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Homotopy theory of well-generated algebraic triangulated categories

机译:充分生成的代数三角分类的同伦理论

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摘要

For every regular cardinal a, We Construct a cofibrantly generated Quillen model structure on a category whose objects are essentially dg categories which are stable under suspensions, cosuspensions, cones and alpha-small SLIMS. Using results of Porta, we show that the category of well-generated (algebraic) triangulated categories in the sense of Neeman is naturally enhanced by our Quillen model category.
机译:对于每个常规的基数a,我们在一个类别上构造一个由纤纤生成的Quillen模型结构,该对象的本质上是dg类别,在悬浮,共悬浮,圆锥和alpha-small SLIMS下是稳定的。使用Porta的结果,我们表明,通过我们的Quillen模型类别自然增强了Neeman意义上的生成良好(代数)三角分类的类别。

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