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Department of Mathematical and Statistical Sciences

Mathematics Staff Members

Dr Peter Stacey

Position: Associate Dean (Academic), Faculty of Science, Technology and Engineering
Department of Mathematical and Statistical Sciences
Office Location: Room 320, Physical Sciences 2, Latrobe University, VICTORIA, 3086.
Phone: (03) 9479 2597
Fax: (03) 9479 2466
Email: P.Stacey@latrobe.edu.au


Publications
  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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Last Updated: 10 March, 2008

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