دانلود گزارش کارورزی و کار آموزی

چکیده : 

IN this paper, we present a framework for studying moduli spaces of finite

dimensional representations of an arbitrary finite dimensional algebra A

over an algebraically closed field k. (The abelian category of such

representations is denoted by mod-A.) Our motivation is twofold. Firstly,

such moduli spaces should play an important role in organising the

representation theory of wild algebras. Secondly, such moduli spaces can

be identified with moduli spaces of vector bundles on special projective

varieties. This identification is somewhat hidden in earner work ([6], [7])

but has become more explicit recently ([4], [12]). It can now be seen to

arise from a 'tilting equivalence' between the derived category of mod-A

and the derived category of coherent sheaves on the variety.