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Astronomical Constants

Here are some additional questions for you to ponder. What would Figure 2.2 look like if the moon were replaced by the sun You should be able to determine this using the program codes provided in Appendix 1. The necessary astronomical constants are ... [Pg.15]

Section 14 Geophysics, Astronomy, and Acoustics Astronomical Constants Properties of the Solar System Satellites of the Planets Interstellar Molecules... [Pg.2356]

The main consequence of isoplanatism is to reduce the sky coverage of AO systems. In addition, the PSF is not constant inside the field of view, a fact which complicates the analysis of images obtained using AO. For example, astronomical photometry is usually performed by comparing objects in the field to a known point spread function which is considered constant over the field. [Pg.197]

Molodensky s problem can be formulated in the following way. When the earth rotates with constant angular velocity a> around some axis, then the surface S of the earth, the external potential, and the field g are defined by (1) a change of the potential with respect to some initial point 0 Ws Wf, (2) a change of the gravitational field with respect to that at the initial point gs—gf, (3) astronomical coordinates. The solution of this problem is unique, if in addition two constants are known the mass of the earth M and the potential Wq at the initial point 0. These constants can be replaced by measuring an absolute value of the gravitational field and the distance between two remote points on the earth s surface. [Pg.129]

Thus, the difference between the precession constant and flattening of Earth is a measure of heterogeneity of the earth. The Dutch astronomer W. deSitter (1872-1934) found from the value of the precession constant that the flattening of earth is equal to 1/296.92. [Pg.158]

Astronomical Observatory, were used to carry out the calculations of theoretical equivalent widths of lines, synthetic spectra and a set of plane parallel, line-blanketed, flux constant LTE model atmospheres. The effective temperatures of the stars were determined from photometry, the infrared flux method and corrected, if needed, in order to achieve the LTE excitation balance in the iron abundance results. The gravities were found by forcing Fe I and Fe II to yield the same iron abundances. The microturbulent velocities were determined by forcing Fe I line abundances to be independent of the equivalent width. For more details on the method of analysis and atomic data see Tautvaisiene et al. (2001). [Pg.14]

These applications show how easy it is to modify a program, once it has been developed, to explore such questions. Another application, not undertaken here, would be to explore Milankovitch perturbations in the Earth s orbital parameters, eccentricity, obliquity, and date of perihelion. These parameters are specified as constants at the beginning of the program, and it would be simple to change their values as predicted by astronomical calculations, in order to see how the seasonal variation of temperature is affected at various latitudes. [Pg.149]

Since this was the period when chemists like William Allen Miller and Edward Frankland were cooperating with astronomers like William Huggins and Norman Lockyer on spectroscopic surveys of the sun and stars, it was easy to speculate (as Brodie himself did) that some of his symbols that carried no earthly elementary meaning, snch as x, might represent elementary materials present in the sun, where dissociation constantly occnrred. [Pg.68]

The moon is the closest and best-known object in the sky and is also earth s constant companion. It was considered a battered and forbidden place. Valiant efforts and voluminous research conducted by various astronomers and scientists specially after the landing of American astronauts Neil Armstrong and Buzz Aldrin on July 20, 1969 on the surface of the moon, suggest that its surface is extremely rough and consists of millions of rocks and craters. The rocks are... [Pg.98]

The value of the decay constant (1) must have remained constant over the age of the solar system and the galaxy, and it must be accurately known. As we discussed in Chapter 2, this third assumption is well founded for conditions relevant to cosmochemistry. The concordance of dates given by systems using a variety of decay paths and astronomical observations of decay rates of newly synthesized elements over billions of years provides strong evidence that the decay rates have remained constant. In addition, detailed experiments and theoretical models have identified the extreme conditions (e.g. centers of stars) under which this assumption breaks down for certain isotopes, thereby identifying the exceptions that prove the rule. (4) It must be possible to assign a realistic value to the initial abundance of the... [Pg.235]


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