Wang, H.: Weyl invariant E₈ Jacobi forms. Communications in Number Theory and Physics 15 (3), pp. 517 - 573 (2021)

Wu, Z.: The plectic weight filtration on cohomology of Shimura varieties and partial Frobenius. Forum of Mathematics, Sigma 9, e30 (2021)

Wu, Z.: Galois representations, (φ,Γ)-modules and prismatic F-crystals. Documenta Mathematica 26, pp. 1771 - 1798 (2021)

Young, M. B.: Degenerate versions of Green's theorem for Hall modules. Journal of Pure and Applied Algebra 225 (4), 106557 (2021)

Young, M. B.: Real representation theory of finite categorical groups. Higher structures 5 (1), pp. 18 - 70 (2021)

Yu, C.-F.: On reduction of moduli schemes of abelian varieties with definite quaternion multiplications. Annales de l'Institut Fourier 71 (2), pp. 539 - 613 (2021)

Zagier, D.: Power partitions and a generalized eta transformation property. Hardy-Ramanujan Journal 44, 1 (2021)

Zhang, C.: Some remarks on Ekedahl-Oort stratifications. Taiwanese Journal of Mathematics 25 (4), pp. 665 - 679 (2021)

Zhang, Y. S.: A Note about minimal hypercones. Acta Mathematica Sinica, English Series 37 (11), pp. 1794 - 1802 (2021)

Zhou, X.; Wang, Z.; Zhou, X.: Compactness and generic finiteness for free boundary minimal hypersurfaces, I. Pacific Journal of Mathematics 310 (1), pp. 85 - 114 (2021)

Zoller, L.: Torus equivariant algebraic models and compact realization. Annales de l'Institut Fourier (accepted)

Behrens, S.; Kalmár , .; Kim, M. H.; Powell, M.; Ray, A. (Eds.): The disc embedding theorem. Oxford University Press, Oxford (2021), xvii, 473 pp.

Costello, K.; Gwilliam, O.: Factorization algebras in quantum field theory: volume 2. Cambridge University Press, Cambridge (2021), XIII, 402 pp.

Behrens, S.: Scyscrapers are standard: an overview. In: The disc embedding theorem, pp. 399 - 405 (Ed. Behrens, S.). Oxford University Press, Oxford (2021)

Behrens, S.; Davis , C. W.; Powell, M.: A decomposition that does not shrink. In: The disc embedding theorem, pp. 87 - 93 (Eds. Behrens, S.; Kalmár, B.; Kim, M. H.; Powell, M.; Ray, A.). Oxford University Press, Oxford (2021)

Behrens, S.; Kalmár, B.; Zuddas, D.: The ball to ball theorem. In: The disc embedding theorem, pp. 131 - 151 (Eds. Behrens, S.; Kalmár, B.; Kim, M. H.; Powell, M.; Ray, A.). Oxford University Press, Oxford (2021)

Behrens, S.; Kasprowski, D.; Powell, M.; Ray, A.: Skyscrapers are standard: the details. In: The disc embedding theorem, pp. 407 - 445 (Eds. Behrens, S.; Kalmár, B.; Kim, M. H.; Powell, M.; Ray, A.). Oxford University Press, Oxford (2021)

Behrens, S.; Kim, M. H.: The Alexander gored ball and the Bing decomposition. In: The disc embedding theorem, pp. 77 - 86 (Eds. Behrens, S.; Kalmár, B.; Kim, M. H.; Powell, M.; Ray, A.). Oxford University Press, Oxford (2021)

Behrens, S.; Miller, A. N.; Nagel, M.; Teichner, P.: The Schoenflies theorem after Mazur, Morse, and Brown. In: The disc embedding theorem, pp. 45 - 62 (Eds. Behrens, S.; Kalmár, B.; Kim, M. H.; Powell, M.; Ray, A.). Oxford University Press, Oxford (2021)

Behrens, S.; Powell, M.: Architecture of infinite towers and skyscrapers. In: The disc embedding theorem, pp. 211 - 215 (Eds. Behrens, S.; Kalmár, B.; Kim, M. H.; Powell, M.; Ray, A.). Oxford University Press, Oxford (2021)