Smash product of $E\left(1\right)$-local spectra at an odd prime

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1. [Bou85] A. K. Bousfield. On the homotopy theory of K-local spectra at an odd prime. Amer. J. Math., 107(4):895-932, 1985. Zbl0585.55004MR796907
2. [CH02] J. Daniel Christensen and Mark Hovey. Quillen model structures for relative homological algebra. Math. Proc. Cambridge Philos. Soc., 133(2):261-293, 2002. Zbl1016.18008MR1912401
3. [DHKS04] William G. Dwyer, Philip S. Hirschhorn, Daniel M. Kan, and Jeffrey H. Smith. Homotopy limit functors on model categories and homotopical categories, volume 113 of Mathematical Surveys and Monographs. American Mathematical Society, Providence, RI, 2004. Zbl1072.18012MR2102294
4. [EKMM97] A. D. Elmendorf, I. Kriz, M. A. Mandell, and J. P. May. Rings, modules, and algebras in stable homotopy theory, volume 47 of Mathematical Surveys and Monographs. American Mathematical Society, Providence, RI, 1997. With an appendix by M. Cole. Zbl0894.55001MR1417719
5. [Fra96] J. Franke. Uniqueness theorems for certain triangulated categories possessing an adams spectral sequence. K Theory Archives 139, 1996. 
6. [Fra01] Jens Franke. On the Brown representability theorem for triangulated categories. Topology, 40(4):667-680, 2001. Zbl1006.18012MR1851557
7. [GM96] Sergei I. Gelfand and Yuri I. Manin. Methods of homological algebra. Springer-Verlag, Berlin, 1996. Translated from the 1988 Russian original. Zbl0855.18001MR1438306
8. [Hov99] Mark Hovey. Model categories, volume 63 of Mathematical Surveys and Monographs. American Mathematical Society, Providence, RI, 1999. Zbl0909.55001MR1650134
9. [Hov01] Mark Hovey. Model category structures on chain complexes of sheaves. Trans. Amer. Math. Soc., 353(6):2441-2457 (electronic), 2001. Zbl0969.18010MR1814077
10. [Hov04] Mark Hovey. Homotopy theory of comodules over a Hopf algebroid. In Homotopy theory: relations with algebraic geometry, group cohomology, and algebraic K-theory, volume 346 of Contemp. Math., pages 261-304. Amer. Math. Soc., Providence, RI, 2004. Zbl1067.18012MR2066503
11. [HS98] Michael J. Hopkins and Jeffrey H. Smith. Nilpotence and stable homotopy theory. II. Ann. of Math. (2), 148(1):1-49, 1998. Zbl0927.55015MR1652975
12. [HSS00] Mark Hovey, Brooke Shipley, and Jeff Smith. Symmetric spectra. J. Amer. Math. Soc., 13(1):149-208, 2000. Zbl0931.55006MR1695653
13. [Kra05] Henning Krause. Cohomological quotients and smashing localizations. Amer. J. Math., 127(6):1191-1246, 2005. Zbl1090.18007MR2183523
14. [ML98] Saunders Mac Lane. Categories for the working mathematician, volume 5 of Graduate Texts in Mathematics. Springer-Verlag, New York, second edition, 1998. Zbl0906.18001MR1712872
15. [Rav92] Douglas C. Ravenel. Nilpotence and periodicity in stable homotopy theory, volume 128 of Annals of Mathematics Studies. Princeton University Press, Princeton, NJ, 1992. Appendix C by Jeff Smith. Zbl0774.55001MR1192553
16. [Ree74] C. Reedy. Homotopy theory of model categories. Preprint, www-math.mit.edu/~psh/ # Reedy, 1974. 
17. [Sch01a] Stefan Schwede. S-modules and symmetric spectra. Math. Ann., 319(3):517-532, 2001. Zbl0972.55005MR1819881
18. [Sch01b] Stefan Schwede. The stable homotopy category has a unique model at the prime 2. Adv. Math., 164(1):24-40, 2001. Zbl0992.55019MR1870511
19. [SS00] Stefan Schwede and Brooke E. Shipley. Algebras and modules in monoidal model categories. Proc. London Math. Soc. (3), 80(2):491-511, 2000. Zbl1026.18004MR1734325
20. [SS03] Stefan Schwede and Brooke Shipley. Stable model categories are categories of modules. Topology, 42(1):103-153, 2003. Zbl1013.55005MR1928647
21. [W0198] Jerome J. Wolbert. Classifying modules over K-theory spectra. J. Pure Appl. Algebra, 124(1-3):289-323, 1998. Zbl0911.55005MR1600317