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again obtained by Cropper (1985) Modelling was explored, but no substantive conclusions emerged on the geometrical parameters for inclination and magnetic co-latitude; many details of the light-curve and polarization curves remained unexplained, but it was suggested that larger i and smaller are required than had been assumed earlier Simultaneous ve-colour photometry and polarimetry of EF Eri was performed by Piirola, Reiz & Coyne (1987a) with a strong wavelength dependence of the polarization position angle being found, this being ascribed to Faraday rotation A signi cant change in the circular polarization waveform was noted, indicating a change in geometry since the observations of previous workers A fuller discussion of these data is given in Piirola, Reiz & Coyne (1987b) where the general model was applied The phase dependence of the position angle of the polarization requires eld and accretion geometries more complicated than a simple centred dipole, there being a second emitting region producing a weaker intermediate pulse A value of i D 55 5 is suggested, with the co-latitude, , of the active pole at 38 5 , and the second emitting region at D 145 5 , both nearly at the same longitude, facing the main accretion stream Five-colour polarimetry of RX J02038+2959 was undertaken by Katajainen, Scaltriti, Piirola, et al (2001) with the behaviour of its 4h 6 period favouring a geometry with two pole accretion, and allowing an inclination of i 70 to be assigned Bailey, Axon, Hough, et al (1983) made both photometric and polarimetric observations of the AM Herculis-type binary, E 1405-451, and detected circular polarization at wavelengths beyond 1 m The form of the polarization curve indicted that the accretion column is always in the hemisphere of the white dwarf towards the observer, and that the eld becomes almost parallel to the line of sight at the phase of the minimum For BL Hyi, Piirola, Reiz & Coyne (1987c) found the cyclotron emission peaking in the near infrared (>08 m), with the rotation rate of the position angle of the polarization during the bright phase, and the duration of the circular polarization sign reversal, being consistent with i D 70 10 , and co-latitude of the magnetic pole D 133 10 The basic geoemtry of BL Hyi was also determined by Schwope & Beuermann (1989) A brief description of the polarimetric behaviour of VV Pup was given by Piirola, Reiz & Coyne (1987d), and later by Piirola, Reiz & Coyne (1990), with discussion on the size of the emitting region, and how it appears to change dramatically in size according to wavelength These two stars, together with AM Her, EF Eri and ST LMi, were discussed by Piirola (1988), their behaviour not being adequately explained in terms of the simple model of one narrow emitting region or two diametrically located opposite regions In particular, the behaviour of the position angle of he polarization strongly suggests the existence of more than one discrete emission region, and shows deviations from the simple dipole eld and emission geometry in these systems A more sophisticated approach of modelling, with its application to AM Her, was described by Wickramasinghe, Bailey & Meggitt (1991) Mason, Liebert & Schmidt (1989) made a study of H 0538+608, later to be called BY Cam by Mason, showed the system to have extremely large uctuations from.

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Generate QR code in Excel [SOLVED] - Excel Forum
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The rst line is a comment In Python, comments begin with a # and continue to the end of the line (We will explain the rather cryptic comment in a moment) The second line is blank outside quoted strings, Python ignores blank lines, but they are often useful to humans to break up large blocks of code to make them easier o read The third line is Python code Here, the print() function is called with two arguments, each of type str (string; ie, a sequence of characters) Each statement encountered in a py le is executed in turn, starting with the rst one and progressing line by line This is different from some other languages, for example, C++ and Java, which have a particular function or method with a special name where they start from The ow of control can of course be diverted as we will see when we discuss Python s control structures in the next section We will assume that Windows users keep their Python code in the C:\py3eg directory and that Unix (ie, Unix, Linux, and Mac OS X) users keep their code in the $HOME/py3eg directory Save hellopy into the py3eg directory and close the text editor Now that we have a program, we can run it Python programs are executed by the Python interpreter, and normally this is done inside a console window On Windows the console is called Console , or DOS Prompt , or MS-DOS Prompt , or something similar, and is usually available from Start All Programs Accessories On Mac OS X the console is provided by the Terminalapp program (located in Applications/Utilities by default), available using Finder, and on other Unixes, we can use an xterm or the console provided by the windowing environment, for example, konsole or gnome-terminal Start up a console, and on Windows enter the following commands (which assume that Python is installed in the default location) the console s output is shown in lightface; what you type is shown in bold:.

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The collected stellar radiation is transferred by the telescope optics to the polarimetric modulator As a result, the initial polarization may be altered before it is measured by the instrument attached at the telescope s focus The most common spurious effect is that any collected unpolarized light becomes weakly polarized The amount of polarization introduced is referred to as the instrumental polarization There may be additional sources contributing to the instrumental polarization other than the telescope mirrors It is usual practice in any observing programme to investigate the instrumental polarization by making measurements of unpolarized standard stars The mean values of the NSPs for these measurements may be represented by q I and u I , and the position of the instrumental polarization can be plotted in a normalized Stokes vector diagram For measurement of other stars, the reduction procedure involves shifting the origin, O, of the measurements to that of the instrumental polarization position, O0 (see igure 55) This is best done by subtracting the offset, q I , u I , from the q, u values of the program stars The process corresponds to a vector subtraction of the instrumental offset by the inversion of the principle of the Additivity Theorem for Small Polarizations (see Section 45) If the source of instrumental polarization is identi able as occurring in the telescope fore-optics, and can be expressed as a Mueller matrix, a more accurate reduction would involve an inversion procedure to obtain revised values according to the elements of this matrix In the simplest case, the matrix would be that of a weak polarizer; in some cases, there may also be a small phase change introduced by the optics and this would need to be incorporated into the matrix (see further discussion in 7) It is also possible that the telescope optics effect a depolarization to any collected polarized light (see Section 74), this being a true reduction of a degree of polarization and not simply a linear-to-circular conversion Depolarization is a dif cult parameter to investigate, the best that can be done is to inter-compare results taken by different instrumental setups If its effects on all the Stokes parameters are known, and are expressible in the form of a Mueller matrix, in principle, any.

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Generate QR code in Excel [SOLVED] - Excel Forum
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