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Titlebook: MR Mammography (MRM); Werner A. Kaiser Book 1993 Springer-Verlag Berlin Heidelberg 1993 Brustkrebs.Magnetic Resonance Imaging (MRI.Mammogr

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书目名称MR Mammography (MRM)
编辑Werner A. Kaiser
视频video
图书封面Titlebook: MR Mammography (MRM);  Werner A. Kaiser Book 1993 Springer-Verlag Berlin Heidelberg 1993 Brustkrebs.Magnetic Resonance Imaging (MRI.Mammogr
描述Breast cancer is the most frequent cancer of women in the westernhemisphere. This book presents a new imaging modality of the breast which improves the possibilities of mammography at a very high level:Cancers can be detected at a very early stagey MRM. The huge number ofbreast biopsies can be reduced dramatically. Even tiny breast cancers (e.g.3mm) can be detected. The prognosis for women with breast cancer will improve due to earlier detection.
出版日期Book 1993
关键词Brustkrebs; Magnetic Resonance Imaging (MRI; Mammographie; X-ray; biopsy; breast cancer; cancer; carcinoma;
版次1
doihttps://doi.org/10.1007/978-3-642-77256-6
isbn_softcover978-3-642-77258-0
isbn_ebook978-3-642-77256-6
copyrightSpringer-Verlag Berlin Heidelberg 1993
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Werner A. Kaiser the points of view of the hydrodynamic limit and non-equilibrium fluctuation theory. Vershik curves are derived in that limit..A sharp interface limit for the Allen–Cahn equation, that is, a reaction–diffusion978-981-10-0848-1978-981-10-0849-8Series ISSN 2365-4333 Series E-ISSN 2365-4341
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Werner A. Kaiserc limit (law of large numbers, obtained with Funaki and Sasada (Commun Math Phys 299:335–363, 2010)) and non-equilibrium fluctuations (obtained with Funaki et al. (Stoch Proc Appl 123:1229–1275, 2013)) for non-conservative case, i.e., for the dynamics associated with the grand canonical ensembles. V
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Werner A. Kaiserure theory as introduced in Chapter 3 (see also Moller, 1989). Finally, in Section 4.5 we present an algorithm due to Quine and Watson (1984) for simulating the homogeneous Poisson process and other related models. The algorithm is tailormade for simulating the typical Voronoi cell as well as the Vo
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ifferential equations. The second chapter is devoted to compact Riemann surfaces. The main classical results, like the Riemann-Roch Theorem, Abel‘s Theorem and the Jacobi inversion problem, are presented. Sheaf cohomology is an important technical tool. But only the first cohomology groups are used
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