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[00PS] Lax monoidal adjunctions, two-variable fibrations and the calculus of mates

Rune Haugseng, Fabian Hebestreit, Sil Linskens, Joost Nuiten

Original source: arXiv:2011.08808v5

Chapter 3165 · Reference depth 1

Author TeX is available. HTML chapter conversion is pending.

Cited by Braiding on type A Soergel bimodules: semistrictness and naturality, Higher Semiadditive Algebraic K-Theory and Redshift, Lax monoidal adjunctions, two-variable fibrations and the calculus of mates

Original source PDF · 2011.08808v5

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References in this collection

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  11. HaugsengLax · On lax transformations, adjunctions, and monads in (∞, 2)-categories Depth 2
  12. Haugseng · Lax monoidal adjunctions, two-variable fibrations and the calculus of mates Depth 1
  13. symmseq · ∞-Operads via symmetric sequences Depth 2
  14. part2 · Two-variable fibrations, factorisation systems and ∞-categories of spans Depth 2
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  16. HLAS · ∞-categories with duality and hermitian multiplicative ∞-loop space machines Depth 2
  17. HLN · Two-variable fibrations, factorisation systems and ∞-categories of spans Depth 2
  18. Hinich · Rectification of algebras and modules Depth 2
  19. HinichLoc · Dwyer-Kan localization revisited Depth 2
  20. JohnsonFreydScheimbauer · (Op)lax natural transformations, twisted quantum field theories, and "even higher" Morita categories Depth 1
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  30. Torii2 · A perfect pairing for monoidal adjunctions Depth 2
  31. Torii3 · Uniqueness of monoidal adjunctions Depth 2

Original mathematics by the credited authors. Source collection and HTML conversion remain in progress.