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Globalization crossings

Organization for Economic Cooperation and Development (OECD). 2001. New Patterns of Industrial Globalization Cross Border Mergers and Acquisitions and Strategic Alliances. Paris. Available at http //www.oecd.org/LongAbstract/0,2546,en 2649 34557 1895829 119656 l l l,00.html [Accessed February 9, 2006]. [Pg.55]

Panegyres PK, Chen HY and the Coalition against Major Diseases (CAMD) (2014) Early-onset Alzheimer s disease a global cross-sectional analysis. Eur J Neurol. 21(9) 1149-54. [Pg.10]

Hosoda (1988) also studied Z-N-LLDPE. The MW and MWD were determined using SEC with a refractometer and LALLS. The SCB was calculated from FT-IR spectra, while SAXS provided information on the crystalline lamellar thickness. C NMR spectra of LLDPE solutions in o-dichlorobenzene (ODCB)/perdeuter-iobenzene provided the triad sequence distribution, average sequence length, and run number in ethylene/ -butene copolymer. There are many ways to display the plethora of results, but the most interesting is the global cross-plot of MWD and composition the authors called this the bird s-eye view presented in Fig. 18.6. [Pg.1576]

This volume aims to provide the reader with a broad, global cross-section of the empirical research being carried out into engineers at work. The chapters provide pointers to other relevant studies over recent decades - an important aspect, we believe, because this area has only recently begun to coalesce as a field of study and up to now relevant empirical research has tended to be published in a wide variety of academic disciplines. [Pg.1]

If the system has a global cross-section (which always exists when we treat a periodically forced autonomous system), the unstable manifold will only be a torus. The intersection of with the cross-section is a closed curve which is invariant under the Poincare map. Consequently, the following two cases are possible ... [Pg.13]

When a system does not have a global cross-section, the unstable manifold of the saddle-node may also be a Klein bottle (if the system is defined in... [Pg.14]

A totally diflFerent situation becomes possible in the case where the system does not have a global cross-section, and when is not a manifold. In this case (Sec. 12.4), the disappearance of the saddle-node periodic orbit may, under some additional conditions, give birth to another (unique and stable) periodic orbit. When this periodic orbit approaches the stability boundary, both its length and period increases to infinity. This phenomenon is called a hlue-sky catastrophe. Since no physical model is presently known for which this bifurcation occurs, we illustrate it by a number of natural examples. [Pg.15]

As already mentioned, problems of this nature had appeared as early as in the twenties in connection with the phenomenon of transition from synchronization to an amplitude modulation regime. A rigorous study of this bifurcation was initiated in [3], under the assumption that the dynamical system with the saddle-node is either non-autonomous and periodically depending on time, or autonomous but possessing a global cross-section (at least in that part of the phase space which is under consideration). Thus, the problem was reduced to the study of a one-parameter family of C -diffeomorphisms (r > 2) on the cross-section, which has a saddle-node fixed point O at = 0 such that all orbits of the unstable set of the saddle-node come back to it as the number of iterations tends to -hoo (see Fig. 12.2.1(a) and (b)). [Pg.282]

The closed invariant curve Wq for the Poincare map on the cross-section is the loci of intersection of an invariant two-dimensional torus W with the cross-section. The torus is smooth if the invariant curve is smooth, and it is non-smooth otherwise. If the original non-autonomous system does not have a global cross-section, then other configurations of W are also possible, as... [Pg.284]

An important aspect of latent vectors analysis is the number of latent vectors that are retained. So far, we have assumed that all latent vectors are involved in the reconstruction of the data table (eq. (31.1)) and the matrices of cross-products (eq. (31.3)). In practical situations, however, we only retain the most significant latent vectors, i.e. those that contribute a significant part to the global sum of squares c (eq.(31.8)). [Pg.102]

Validation results obtained from factor analysis of Table 31.2, containing the retention times of 23 chalcones in 8 chromatographic methods, after log double-centering and global normalization. The results are used in the Malinowski s f-test and in cross-validation by PRESS. [Pg.144]

The trace of A is equal to the traces of the weighted cross-product matrices, which in turn are equal to the global weighted sum of squares c or global interaction 5 (eq. (32.27)) ... [Pg.186]

Having RMs available is only one aspect, obtaining them is another. There are real difficulties in distribution of RMs through different Customs and Quarantine systems. These obstructions in movement of RMs are not only in the developing world, but also in aU global areas. Materials that cross international borders must be accompanied by a (or maybe 20 ) customs document. One of the key pieces of information on that document is correct allocation of the tariff number to the product. The customs tariff number directly impacts on the resolution of such matters as, most importantly, the rate of import tax and the speed through customs. Unfortunately at present there is no specific tariff number for RMs. For most producers, tariff niunber 382200000 seems to fit the biU. As discussed in Chapter 7, this issue will need to be resolved at International levels before easy movement and distribution of RMs can occur. [Pg.284]


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See also in sourсe #XX -- [ Pg.71 ]




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