Page 186 - Macromolecular Crystallography
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HIGH-THROUGHPUT DATA COLLECTION AT SYNCHROTRONS  175

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                                                             Transport                2



                          31-ID-D Experiment station
                                                                              31-ID-A (FOE)
        Figure 12.1 SGX-CAT beamline schematic. The components of the beamline include: (1(not shown), 8) photon shutters; (2, 4) beam transport
        tubes; (3, 5) collimators and vacuum pumps; (6) beam-defining slits; (7) monochromator; (9, 10) focusing and harmonic rejection mirrors;
        and (12) CCD detector, supporting base, and sample robot.




        enclosure contains optics for selection of the desired  For high-throughput data collection, control of
        X-ray energy. Usually this enclosure includes the  the X-ray wavelength must be rapid and repro-
        components to focus the beam into a small area to  ducible. Current state-of-the-art monochromators
        maximize brightness. However, at SGX-CAT these  have mechanical precisions on the order of 0.0001
        components are in the second hutch, which also  angular degrees.
        houses the equipment necessary to mount crystals  Undulator insertion devices generate multiple
        and perform the actual X-ray diffraction experiment.  harmonics of their fundamental X-ray wavelength
        Shutters control access of the X-ray photons to each  at intensities comparable to that of the fundamen-
        enclosure.                                   tal. The unwanted wavelengths are usually removed
          The selection of the X-ray wavelength or energy  or ‘rejected’ using X-ray mirrors. A shallow angle
        is achieved with a monochromator. At SGX-CAT,  between the incoming beam and the mirror is cho-
        this component is a double-crystal device from  sensothatthedesiredX-raywavelengthisefficiently
        Kohzu Precision Co. that contains two small dia-  reflected, while most of the harmonics are absorbed.
        mond crystals (111, 2d =∼4.1188 Å). Many protein  In order to preserve the intensity of the reflected
        crystallography beamlines use Si crystals (111, 2d  X-ray beam, such mirrors are polished to near
        ∼6.2712 Å). Silicon crystals provide greater photon  atomic smoothness. Typically, X-ray mirrors have
        fluxes than diamond crystals at a given energy.  more than one surface coating, so that harmonic
        However, they do so at the expense of energy res-  control can be exercised over the widest possible
        olution and do not provide access to the shorter  range of X-ray wavelengths. If only one surface type
        X-ray wavelengths available from diamond-based  were available, harmonic rejection at higher energies
        devices. Because of the high levels of heat deposited  could involve a significant deflection of the beam
        into monochromator crystals by modern undula-  and require a reconfiguration of the downstream
        tor beamlines, they must be cooled. Otherwise the  components of the beamline. The problem of har-
        crystals tend to expand or contract, thereby subtly  monics is greatest with insertion devices at the most
        changing the wavelength of the transmitted X-rays.  modern synchrotron sources. With earlier first and
        In order to minimize the effects of monochroma-  second-generation synchrotrons, the operating ener-
        tor crystal heating, silicon must be maintained at  gies of the rings were too low to generate significant
        liquid nitrogen temperatures. For diamond, a low-  harmonic content in the X-ray beam. Any harmon-
        maintenance water-cooling system that keeps the  ics could usually be eliminated by setting one of the
        crystals at ∼25 C suffices.                   crystals in the monochromator slightly non-parallel
                    ◦
          X-ray energies are selected by rotating the crystal  to the other.
        pair relative to the incoming beam. The wavelength  At SGX-CAT, the inherent size of the X-ray beam
        delivered by a given crystal at a specific reflection  at the position of the sample, if left unfocussed,
        angle (2θ) is given by Bragg’s Law (Eq. 1).  would be approximately 1500 µm×700 µm. Abeam
           nλ = 2d sin θ                       (1)   of this size would greatly exceed the cross-sections of
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