@article{Infinity-Categories:10124,
      recid = {10124},
      author = {Aitken, Colin Campbell},
      title = {Model Structures on Infinity-Categories of Filtrations},
      publisher = {The University of Chicago},
      school = {Ph.D.},
      address = {2023-12},
      pages = {103},
      abstract = {In 1974, Gugenheim and May showed that the cohomology  $\Ext_A(R,R)$ of a connected augmented algebra over a field  $R$ is generated by elements with $s = 1$ under matric  Massey products. In particular, this applies to the $E_2$  page of the $H\FF_p$-based Adams spectral sequence. By  studying a novel sequence of deformations of a presentably  symmetric monoidal stable $\infty$-category $\cat C$, we  show that for a variety of spectral sequences coming from  filtered spectra, the set of elements on the $E_2$ page  surviving to the $E_k$ page is generated under matric  Massey products by elements with degree $s < k.$},
      url = {http://knowledge.uchicago.edu/record/10124},
      doi = {https://doi.org/10.6082/uchicago.10124},
}