#### Volume 15, issue 4 (2015)

 1 M Ando, C P French, N Ganter, The Jacobi orientation and the two-variable elliptic genus, Algebr. Geom. Topol. 8 (2008) 493 MR2443236 2 M Ando, J Morava, A renormalized Riemann–Roch formula and the Thom isomorphism for the free loop space, from: "Topology, geometry, and algebra: Interactions and new directions" (editors A Adem, G Carlsson, R Cohen), Contemp. Math. 279, Amer. Math. Soc. (2001) 11 MR1850739 3 M Ando, J Morava, H Sadofsky, Completions of $\mathbb{Z}/(p)$–Tate cohomology of periodic spectra, Geom. Topol. 2 (1998) 145 MR1638030 4 M Artin, Versal deformations and algebraic stacks, Invent. Math. 27 (1974) 165 MR0399094 5 A A Beĭlinson, Residues and adèles, Funktsional. Anal. i Prilozhen. 14 (1980) 44 MR565095 6 J P C Greenlees, N P Strickland, Varieties and local cohomology for chromatic group cohomology rings, Topology 38 (1999) 1093 MR1688422 7 M Hovey, Bousfield localization functors and Hopkins' chromatic splitting conjecture, from: "The Čech centennial" (editors M Cenkl, H Miller), Contemp. Math. 181, Amer. Math. Soc. (1995) 225 MR1320994 8 A Huber, On the Parshin–Beĭlinson adèles for schemes, Abh. Math. Sem. Univ. Hamburg 61 (1991) 249 MR1138291 9 D C Isaksen, A model structure on the category of prosimplicial sets, Trans. Amer. Math. Soc. 353 (2001) 2805 MR1828474 10 D C Isaksen, Calculating limits and colimits in procategories, Fund. Math. 175 (2002) 175 MR1969635 11 P T Johnstone, Stone spaces, Cambridge Studies in Advanced Math. 3, Cambridge Univ. Press (1982) MR698074 12 K Kato, Existence theorem for higher local fields, from: "Invitation to higher local fields" (editors I Fesenko, M Kurihara), Geom. Topol. Monogr. 3 (2000) 165 MR1804933 13 K Kato, S Saito, Global class field theory of arithmetic schemes, from: "Applications of algebraic $K$–theory to algebraic geometry and number theory, Part I, II" (editors S J Bloch, R K Dennis, E M Friedlander, M R Stein), Contemp. Math. 55, Amer. Math. Soc. (1986) 255 MR862639 14 T Lawson, N Naumann, Commutativity conditions for truncated Brown–Peterson spectra of height $2$, J. Topol. 5 (2012) 137 MR2897051 15 J Lubin, J Tate, Formal moduli for one-parameter formal Lie groups, Bull. Soc. Math. France 94 (1966) 49 MR0238854 16 D V Osipov, The Krichever correspondence for algebraic varieties, Izv. Ross. Akad. Nauk Ser. Mat. 65 (2001) 91 MR1874355 17 D V Osipov, $n$–dimensional local fields and adèles on $n$–dimensional schemes, from: "Surveys in contemporary mathematics" (editors N Young, Y Choi), London Math. Soc. Lecture Note Ser. 347, Cambridge Univ. Press (2008) 131 MR2388492 18 C Rezk, Notes on the Hopkins–Miller theorem, from: "Homotopy theory via algebraic geometry and group representations" (editors M Mahowald, S Priddy), Contemp. Math. 220, Amer. Math. Soc. (1998) 313 MR1642902 19 S Saito, Arithmetic on two-dimensional local rings, Invent. Math. 85 (1986) 379 MR846934 20 S Saito, Class field theory for two-dimensional local rings, from: "Galois representations and arithmetic algebraic geometry" (editor Y Ihara), Adv. Stud. Pure Math. 12, North-Holland (1987) 343 MR948252 21 T M Schlank, N Stapleton, A transchromatic proof of Strickland's theorem, arXiv:1404.0717 22 N Stapleton, Transchromatic generalized character maps, Algebr. Geom. Topol. 13 (2013) 171 MR3031640 23 N Stapleton, Transchromatic twisted character maps, J. Homotopy Relat. Struct. 10 (2015) 29 MR3313634 24 T Torii, On degeneration of one-dimensional formal group laws and applications to stable homotopy theory, Amer. J. Math. 125 (2003) 1037 MR2004428 25 T Torii, Milnor operations and the generalized Chern character, from: "Proceedings of the Nishida Fest" (editors M Ando, N Minami, J Morava, W S Wilson), Geom. Topol. Monogr. 10 (2007) 383 MR2402795 26 T Torii, Comparison of Morava $E$–theories, Math. Zeitschrift 266 (2010) 933 MR2729298 27 T Torii, HKR characters, $p$–divisible groups and the generalized Chern character, Trans. Amer. Math. Soc. 362 (2010) 6159 MR2661512 28 T Torii, $K(n)$–localization of the $K(n+1)$–local $E_{n+1}$–Adams spectral sequences, Pacific J. Math. 250 (2011) 439 MR2794609