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where tig is the ignition time (s), a is the polymer surface absorptivity,9 qcr is the critical heat ux (CHF)10 per unit polymer surface area (kW/m2 ), Tig is the ignition temperature ( C), and Ta is the ambient temperature ( C). The term (Tig Ta ) k c is de ned as the thermal response parameter (TRP) of the polymer (kW s1/2 /m2 ) [21, 22]. CHF and TRP are de ned as the ignition properties of the polymers. The ignition properties of polymers can be obtained by using the standard test procedure of exposing the polymer surface in a horizontal or vertical orientation to external heat ux, in the presence of a pilot ame and measuring the ignition time [31, 36 38]. Figure 11.3 shows an example of the ignition test for a circular sample, about 100 mm in diameter and 25 mm in thickness in the ASTM E2058 Apparatus. Figure 11.4 show an example of the ignition data.

In the preceding chapter, statistical parametric models of observations have been introduced. In these models, the expectations of the observations are values of the parametric function underlying the observations. Joint distributions of the observations around these expectations are the subject of this chapter. First, in Section 3.2, relevant statistical notions are introduced, the Fisher score vector in particular. Then, in Sections 3.3-3.5, the joint normal, the Poisson, and the multinomial distribution are discussed. These have been chosen primarily because of their practical importance. They are examples of so-called exponential families of distributions. This general class of distributions is the subject of Section 3.6. Next, in Section 3.7, we present a numerical example illustrating statistical properties of the Fisher score vector. Then, in Section 3.8, complex stochastic variables are introduced. The joint normal distribution of real and complex stochastic variables is discussed in Section 3.9.

critical for the nal accuracy A means to adjust the collimator has been widely described (De Vany, 1976), with the aid of a lateral shear interferometry (Murty, 1964 and Choi et al, 1995) Talbot interferometry can also be used for a precise adjustment (Kothiyal and Sirohi, 1987) (Sriram et al, 1993) For observation at the focal plane, several means have been developed An illuminated reticle at the eyepiece, with a calibrated reticle is used to measure the displacement Rank (1946) modi ed a Gauss eyepiece to give dark eld In others systems, a drum micrometer displaces a reticle to be positioned at the image plane Some autocollimators have a microscope to observe the returning image; such system is called a microptic autocollimator.

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A similar philosophy of contraction is applied to the ``split-valence'' basis sets, for example, 4-31G: the core 1s AO is expanded as four Gaussian functions; the valence 2s and 2p orbitals are described by two basis functions, one of which is made up of three Gaussian functions (the inner part of the valence shell) and the other is a single more di use Gaussian used to provide exibility Commonly used split-valence basis sets are designated 3-21G, 4-31G, and 6-31G These di er mainly in the quality of the description of the core electrons.

Autocollimators are used for angle measurements in prisms and polygons, but are also used in other applications such as measurement of parallelism in optical ats, manufacturing of divided circles (Horne, 1974) and, by integrating values for a scan in position, atness for machine tool and optical beds can also be measured (Young, 1967) Some variants to the basic autocollimator include dual-axis reticle or micrometer for measurements for both axes A moving slit can be included in the focal plane and an electronic synchronous detection system serves for the purpose of indicating a null position for the return beam Also, a position-measuring detector at the focal plane and a display indicates the angular deviation Particularities about electronic autocollimators are described by Thurston (1986) Some new computerized versions include software for on-line data reducing.