Singular Spaces Ii
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Singular Spaces II
Author: Jo Farb Hernandez
language: en
Publisher: 5 Continents Editions
Release Date: 2024-02-28
The volume Singular Spaces II completes the comprehensive and groundbreaking study of art environments created by self-taught artists from across Spain, documented by Jo Farb Hernández, director emerita of the world's most important archives on these monumental sites. It introduces and examines 99 artists and their intriguing and idiosyncratic sculptures, homes, and gardens, most of which have never been thoroughly documented or previously published; the author has cast a wide net to ensure all regions of Spain are represented, as are all kinds of spaces assembled with all kinds of materials. These sites are developed organically, without formal architectural or engineering plans: they are at once evolving and complete. Often highly fanciful and quixotic, the work is frequently characterized by incongruous juxtapositions, the result of a dynamic approach to creation that may appear impulsive and spontaneous. But these artists and their works have much to teach us about the process of creation and also about the confidence to undertake a path radically different from the one they had followed during the prime of their working lives. Hernández combines detailed case studies of the artists and their work with contextualized historical and theoretical references to a broad range of interlocking fields, including art, art history, anthropology, vernacular architecture, Spanish area studies, and folklore, complemented with compelling visuals of each of the artists and their artworks. Breaking down the standard compartmentalization of genres, she reveals how most creators of art environments, building within their own personal spaces, fuse their creations with their daily life in a way generally unmatched in any other circumstances of making art, thus in the process providing an open self-reflection of their life and concerns. The universality of the need to create, and the issues that are confronted when one does so in a public and non-sanctioned way, are relevant to art and artists worldwide.
Topological Vector Spaces II
Author: Gottfried Köthe
language: en
Publisher: Springer Science & Business Media
Release Date: 2012-12-06
In the preface to Volume One I promised a second volume which would contain the theory of linear mappings and special classes of spaces im portant in analysis. It took me nearly twenty years to fulfill this promise, at least to some extent. To the six chapters of Volume One I added two new chapters, one on linear mappings and duality (Chapter Seven), the second on spaces of linear mappings (Chapter Eight). A glance at the Contents and the short introductions to the two new chapters will give a fair impression of the material included in this volume. I regret that I had to give up my intention to write a third chapter on nuclear spaces. It seemed impossible to include the recent deep results in this field without creating a great further delay. A substantial part of this book grew out of lectures I held at the Mathematics Department of the University of Maryland· during the academic years 1963-1964, 1967-1968, and 1971-1972. I would like to express my gratitude to my colleagues J. BRACE, S. GOLDBERG, J. HORVATH, and G. MALTESE for many stimulating and helpful discussions during these years. I am particularly indebted to H. JARCHOW (Ziirich) and D. KEIM (Frankfurt) for many suggestions and corrections. Both have read the whole manuscript. N. ADASCH (Frankfurt), V. EBERHARDT (Miinchen), H. MEISE (Diisseldorf), and R. HOLLSTEIN (Paderborn) helped with important observations.
Riesz Spaces II
While Volume I (by W.A.J. Luxemburg and A.C. Zaanen, NHML Volume 1, 1971) is devoted to the algebraic aspects of the theory, this volume emphasizes the analytical theory of Riesz spaces and operators between these spaces. Though the numbering of chapters continues on from the first volume, this does not imply that everything covered in Volume I is required for this volume, however the two volumes are to some extent complementary.