000			02118nam 2200361| 4500
001			85033
005			20231221170038.0
010			_a978-3-319-56221-6 _dcompra
090			_a85033
100			_a20190128d2017 k||y0pory50 ba
101	0		_aeng
102			_aUS
200	1		_aHyperplane arrangements _ean introduction _bDocumento electrónico _fAlexandru Dimca
210			_aCham _cSpringer _d2017
215			_aXII, 200 p. _cil.
225	2		_aUniversitext
300			_aColocação: Online
303			_aThis textbook provides an accessible introduction to the rich and beautiful area of hyperplane arrangement theory, where discrete mathematics, in the form of combinatorics and arithmetic, meets continuous mathematics, in the form of the topology and Hodge theory of complex algebraic varieties. The topics discussed in this book range from elementary combinatorics and discrete geometry to more advanced material on mixed Hodge structures, logarithmic connections and Milnor fibrations. The author covers a lot of ground in a relatively short amount of space, with a focus on defining concepts carefully and giving proofs of theorems in detail where needed. Including a number of surprising results and tantalizing open problems, this timely book also serves to acquaint the reader with the rapidly expanding literature on the subject. Hyperplane Arrangements will be particularly useful to graduate students and researchers who are interested in algebraic geometry or algebraic topology. The book contains numerous exercises at the end of each chapter, making it suitable for courses as well as self-study.
410	1		_x0172-5939
606			_aGeometria algébrica
606			_aAlgoritmos
606			_aÁlgebra comutativa
606			_aAnéis comutativos
606			_aFunções de variáveis ​​complexas
606			_aGeometria projetiva
680			_aQA564
700			_aDimca _bAlexandru
801		0	_gRPC _aPT
856			_uhttps://doi.org/10.1007/978-3-319-56221-6
942			_2lcc _cF _n0