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Titlebook: Value Distribution Theory for Meromorphic Maps; Wilhelm Stoll Book 1985 Springer Fachmedien Wiesbaden 1985 Complex analysis.Meromorphic fu

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發(fā)表于 2025-3-21 19:32:28 | 只看該作者 |倒序?yàn)g覽 |閱讀模式
書目名稱Value Distribution Theory for Meromorphic Maps
編輯Wilhelm Stoll
視頻videohttp://file.papertrans.cn/981/980340/980340.mp4
圖書封面Titlebook: Value Distribution Theory for Meromorphic Maps;  Wilhelm Stoll Book 1985 Springer Fachmedien Wiesbaden 1985 Complex analysis.Meromorphic fu
描述Value distribution theory studies the behavior of mermorphic maps. Let f: M - N be a merom orphic map between complex manifolds. A target family CI ~ (Ea1aEA of analytic subsets Ea of N is given where A is a connected. compact complex manifold. The behavior of the inverse 1 family ["‘(CI) = (f- {E )laEA is investigated. A substantial theory has been a created by many contributors. Usually the targets Ea stay fixed. However we can consider a finite set IJ of meromorphic maps g : M - A and study the incidence f{z) E Eg(z) for z E M and some g E IJ. Here we investigate this situation: M is a parabolic manifold of dimension m and N = lP n is the n-dimensional projective space. The family of hyperplanes in lP n is the target family parameterized by the dual projective space lP* We obtain a Nevanlinna theory consisting of several n First Main Theorems. Second Main Theorems and Defect Relations and extend recent work by B. Shiffman and by S. Mori. We use the Ahlfors-Weyl theory modified by the curvature method of Cowen and Griffiths. The Introduction consists of two parts. In Part A. we sketch the theory for fixed targets to provide background for those who are familar with complex analys
出版日期Book 1985
關(guān)鍵詞Complex analysis; Meromorphic function; Nevanlinna theory; map
版次1
doihttps://doi.org/10.1007/978-3-663-05292-0
isbn_softcover978-3-663-05294-4
isbn_ebook978-3-663-05292-0
copyrightSpringer Fachmedien Wiesbaden 1985
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The Ahlfors Estimates, g is not constant. As before, f : M → ?(V) and g : M → ?(V*) are meromorphic maps and f is general for B. We use the curvature method of Cowen and Griffiths [21] as modified by Pit-Mann Wong [123] and Stoll [108]. We assume the notations and constructions of the last chapter.
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Book 1985(Ea1aEA of analytic subsets Ea of N is given where A is a connected. compact complex manifold. The behavior of the inverse 1 family ["‘(CI) = (f- {E )laEA is investigated. A substantial theory has been a created by many contributors. Usually the targets Ea stay fixed. However we can consider a finit
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sm, many guanidine secondary metabolites are of interest in connection with studies of arginine degradation and transformation. Guanidines of synthetic origin have presented much interest as drugs (.,.), mainly as antihistamines (.,.), as antihypertensives (.) and as potent sweeteners (.).
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Wilhelm Stollnly one triad of stamina (in contrast to the lilies proper), a low standing ovary, forming on maturation a three-locular fruit capsule that opens to various degrees of dehidescence to shed brown, red or cream-coloured disc-like seeds. Most sword lilies bloom in May or June and the seeds mature and s
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Wilhelm Stollon as well as chemical synthesis is a result of their importance as antitumor drugs. It is therefore appropriate to demonstrate some of their structural properties on the most important members of the daunorubicin family: daunorubicin (.) and doxorubicin (.). The somewhat less cardiotoxic semisynthe
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