Franc Forstneric (author) & Francisco J. Lopez (author) Antonio Alarcon (author) New Complex Analytic Methods in the Study of Non-Orientable Minimal Surfaces in $\mathbb {R}^n$ (Memoirs of the American Mathematical Society) internet üzerinden ibook

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New Complex Analytic Methods in the Study of Non-Orientable Minimal Surfaces in $\mathbb {R}^n$ (Memoirs of the American Mathematical Society)

IBOOKS dosya biçimi, işletim sistemlerinden birinde çalışan cihazlar (bilgisayarlar, telefonlar, tabletler vb.) İçin Franc Forstneric (author) & Francisco J. Lopez (author) Antonio Alarcon (author) yazarından New Complex Analytic Methods in the Study of Non-Orientable Minimal Surfaces in $\mathbb {R}^n$ (Memoirs of the American Mathematical Society) gibi bir e-kitap biçimi olarak geliştirilmiştir. Apple - MacOS veya iOS. Diğer e-kitap dosyaları gibi, örneğin New Complex Analytic Methods in the Study of Non-Orientable Minimal Surfaces in $\mathbb {R}^n$ (Memoirs of the American Mathematical Society), IBOOKS dosyaları yalnızca metin değil, aynı zamanda grafik ve video bilgileri ile kitap okumak için çok uygun olan üç boyutlu nesneler, sunumlar ve diğer veri türlerini de içerebilir New Complex Analytic Methods in the Study of Non-Orientable Minimal Surfaces in $\mathbb {R}^n$ (Memoirs of the American Mathematical Society) . IBOOKS dosyaları, basit ve etkileşimli bir kullanıcı arabirimi sağlayarak çoklu dokunma hareketlerini destekledikleri için iBook çoklu dokunma dosyaları olarak bilinir. Bu tür dosyalar Apple'ın iBooks Author'ı kullanılarak kolayca oluşturulabilir. Bu, e-kitap geliştirmek ve yayınlamak için ücretsiz bir programdır. Bu durumda, büyük olasılıkla, IBOOKS uzantılı dosyalar yalnızca belirli bir ücret ödendikten sonra kullanılabilir hale gelecektir. Ancak New Complex Analytic Methods in the Study of Non-Orientable Minimal Surfaces in $\mathbb {R}^n$ (Memoirs of the American Mathematical Society) tamamen ücretsizdir. IBOOKS dosyaları Apple tarafından New Complex Analytic Methods in the Study of Non-Orientable Minimal Surfaces in $\mathbb {R}^n$ (Memoirs of the American Mathematical Society) indirebileceğiniz ePub 3 formatına göre geliştirilmiştir. Ancak, Apple bazı ek markalı "yongalar" ekledi. IBOOKS dosyası olarak kaydedilen New Complex Analytic Methods in the Study of Non-Orientable Minimal Surfaces in $\mathbb {R}^n$ (Memoirs of the American Mathematical Society) kitabı, kullanıcıların tüm Apple cihazlarında indirip okuması için iTunes'a yayınlanabilir.

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Springer ERWIN N GRISWOLD Independently published Book on Demand Ltd. Additional Contributors Gale, U.S. Supreme Court Records İngilizce HACHETTE LIVRE-BNF MDPI AG İspanyolca ROBERT H BORK WADE H MCCREE Türkçe Fransızca LAP LAMBERT Academic Publishing Almanca Kolektif Rusça
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Yazar Franc Forstneric (author) & Francisco J. Lopez (author) Antonio Alarcon (author)
İsbn 10 1470441616
İsbn 13 978-1470441616
Yayın Evi American Mathematical Society
tarafından gönderildi New Complex Analytic Methods in the Study of Non-Orientable Minimal Surfaces in $\mathbb {R}^n$ (Memoirs of the American Mathematical Society) 30 Mart 2020

The aim of this work is to adapt the complex analytic methods originating in modern Oka theory to the study of non-orientable conformal minimal surfaces in $\mathbb{R}^n$ for any $n\ge 3$. These methods, which the authors develop essentially from the first principles, enable them to prove that the space of conformal minimal immersions of a given bordered non-orientable surface to $\mathbb{R}^n$ is a real analytic Banach manifold, obtain approximation results of Runge-Mergelyan type for conformal minimal immersions from non-orientable surfaces, and show general position theorems for non-orientable conformal minimal surfaces in $\mathbb{R}^n$. The authors also give the first known example of a properly embedded non-orientable minimal surface in $\mathbb{R}^4$; a Mobius strip. All the new tools mentioned above apply to non-orientable minimal surfaces endowed with a fixed choice of a conformal structure. This enables the authors to obtain significant new applications to the global theory of non-orientable minimal surfaces. In particular, they construct proper non-orientable conformal minimal surfaces in $\mathbb{R}^n$ with any given conformal structure, complete non-orientable minimal surfaces in $\mathbb{R}^n$ with arbitrary conformal type whose generalized Gauss map is nondegenerate and omits $n$ hyperplanes of $\mathbb{CP}^{n-1}$ in general position, complete non-orientable minimal surfaces bounded by Jordan curves, and complete proper non-orientable minimal surfaces normalized by bordered surfaces in $p$-convex domains of $\mathbb{R}^n$.

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