Adjoining roots of unity to E [infty] ring spectra in good cases: a remark

Schwänzl R, Vogt RM, Waldhausen F (1999)
In: Homotopy invariant algebraic structures: a conference in honor of J. Michael Boardman, AMS Special Session on Homotopy Theory, January 7 - 10, 1998, Baltimore, M. Meyer J-P, Morava J, Wilson WS (Eds); Contemporary mathematics ; 239, . Providence, RI: American Mathematical Society: 245-249.

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Meyer, Jean-Pierre ; Morava, Jack ; Wilson, W. Stephen
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Schwänzl R, Vogt RM, Waldhausen F. Adjoining roots of unity to E [infty] ring spectra in good cases: a remark. In: Meyer J-P, Morava J, Wilson WS, eds. Homotopy invariant algebraic structures: a conference in honor of J. Michael Boardman, AMS Special Session on Homotopy Theory, January 7 - 10, 1998, Baltimore, M. Contemporary mathematics ; 239. Providence, RI: American Mathematical Society; 1999: 245-249.
Schwänzl, R., Vogt, R. M., & Waldhausen, F. (1999). Adjoining roots of unity to E [infty] ring spectra in good cases: a remark. In J. - P. Meyer, J. Morava, & W. S. Wilson (Eds.), Contemporary mathematics ; 239. Homotopy invariant algebraic structures: a conference in honor of J. Michael Boardman, AMS Special Session on Homotopy Theory, January 7 - 10, 1998, Baltimore, M (pp. 245-249). Providence, RI: American Mathematical Society.
Schwänzl, R., Vogt, R. M., and Waldhausen, F. (1999). “Adjoining roots of unity to E [infty] ring spectra in good cases: a remark” in Homotopy invariant algebraic structures: a conference in honor of J. Michael Boardman, AMS Special Session on Homotopy Theory, January 7 - 10, 1998, Baltimore, M, ed. J. - P. Meyer, J. Morava, and W. S. Wilson Contemporary mathematics ; 239 (Providence, RI: American Mathematical Society), 245-249.
Schwänzl, R., Vogt, R.M., & Waldhausen, F., 1999. Adjoining roots of unity to E [infty] ring spectra in good cases: a remark. In J. - P. Meyer, J. Morava, & W. S. Wilson, eds. Homotopy invariant algebraic structures: a conference in honor of J. Michael Boardman, AMS Special Session on Homotopy Theory, January 7 - 10, 1998, Baltimore, M. Contemporary mathematics ; 239. Providence, RI: American Mathematical Society, pp. 245-249.
R. Schwänzl, R.M. Vogt, and F. Waldhausen, “Adjoining roots of unity to E [infty] ring spectra in good cases: a remark”, Homotopy invariant algebraic structures: a conference in honor of J. Michael Boardman, AMS Special Session on Homotopy Theory, January 7 - 10, 1998, Baltimore, M, J.-P. Meyer, J. Morava, and W.S. Wilson, eds., Contemporary mathematics ; 239, Providence, RI: American Mathematical Society, 1999, pp.245-249.
Schwänzl, R., Vogt, R.M., Waldhausen, F.: Adjoining roots of unity to E [infty] ring spectra in good cases: a remark. In: Meyer, J.-P., Morava, J., and Wilson, W.S. (eds.) Homotopy invariant algebraic structures: a conference in honor of J. Michael Boardman, AMS Special Session on Homotopy Theory, January 7 - 10, 1998, Baltimore, M. Contemporary mathematics ; 239. p. 245-249. American Mathematical Society, Providence, RI (1999).
Schwänzl, Roland, Vogt, R. M., and Waldhausen, Friedhelm. “Adjoining roots of unity to E [infty] ring spectra in good cases: a remark”. Homotopy invariant algebraic structures: a conference in honor of J. Michael Boardman, AMS Special Session on Homotopy Theory, January 7 - 10, 1998, Baltimore, M. Ed. Jean-Pierre Meyer, Jack Morava, and W. Stephen Wilson. Providence, RI: American Mathematical Society, 1999. Contemporary mathematics ; 239. 245-249.
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