Global Utilities

La Trobe University
Department of Mathematics and Statistics

Publications by Dr Peter Stacey

  1. Edwards, C.M. and Stacey, P.J., On group algebras of central group extensions, Pacific J. Math. 56 (1975), 59-75.
  2. Stacey, P.J., Type I points in a compact convex set, J. London Math. Soc. (2) 10 (1975), 306-308.
  3. Stacey, P.J., Split faces and quasi-equivalence in a Choquet simplex, J. London Math. Soc. (2) 11 (1975), 99-103.
  4. Stacey, P.J., Admissible split faces in the state space of a separable C*-algebra, Quart. J. Math. Oxford (2) 26 (1975), 485-490.
  5. Stacey, P.J., split faces and projective sets in a metrizable compact convex set, Math. Ann. 219 (1976), 167-170.
  6. Andrew, A.L., Morris, S.A., Protomastro, G.P. and Stacey, P.J., On mixed partial derivatives, The Australian Mathematical Society Gazette 4 (1977), 49-54.
  7. Stacey, P.J., The resultant of the face generated by a simplicial measure, J. London Math. Soc. (2) 17 (1978), 111-117.
  8. Stacey, P.J. and Stacey, K.C., Motivating matrices, Aspects of motivation (ed. P. Costello), MAV, 1978, pp. 343-347.
  9. Stacey, P.J., Choquet simplices with prescribed extreme and Silov boundaries, Quart. J. Math. Oxford (2) 30 (1979), 469-482.
  10. Stacey, P.J., Local and global splittings in the state space of a JB-algebra, Math. Ann. 256 (1981), 497-507.
  11. Stacey, P.J., The structure of type I JBW-algebras, Math. Proc. Camb. Phil. Soc. 90 (1981), 477-482.
  12. Stacey, P.J. , Infinitesimal numbers: myth becomes reality, Mathematics: myths and realities (ed. A. Rogerson), MAV, 1981, pp. 514-522.
  13. Stacey, P.J., Type I2 JBW-algebras, Quart. J. Math. Oxford (2) 33 (1982), 115-127.
  14. Stacey, P.J., Coping with mathematics at La Trobe University, Vinculum 18 (1981), 10.13.
  15. Stacey, P.J., Locally orientable JBW-algebras of complex type, Quart. J. Math. Oxford (2) 33 (1982), 247-251.
  16. Stacey, P.J., The arbitrary constant of integration, Vinculum 19 (1982), 14-15.
  17. Stacey, K.C. . and Stacey, P.J.., To proofs from problems, Working with mathematics (ed. J. Dowsey), MAV, 1982, pp. 132-136 .
  18. Stacey, P.J., Real structure in s-finite factors of type IIIl where 0<l<1, Proc. London Math. Soc. (3) 47 (1983), 275-284.
  19. Stacey, P.J. and Stacey, K.C., Upper school mathematics in the 21st century, The essentials of Mathematics education (ed. D. Blane), MAV, 1983, pp. 384-388.
  20. Stacey, P.J., Involutory *-antiautomorphisms in a direct limit of matrix algebras, J. London Math. Soc. (2) 30 (1984), 486-500.
  21. Stacey, P.J., Real structure in direct limits of finite dimensional C*-algebras, J. London Math. Soc. (2) 34 (1987), 339-352.
  22. Stacey, P.J., Involutory *-antiautomorphisms in Toeplitz algebras, Math. Proc. Camb. Phil. Soc. 103 (1988), 473-480.
  23. Stacey, P.J., Antiautomorphisms of B(H), Math. Scand. 66 (1990), 117-129.
  24. Stacey, P.J., A comment on certain p-shift algebras, J. Austral. Math. Soc. (Series A) 49 (1990), 55-58.
  25. Stacey, P.J., Stability of involutory *-antiautomorphisms in UHF algebras, J. Operator Theory 24 (1990), 57-74.
  26. Stacey, P.J., Product shifts on B(H), Proc. Amer. Math. Soc. 113 (1991), 955-963.
  27. Stacey, P.J., A family of type III extensions of the trace on the Choi algebra, Proc. Amer. Math. Soc. 114 (1992), 683-686.
  28. Banks, J, Brooks, J., Cairns, G., Davis, G.E. and Stacey, P.J., On Devaney's definition of chaos, Amer. Math. Monthly 99 (1992), 332-334.
  29. Stacey, P.J., Involutory *-antiautomorphisms on On, Math. Proc. Camb. Phil. Soc. 111 (1992), 319-324.
  30. Stacey, P.J., Crossed products of C*-algebras by *-endomorphisms, J. Aust. Math. Soc. (series A) 54 (1993), 204-212.
  31. Stacey, P.J., An action of the Klein four-group on the irrational rotation C*-algebra, Bull. Aust. Math. Soc 56 (1997), 135-148.
  32. Stacey, P.J., The automorphism groups of rational rotation algebras, J. Operator Theory 39 (1998), 395-400.
  33. Stacey, P.J., Endomorphisms of rational rotation C*-algebras, Math. Proc. Camb. Phil. Soc. 127 (1999), 289-294.
  34. Hu Yaohua and Stacey, P.J., Toral automorphisms and antiautomorphisms of rotation algebras, Bull. Aust. Math. Soc. 59 (1999), 247-255.
  35. Cairns, G., Elton, G. and Stacey, P.J., Math bite: on the definition of collineation. Math. Mag. 72 (1999), 401.
  36. Stacey, P.J., Inductive limit toral automorphisms of irrational rotation algebras, Canad. Math. Bull. 44 (2001), 335-336.
  37. Stacey, P.J., Inductive limit decompositions of real structures in irrational rotation algebras, Indiana Univ. Math. Journal 51 (2002), 1511-1540.
  38. Dragan, V., Jones, A.R. and Stacey, P. J., Repeated radicals and the real Fatou Theorem, Gaz. Aust. Math. Soc. 29 (2002), 259-268.
  39. Stacey, P.J., Real structure in purely infinite C*-algebras, J. Operator Theory 49 (2003), 77-84.
  40. Stacey, P.J., An inductive limit model for the K-theory of the generator interchanging antiautomorphism of an irrational rotation algebra, Canad. Math. Bull. 46 (2003), 441-456.
  41. Stacey, P.J., Injective real factors are hyperfinite, J. Operator Theory 51 (2004), 221-224.
  42. Stacey, P.J., A classification result for simple real approximate interval algebras, New York J. Math. 10 (2004), 209-230.
  43. Boersema, J.L. and Stacey, P.J., Correction to the paper “Real structure in purely infinite C*-algebras”, J. Operator Theory 53 (2005), 441-442.
  44. Stacey, P.J., Real structure in unital separable simple C*-algebras with tracial rank zero and with a unique tracial state, New York J. Math. 12 (2006), 269-274.

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