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The photomultiplier is limited in dynamic range and, in photon counting mode, this corresponds to photoelectron recording of the order of 106 s 1 For the brighter stars, with the use of large telescopes, this limit is readily reached and neutral lters need to be introduced in the optical train to provide lower ux levels on the detection photocathode Also a polarimetric precision for p of 1 part in 104 requires the recording of just more than 108 photoelectrons, so requiring integration times of at least several minutes Increasing the precision by a factor of 10 requires extension of the integration time by a factor of 100, with observing times of several hours required for a single determined value This restriction does not occur with solid-state devices such as photodiodes The requirement for these detectors is that records must be made with suf cient resolution of ux levels by using analogueto-digital converters with adequate bit number In an instrument constructed by Hough, Lucas, Bailey,et al (2006) to achieve precisions for p of 1 part in 106 , the detector system comprises cooled avalanche photodiodes with the output signal processed by 16-bit analogue-to-digital converters Various 2D detectors have been applied to polarimetry for measurements of star elds, extended objects and for spectropolarimetry In the optical region, the CCD chip has obvious applications in polarimetry In order to make assessment of the potential polarimetric accuracy relative to the number of photons registered, calibration of the number of photoelectrons per analogue-to-digital unit (ADU) is required In determining possible polarimetric precision, the issue of the full well capacity also needs to be considered Saturation of an individual pixel occurs when 105 electrons have been produced locally To obtain polarimetric precision of 1 part in 104 , the information of 103 pixels, each exposed lose to saturation, needs to be combined, i e the spread of the stellar image requires the seeing disc to occupy an area comprising 103 pixels For measurements of individual stars, one approach is to image the telescope aperture on the chip, as was explored by Clarke & Naghizadeh-Khouei (1997) It is generally assumed that the sensitivity of CCDs does not depend on the polarization characteristics of the illumination arriving on the chip Experiments by Clarke & Neumayer (2002) provided null results for the chip they used, but polarizational sensitivity may emerge to be a problem as improved technologies reduce the pixel size to become closer to the wavelength dimension of the detected radiation An alternative concept of applying a CCD to the detection of low levels of polarization is employed in the ZIMPOL (Zurich Imaging Polarimeter) It is based on a fast polarization modulator such as a piezo- or ferroelectric retarder operating in the kHz range A special CCD on which every second row is masked and the charges are shifted back and forth in phase with the modulator during an integration For the case of solar measurements, images are recorded in two orthogonal polarization states in rapid succession; the charge created by illumination of the rst mode is shifted to the adjacent masked row, which is used as a temporary buffer, while the intensity of second half of the modulation is being recorded After many thousands of modulation cycles, the CCD is read out in less than 1 s The sum of the two images is proportional to the intensity, which is used to normalize the difference of image intensities, to provide an NSP ZIMPOL has had excellent.



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Before you enter a new bug report, you should search Bugzilla to see if the problem you are experiencing has already been reported If the problem has already been reported, you can still comment on it and add yourself to the cc list to keep track of the progress However, don t worry if you report a known problem; the responsible developer will simply mark it as a duplicate Even if the problem is known, you may be able to provide new information such as how to recreate it Your bug report will get the most attention if it occurs in the version currently under development Try to reproduce your bug on a recent build (see the WTP Build Types section in 4, Setting Up Your Workspace) Writing good bug reports takes practice The most helpful thing you can do is to provide instructions that let the developer reproduce the problem Most bugs that can be easily reproduced can be easily fixed To enter a new bug, or add information to an existing bug, you ll need to register your e-mail address with Bugzilla Entering a bug report is just the start of your contribution As the bug is being worked on, you ll receive e-mail notifications of its progress The developer assigned to fix the bug may ask you for more information Please respond in a timely fashion If you don t, the developer may simply close the bug with no action if he can t reproduce the error When the developer fixes the problem, your next contribution will be to verify that the fix is correct You ll need to download the fixed version and ttempt to recreate the error If you can no longer recreate the error, report that the fix has been verified Otherwise, report that the error still exists so the developer can continue work.

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WHAT IS A CAVITY in NET Draw gs1 datamatrix barcode 23 This happens because the ends of the string are fixed and reflect ack the waves Moreover, there is now a sin(wL/v) in the denominator of the second term in (283) When this sine vanishes, the displacement actually becomes infinite This happens for wL/v = mr, where n is an integer These frequencies Wn = (1r / L )nv are the resonance frequencies of our one-dimensional resonator We have seen that the confinement makes the resonances appear Being resonant to specific discrete frequencies is a very important characteristic of resonators It is so important that it gave them their name The second important feature is the specific field patterns that form inside the resonator when it vibrates at one of its resonance frequencies (ie, the modes) Unfortunately, we cannot see these patterns using (2.

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83), as this solution diverges when the driving force vibrates at one of the resonator resonances In practice, the displacement can become very large but never really diverges because of damping Real resonators are never perfect and always let the fields leak a bit from their interior (or even absorb them a little), which leads to the damping of the vibrations We could introduce damping, as is often done in textbook treatments of the harmonic oscillator, for example However, then the field patterns that we would see would not correspond to a mode of a perfect resonator, which clearly show the ideas we are discussing, but to a more complicated sort of mode We discuss damping in resonators later (you will get a flavor of it in 6 and a more detailed discussion will be given in 9).

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