfaces, where rough means the surface has a high density of defects. It was shown that STM is a powerfool tool to determine work functions of nano structures. This ability can be used for many purposes e.g. measuring the work function of optically stimulated surfaces or nanostructures. P25330 PHYWE Systeme GmbH & Co. KG All rights reserved 7