Technical Reports         Home

  1. F. Franek, A. Paracha, and W.F. Smyth:
    The Linear Equivalence of the Suffix Array and the Partially Sorted Lyndon Array
    AdvOL-Report 2017/3, McMaster University (2017).
  2. A. Deza, and F. Franek:
    Bannai et al. method proves the d-step conjecture for strings.
    AdvOL-Report 2015/1, McMaster University (2015).
  3. H. Bai, A. Deza, and F. Franek:
    On a lemma of Crochemore and Rytter
    AdvOL-Report 2014/1, McMaster University (2014).
  4. A. Deza, F. Franek, and A. Thierry:
    How many double squares can a string contain?
    AdvOL-Report 2013/1, McMaster University (2013).
  5. A. Deza and F. Franek:
    On singularities of extremal periodic strings
    AdvOL-Report 2012/3, McMaster University (2012).
  6. F. Franek and R. Fuller:
    A note on performance comparisons of various runs programs
    AdvOL-Report 2012/1, McMaster University (2012).
  7. A. Baker, A. Deza, and F. Franek:
    A computational framework for determining run-maximal strings
    AdvOL-Report 2011/6, McMaster University (2011).
  8. A. Deza, F. Franek, and M.Jiang
    A computational framework for determining square-maximal strings
    AdvOL Technical Report 2011/05, McMaster University (2011).
  9. F. Franek, M. Jiang, and C. Weng
    An improved version of the runs algorithm based on Crochemore's partitioning algorithm
    AdvOL Report 2011/03, McMaster University (2011).
  10. A. Baker, A. Deza, and F. Franek
    A parameterized formulation for the maximum number of runs problem
    AdvOL Report 2011/02, McMaster University (2011).
  11. A. Deza,F. Franek, M. Jiang
    A d-step approach for distinct squares in strings
    AdvOL 2011/01,McMaster University (2011).
  12. F. Franek and M. Jiang
    A Parallel Approach to Computing Runs in a String
    AdvOL Technical Report 2010/05, Department of Computing and Software,
    McMaster University, Hamilton, Ontario, Canada
  13. A. Deza, F. Franek, and Min Jing Liu:
    On a conjecture of Erdos for multiplicities of cliques
    AdvOL-Report 2010/4, McMaster University (2010).
  14. A. Deza and F. Franek
    A d-step analogue for runs on strings
    AdvOL Technical Report 2010/02, Department of Computing and Software,
    McMaster University, Hamilton, Ontario, Canada
  15. A. Baker, A. Deza, and F. Franek
    A note on the structure of run-maximal strings
    AdvOL Technical Report 2009/04, Department of Computing and Software, McMaster
    University, Hamilton, Ontario, Canada, September 2009, [pdf]
  16. F. Franek and M. Jiang
    Crochemore repetition algorithm revisited – computing runs
    AdvOL Technical Report 2009/01, Department of Computing and Software, McMaster
    University, Hamilton, Ontario, Canada, April 2009, [pdf]
  17. A. Deza, F. Franek, W. Hua, M. Meszka, and A. Rosa
    Solutions to the Oberwolfach problem for orders 18 to 40
    AdvOL Technical Report 2008/06, Department of Computing and Software, McMaster
    University, Hamilton, Ontario, Canada, August 2008, [pdf]
  18. F. Franek and J.Holub
    A simpler proof of Crochemore-Ilie lemma concerning maximum number of runs in a string
    AdvOL Technical Report 2008/05, Department of Computing and Software, McMaster
    University, Hamilton, Ontario, Canada, July 2008, [pdf]
  19. A. Dudek, F. Franek and V. Rödl
    Cliques in Steiner Systems
    AdvOL Technical Report 2008/03, Department of Computing and Software, McMaster
    University, Hamilton, Ontario, Canada, March 2008, [pdf]
  20. F. Franek, W. Lu, W. Smyth
    Two-Pattern Strings  --- Computing Repetitions & Near-Repetitions
    Technical Report  CAS-05-11-FF, Department of Computing and Software, McMaster
    University, Hamilton, Ontario, Canada, November 2005, [ps] or [pdf]
  21. F. Franek and W.F. Smyth
    Technical Report containing detail proofs for paper: Sorting suffixes of two-pattern
    strings by F. Franek and W.F. Smyth

    Technical Report  CAS-04-09-FF, Department of Computing and Software, McMaster
    University, Hamilton, Ontario, Canada, October 2004, [ps] or [pdf]
  22. F. Franek
    On cliques in spanning graphs of Projective Steiner triple systems
    Technical Report CTS-97-02, Center for Theoretical Study, The Institute for Advanced Studies
    at Charles University and the Academy of Sciences of the CZech Republic, Prague, January 1997
  23. F. Franek
    McESE-FranzLISP: McMASTER EXPERT SYSTEM EXTENSION OF FranzLISP
    Technical Report no TR-22/88, McMaster University, Department of Computer Science and
    Systems, 1988, [ps] or [pdf]
  24. F. Franek and I. Bruha
    THE McESE PROJECT
    Technical Report no TR-21/88, McMaster University, Department of Computer Science and
    Systems, 1988, [ps] or [pdf]
  25. I. Bruha and F. Franek
    On a Prolog-based structure learning-from-examples algorithm
    Technical Report no TR-13/88, McMaster University, Department of Computer Science and
    Systems, 1988
  26. F. Franek and V. Rödl
    Disapproving Erdös's conjecture on multiplicities of complete subgraphs using computer
    Technical Report No. TR-11/88, McMaster University, Department of Computer Science and
    Systems, 1988, [ps] or [pdf]
  27. F. Franek
    Saturated ideals obtained via restricted iterated collapse of huge cardinals
    Technical Report No. TR-87/09, McMaster University, Department of Computer Science and
    Systems, December 1987, [ps] or [pdf]
  28. F. Franek
    Isomorphisms of Infinite Steiner Triple Systems II
    Technical Report No. TR-87/08, McMaster University, Department of Computer Science and
    Systems,September 1987, [ps] or [pdf]
  29. F. Franek
    Isomorphisms of Infinite Steiner Triple Systems
    Technical Report No. TR-87/06, McMaster University, Department of Computer Science and
    Systems, June 1987, [ps] or [pdf]