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Record Nr. |
UNINA9910794323903321 |
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Autore |
Darch Colin |
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Titolo |
Nestor Makhno and rural anarchism in Ukraine, 1917-1921 / / Colin Darch |
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Pubbl/distr/stampa |
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London : , : Pluto Press, , [2020] |
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©2020 |
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ISBN |
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1-78680-527-8 |
1-78680-526-X |
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Descrizione fisica |
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1 online resource (257 pages) |
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Disciplina |
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Soggetti |
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Anarchists - Ukraine - Biography |
Anarchistes - Ukraine - Biographies |
Anarchists |
Anarchismus |
Ukraine History Revolution, 1917-1921 |
Ukraine Histoire 1917-1921 (Révolution) |
Ukraine |
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Lingua di pubblicazione |
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Formato |
Materiale a stampa |
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Livello bibliografico |
Monografia |
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Nota di contenuto |
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The Deep Roots of Rural Discontent : Guliaipole, 1905-17 -- The Turning Point : Organising Resistance to the German Invasion, 1918 -- Brigade Commander and Partisan : Makhno's Campaigns against Denikin, January-May 1919 -- Betrayal in the Heat of Battle? The Red-Black Alliance Falls Apart, May-September 1919 -- The Long March West and the Battle at Peregonovka -- Red versus White, Red versus Green : The Bolsheviks Assert Control -- The Last Act : Alliance at Starobel'sk, Wrangels Defeat, and Betrayal at Perekop -- The Bitter Politics of the Long Exile : Romania, Poland, Germany, and France, 1921-34 -- Why Anarchism? Why Ukraine? Contextualising Makhnovshchina -- The Reframing of Makhno for the Twenty-First Century. |
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Sommario/riassunto |
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Until recently, histories of the Russian Revolution have often presented the Bolshevik seizure of power in 1917 as the central event, neglecting |
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not only its democratic aspects, but also the diverse struggles of urban and rural revolutionaries across the heartlands of the Russian Empire. This book takes as its subject one such struggle, the anarcho-communist peasant revolt led by Nestor Makhno in left-bank Ukraine, locating it in the context of the final collapse of the Empire that began in 1914. Between 1917 and 1921, the Makhnovists fought German and Austrian invaders, reactionary monarchist forces, Ukrainian nationalists, and sometimes the Bolsheviks themselves. Drawing upon anarchist ideology, the Makhnovists gathered widespread support amongst the Ukrainian peasantry, taking up arms when under attack and playing a significant role - in temporary alliance with the Red Army - in the defeats of the White Generals Denikin and Wrangel. Too often dismissed as a kulak revolt, or a manifestation of Ukrainian nationalism, Colin Darch analyses the successes and failures of the Makhnovist movement in order to shine light on its revolutionary character. Over 100 years after the revolutions, this book reveals a lesser known side of 1917, contributing both to histories of the period and broadening the narrative of 1917, whilst enriching the lineage of anarchist history. |
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2. |
Record Nr. |
UNINA9911019399103321 |
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Autore |
Akcoglu Mustafa A (Mustafa Agah), <1934-> |
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Titolo |
Analysis in vector spaces : a course in advanced calculus / / Mustafa A. Akcoglu, Paul F.A. Bartha, Dzung M. Ha |
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Pubbl/distr/stampa |
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Hoboken, N.J., : Wiley-Interscience, c2009 |
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ISBN |
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9786613273956 |
9781283273954 |
1283273950 |
9781118164587 |
111816458X |
9781118164594 |
1118164598 |
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Descrizione fisica |
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1 online resource (480 p.) |
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Altri autori (Persone) |
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BarthaPaul F. A. <1964-> |
HaDzung Minh |
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Disciplina |
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Soggetti |
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Vector spaces |
Functional analysis |
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Lingua di pubblicazione |
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Formato |
Materiale a stampa |
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Livello bibliografico |
Monografia |
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Note generali |
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Nota di contenuto |
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Analysis in Vector Spaces: A Course in Advanced Calculus; CONTENTS; Preface; PART I BACKGROUND MATERIAL; 1 Sets and Functions; 1.1 Sets in General; 1.2 Sets of Numbers; 1.3 Functions; 2 Real Numbers; 2.1 Review of the Order Relations; 2.2 Completeness of Real Numbers; 2.3 Sequences of Real Numbers; 2.4 Subsequences; 2.5 Series of Real Numbers; 2.6 Intervals and Connected Sets; 3 Vector Functions; 3.1 Vector Spaces: The Basics; 3.2 Bilinear Functions; 3.3 Multilinear Functions; 3.4 Inner Products; 3.5 Orthogonal Projections; 3.6 Spectral Theorem; PART II DIFFERENTIATION; 4 Normed Vector Spaces |
4.1 Preliminaries4.2 Convergence in Normed Spaces; 4.3 Norms of Linear and Multilinear Transformations; 4.4 Continuity in Normed Spaces; 4.5 Topology of Normed Spaces; 5 Derivatives; 5.1 Functions of a Real Variable; 5.2 Differentiable Functions; 5.3 Existence of Derivatives; 5.4 Partial Derivatives; 5.5 Rules of Differentiation; 5.6 Differentiation of Products; 6 Diffeomorphisms and Manifolds; 6.1 The |
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Inverse Function Theorem; 6.2 Graphs; 6.3 Manifolds in Parametric Representations; 6.4 Manifolds in Implicit Representations; 6.5 Differentiation on Manifolds; 7 Higher-Order Derivatives |
7.1 Definitions7.2 Change of Order in Differentiation; 7.3 Sequences of Polynomials; 7.4 Local Extremal Values; PART III INTEGRATION; 8 Multiple Integrals; 8.1 Jordan Sets and Volume; 8.2 Integrals; 8.3 Images of Jordan Sets; 8.4 Change of Variables; 9 Integration on Manifolds; 9.1 Euclidean Volumes; 9.2 Integration on Manifolds; 9.3 Oriented Manifolds; 9.4 Integrals of Vector Fields; 9.5 Integrals of Tensor Fields; 9.6 Integration on Graphs; 10 Stokes' Theorem; 10.1 Basic Stokes' Theorem; 10.2 Flows; 10.3 Flux and Change of Volume in a Flow; 10.4 Exterior Derivatives |
10.5 Regular and Almost Regular Sets10.6 Stokes' theorem on Manifolds; PART IV APPENDICES; Appendix A: Construction of the real numbers; A.1 Field and Order Axioms in Q; A.2 Equivalence Classes of Cauchy Sequences in Q; A.3 Completeness of R; Appendix B: Dimension of a vector space; B.1 Bases and linearly independent subsets; Appendix C: Determinants; C.1 Permutations; C.2 Determinants of Square Matrices; C.3 Determinant Functions; C.4 Determinant of a Linear Transformation; C.5 Determinants on Cartesian Products; C.6 Determinants in Euclidean Spaces; C.7 Trace of an Operator |
Appendix D: Partitions of unityD.1 Partitions of Unity; Index |
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Sommario/riassunto |
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A rigorous introduction to calculus in vector spaces The concepts and theorems of advanced calculus combined with related computational methods are essential to understanding nearly all areas of quantitative science. Analysis in Vector Spaces presents the central results of this classic subject through rigorous arguments, discussions, and examples. The book aims to cultivate not only knowledge of the major theoretical results, but also the geometric intuition needed for both mathematical problem-solving and modeling in the formal sciences. The authors begin with an outline of |
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