01050nam0 22002771i 450 UON0023226520231205103508.23503-337-3383-520030730r1998 |0itac50 baengGB|||| |||||Gender and power in the plays of Harold PinterVictor L. CahnBasingstoreMcMillanrepr. 1998viii, 148 p.22 cmPINTER HAROLDUONC051480FIGBBasingstokeUONL001016822.9Letteratura drammatica inglese. 1900-21CAHNVictor L.UONV140778687261Macmillan & Co.UONV247335650ITSOL20240220RICASIBA - SISTEMA BIBLIOTECARIO DI ATENEOUONSIUON00232265SIBA - SISTEMA BIBLIOTECARIO DI ATENEOSI Angl VI B PIN CAH SI LO 67998 5 Gender and power in the plays of Harold Pinter1273026UNIOR04093nam 22007095 450 991030025970332120200702071611.03-319-24469-810.1007/978-3-319-24469-3(CKB)3710000000521714(SSID)ssj0001584983(PQKBManifestationID)16265143(PQKBTitleCode)TC0001584983(PQKBWorkID)14865804(PQKB)10145084(DE-He213)978-3-319-24469-3(MiAaPQ)EBC5587870(PPN)190521279(EXLCZ)99371000000052171420151030d2015 u| 0engurnn|008mamaatxtccrA Concise Introduction to Analysis /by Daniel W. Stroock1st ed. 2015.Cham :Springer International Publishing :Imprint: Springer,2015.1 online resource (XII, 218 p.) Bibliographic Level Mode of Issuance: Monograph3-319-24467-1 Analysis on The Real Line -- Elements of Complex Analysis -- Integration -- Higher Dimensions -- Integration in Higher Dimensions -- A Little Bit of Analytic Function Theory.This book provides an introduction to the basic ideas and tools used in mathematical analysis. It is a hybrid cross between an advanced calculus and a more advanced analysis text and covers topics in both real and complex variables. Considerable space is given to developing Riemann integration theory in higher dimensions, including a rigorous treatment of Fubini's theorem, polar coordinates and the divergence theorem. These are used in the final chapter to derive Cauchy's formula, which is then applied to prove some of the basic properties of analytic functions. Among the unusual features of this book is the treatment of analytic function theory as an application of ideas and results in real analysis. For instance, Cauchy's integral formula for analytic functions is derived as an application of the divergence theorem. The last section of each chapter is devoted to exercises that should be viewed as an integral part of the text. A Concise Introduction to Analysis should appeal to upper level undergraduate mathematics students, graduate students in fields where mathematics is used, as well as to those wishing to supplement their mathematical education on their own. Wherever possible, an attempt has been made to give interesting examples that demonstrate how the ideas are used and why it is important to have a rigorous grasp of them.Functional analysisFunctions of real variablesFunctions of complex variablesSequences (Mathematics)Integral equationsFunctional Analysishttps://scigraph.springernature.com/ontologies/product-market-codes/M12066Real Functionshttps://scigraph.springernature.com/ontologies/product-market-codes/M12171Functions of a Complex Variablehttps://scigraph.springernature.com/ontologies/product-market-codes/M12074Sequences, Series, Summabilityhttps://scigraph.springernature.com/ontologies/product-market-codes/M1218XIntegral Equationshttps://scigraph.springernature.com/ontologies/product-market-codes/M12090Functional analysis.Functions of real variables.Functions of complex variables.Sequences (Mathematics)Integral equations.Functional Analysis.Real Functions.Functions of a Complex Variable.Sequences, Series, Summability.Integral Equations.512.4Stroock Daniel Wauthttp://id.loc.gov/vocabulary/relators/aut42628MiAaPQMiAaPQMiAaPQBOOK9910300259703321Concise introduction to analysis1522812UNINA