03525nam 22005532 450 991013659780332120160912145805.01-316-87004-91-316-87009-X1-316-87014-61-316-87034-01-316-40876-01-316-87019-7(CKB)3710000000894310(EBL)4697960(UkCbUP)CR9781316408766(MiAaPQ)EBC4697960(EXLCZ)99371000000089431020150311d2016|||| uy| 0engur|||||||||||txtrdacontentcrdamediacrrdacarrierThe last battle soldier settlement in Australia, 1916-1939 /Bruce Scates and Melanie Oppenheimer ; with research assistance by Will Frances [and others][electronic resource]Melbourne :Cambridge University Press,2016.1 online resource (xii, 298 pages) digital, PDF file(s)Title from publisher's bibliographic system (viewed on 06 Sep 2016).1-107-12506-5 1-316-87029-4 Includes bibliographical references and index.Cover; Half title; Title; Copyright; Dedication; Foreword; Contents; Note to readers; Images; Acknowledgements; Introduction 'A Land Fit for Heroes': Implementing soldier settlement in Australia; Part 1: Managing the Men; 1 'When the Inspector Calls': The yeoman quest; 2 'Men on the Margins': Suspect soldiers ; 3 'I Intend to Get Justice': Moral economy ; Part 2: Battling the Land; 4 'Droughts and Flooding Rains': Markets and the seasons ; 5 'A Land only Fit for Rabbits': Environmental degradation; Part 3: Damaged Men; 6 'War Wrecked': Sending cripples to the country7 'From the Farm to the Asylum': Mad and 'nervy' menPart 4: Getting On; 8 'Taking on a Holding': Women and families on the land; 9 'Settling Down': Successful soldier settlers ; Notes; Select bibliography; Index; PlatesWhen Australian soldiers returned from the First World War they were offered the chance to settle on 'land fit for heroes'. Promotional material painted a picture of prosperous farms and contented families, appealing to returned servicepeople and their families hoping for a fresh start. Yet just 20 years after the inception of these soldier settlement schemes, fewer than half of the settlers remained on their properties. In this timely book, based on recently uncovered archives, Bruce Scates and Melanie Oppenheimer map out a deeply personal history of the soldiers' struggle to transition from Anzac to farmer and provider. At its foundation lie thousands of individual life stories shaped by imperfect repatriation policies. The Last Battle examines the environmental challenges, the difficulties presented by the physical and psychological damage many soldiers had sustained during the war, and the vital roles of women and children.Agricultural coloniesAustraliaHistory20th centuryVeteransAustraliaHistory20th centuryAustraliaHistory20th centuryAustralianAgricultural coloniesHistoryVeteransHistory338.1/0994Scates Bruce1033877Oppenheimer MelanieUkCbUPUkCbUPBOOK9910136597803321The last battle2581463UNINA08235nam 2201741 450 991081711880332120210514235608.01-4008-5147-510.1515/9781400851478(CKB)3710000000111092(EBL)1642468(OCoLC)880057790(SSID)ssj0001258521(PQKBManifestationID)11760678(PQKBTitleCode)TC0001258521(PQKBWorkID)11281443(PQKB)11222799(MiAaPQ)EBC1642468(StDuBDS)EDZ0001218521(DE-B1597)447260(OCoLC)882259923(OCoLC)979686369(DE-B1597)9781400851478(Au-PeEL)EBL1642468(CaPaEBR)ebr10872421(CaONFJC)MIL609617(PPN)181789523(EXLCZ)99371000000011109220140528h20142014 uy 0engurun#---|u||utxtccrHodge theory /edited by Eduardo Cattani [and three others] ; Patrick Brosnan [and thirteen others], contributorsCourse BookPrinceton, New Jersey :Princeton University Press,2014.©20141 online resource (608 p.)Mathematical Notes ;49"Between 14 June and 2 July 2010, the Summer School on Hodge Theory and Related Topics and a related conference were hosted by the ICTP in Trieste, Italy."0-691-16134-8 Includes bibliographical references at the end of each chapters and index.Front matter --Contributors --Contents --Preface --Chapter One. Introduction to Kähler Manifolds /Cattani, Eduardo --Chapter Two. From Sheaf Cohomology to the Algebraic de Rham Theorem /El Zein, Fouad / Tu, Loring W. --Chapter Three. Mixed Hodge Structures /Zein, Fouad El / Tráng, Lê Dũng --Chapter Four. Period Domains and Period Mappings /Carlson, James --Chapter Five. The Hodge Theory of Maps /Cataldo, Mark Andrea de / Migliorini, Luca --Chapter Six The Hodge Theory of Maps /Cataldo, Mark Andrea de / Migliorini, Luca --Chapter Seven. Introduction to Variations of Hodge Structure /Cattani, Eduardo --Chapter Eight. Variations of Mixed Hodge Structure /Brosnan, Patrick / Zein, Fouad El --Chapter Nine. Lectures on Algebraic Cycles and Chow Groups /Murre, Jacob --Chapter Ten. The Spread Philosophy in the Study of Algebraic Cycles /Green, Mark L. --Chapter Eleven. Notes on Absolute Hodge Classes /Charles, François / Schnell, Christian --Chapter Twelve. Shimura Varieties: A Hodge-Theoretic Perspective /Kerr, Matt --Bibliography --IndexThis book provides a comprehensive and up-to-date introduction to Hodge theory-one of the central and most vibrant areas of contemporary mathematics-from leading specialists on the subject. The topics range from the basic topology of algebraic varieties to the study of variations of mixed Hodge structure and the Hodge theory of maps. Of particular interest is the study of algebraic cycles, including the Hodge and Bloch-Beilinson Conjectures. Based on lectures delivered at the 2010 Summer School on Hodge Theory at the ICTP in Trieste, Italy, the book is intended for a broad group of students and researchers. The exposition is as accessible as possible and doesn't require a deep background. At the same time, the book presents some topics at the forefront of current research. The book is divided between introductory and advanced lectures. The introductory lectures address Kähler manifolds, variations of Hodge structure, mixed Hodge structures, the Hodge theory of maps, period domains and period mappings, algebraic cycles (up to and including the Bloch-Beilinson conjecture) and Chow groups, sheaf cohomology, and a new treatment of Grothendieck's algebraic de Rham theorem. The advanced lectures address a Hodge-theoretic perspective on Shimura varieties, the spread philosophy in the study of algebraic cycles, absolute Hodge classes (including a new, self-contained proof of Deligne's theorem on absolute Hodge cycles), and variation of mixed Hodge structures. The contributors include Patrick Brosnan, James Carlson, Eduardo Cattani, François Charles, Mark Andrea de Cataldo, Fouad El Zein, Mark L. Green, Phillip A. Griffiths, Matt Kerr, Lê Dũng Tráng, Luca Migliorini, Jacob P. Murre, Christian Schnell, and Loring W. Tu.Mathematical notes (Princeton University Press) ;49.Manifolds (Mathematics)CongressesAbel–Jacobi map.Adélic lemmas.Albanese kernel.Bloch–Beilinson conjecture.Chow groups.Decomposition theorem.Deligne cohomology.Deligne's theorem.Galois action.Griffiths group.Griffiths' period map.Grothendieck's theorem.Hermitian structures.Hermitian symmetric domains.Hodge bundles.Hodge cycles.Hodge structure.Hodge structures.Hodge theory.Hodge-theoretic interpretations.Jacobian ideal.Kodaira–Spencer map.Kuga–Satake correspondence.Kähler manifolds.Kähler structures.Lefschetz decomposition.Poincaré residues.Schmid's orbit theorems.Shimura varieties.Thom–Whitney results.Torelli theorem.Verdier duality.absolute Hodge classes.abstract variations.algebraic cycles.algebraic equivalence.algebraic homology.algebraic maps.algebraic varieties.algebraicity.asymptotic behavior.coherent sheaves.cohomology.compact Kähler manifolds.complex manifolds.complex multiplication.conjectural filtration.contemporary mathematics.cycle class.cycle map.de Rham cohomology.de Rham theorem.differential forms.elliptic curves.equivalence relations.harmonic forms.holomorphicity.homological equivalence.horizontal distribution.horizontality.hypercohomology.hypersurfaces.intersection cohomology complex.intersection cohomology groups.invariant cycle theorem.linear algebra.local systems.mixed Hodge complex.mixed Hodge structure.mixed Hodge structures.monodromy.morphisms.nontrivial topological constraints.normal functions.period domains.period mappings.sheaf cohomology.smooth case.smooth projective varieties.spectral sequences.spread philosophy.spreads.symplectic structures.tangent space.topological invariants.variational Hodge conjecture.Čech cohomology.Manifolds (Mathematics)514.223SI 850rvkCattani Eduardo, 535669Cattani EduardoBrosnan PatrickSummer School on Hodge Theory and Related TopicsMiAaPQMiAaPQMiAaPQBOOK9910817118803321Hodge theory922101UNINA