Arbitration Articles
The Authority of a Michigan Sheriff To Deny Law Enforcement Powers to a Deputy, Thomas M. Cooley Law Review, Volume 25, Number 3, 2008, pages 433-462, http://www.scribd.com/doc/16719170/The-Authority-of-a-Michigan-Sheriff-to-Deny-Law-Enforcement-Powers-to-a-Deputy
A follow-up article, POAM v. Leelanau County Sheriff--An Opportunity Missed, is posted at
http://www.scribd.com/doc/29653845/POAM-v-Leelanau-County-Sheriff-An-Opportunity-Missed
http://www.scribd.com/doc/14952250/The-Notice-Provisions-of-the-Alabama-Fair-Dismissal-and-Teacher-Tenure-Acts
Employee Benefits Publications & Speaking
PBGC Rebutted on Arrears, 42 Labor Law Journal 311 (May 1991). A Simple Interest Problem-An Update, 16 The Pension Actuary No. 2 (February 1991). A Simple Interest Problem, 14 The Pension Actuary No. 8 (Special Insert, August 1989).
Spoke on Withdrawal from Multiemployer Plans: Can You Get Out? Should You Get Out? at Eleventh Annual Labor Law Seminar presented by Institute of Continuing Legal Education, April 1986. Spoke on Pension Issues in Collective Bargaining at Ninth Annual Labor Law Seminar presented by ICLE, April 1984; address appeared in 10 MI Tax L J 13 (October-December 1984).
Trade Secrets Publications, Citations, Teaching & Speaking
Supreme Court, Legislature Say “Yes” to Michigan’s Trade Secrets, “Michigan’s Law of Trade Secrets and Covenants Not to Compete after Hayes-Albion and Repeal of the Non-Compete Statute”. First such analysis ever written on Michigan law. Distributed at Eleventh Annual Intellectual Property Law Workshop, August 1-3, 1985, sponsored by Patent, Trademark & Copyright Section of the State Bar of Michigan, and distributed through the Institute of Continuing Legal Education at the University of Michigan Law School. Revised edition appeared in 64 U Det L Rev 1-127 (1986).
Michigan’s Law of Trade Secrets and Covenants Not to Compete: Chapter Two, 66 U Det L Rev 33-47 (1988).
These law review articles are cited in Trade Secrets, A State-by-State Survey (ABA/BNA 3rd ed 2006) 1940, 1950, 1964, 1966; Chem-Trend, Inc v McCarthy, 780 F Supp 458, 461 (ED Mich); Ohio and Michigan Law on Postemployment Covenants Not to Compete, 55 Ohio St L J 215 (1994), 227 fn 63, 231 fns 75, 80, 81, 232 fn 89; Covenants Not to Compete, A State-by-State Survey (ABA/BNA 2nd ed 1996) 595, 601.
Taught trade secrets and confidential information course through Intellectual Property Law Institute, sponsored by University of Windsor, University of Detroit and WayneStateUniversity, Fall 1988 & Winter 1990. Spoke on The Disparate Treatment of Technical and Business Information under Michigan Trade Secrets Law, at Annual Seminar of the Intellectual Property Law Section of the State Bar of Michigan, March 1990.
Mathematics Publications,
Citations, Speaking & Teaching
1. Note on quasi-decompositions of irreducible groups, Proc Amer Math Soc, 26, no. 1 (1970), 33-36. Citations: (a) Fuchs, L., Abelian Groups, vol. II (Academic Press 1973) @ 329 (b) Benabdallah, K., Groupes Abeliens Sans-Torsion (Univ of Montreal Press 1981) @ 67 & 68.
2. A generalization of separable groups, Pacific J Math, 39, no. 3 (1970), 603-613. Citations: (a) Benabdallah, K., Groupes Abeliens Sans-Torsion (Univ of Montreal Press 1981) @ 67 & 68 (b) Mishina, A. P., “Abelian groups”, J Math Sci (New York) 18, no. 5 (1982), 629—668, @ 635, 637, 659.
3. Characterization of a class of torsion free groups in terms of endomorphisms, Pacific J Math, 70 no. 2 (1978), 314-355. Citations: (a) Benabdallah, K., Groupes Abeliens Sans-Torsion (Univ. of Montreal Press 1981) @ 55, 65, 67 & 68 (b) Markov, T.; Mikhalev, V.; Skornyakov, L. A.; Tuganbaev, A. A., “Endomorphism rings of modules and lattices of submodules”, J Math Sci (NY) 31, no. 3 (1985), 3005—3051 @ 3008 & 3037 (c) Krylov, P. A.; Mikhalev, A. V.; Tuganbaev, A. A., “Properties of endomorphism rings of abelian groups, I”, J Math Sci (NY) 112, no. 6 (2002), 4598—4735, @ 4721 (d) Krylov, P. A.; Mikhalev, A. V.; Tuganbaev, A. A., “Properties of endomorphism rings of abelian groups, II”, J Math Sci. (NY) 113, no. 1 (2003), 1—174, @ 159 (e) Krylov, P. A.; Mikhalev, A. V.; Tuganbaev, A. A., Endomorphism Rings of Abelian Groups (Kluwer Academic Publications 2003) @ 418.
4. A sufficient condition for separability, J Algebra, 67, no. 2 (1980), 476-478. Citations: (a) Fuchs, L.; Viljoen, G., “A generalization of separable torsion-free abelian groups”, Rend Sem Mat Univ Padova, 73 (1985), 15-21, @ 15 & 21 (b) Rangaswamy, K. M., “On C-separable Abelian groups”, Commun Algebra, 13, no. 6 (1985), 1219-1227, @ 1219, 1220, 1223 & 1226 (c) Grinshpon, S. Ya.; Krylov, P. A., “Fully invariant subgroups, full transitivity, and homomorphism groups of abelian groups”, J Math Sci (NY) 128, no. 3 (2005), 2894—2997, @ 2960 & 2995.
5. Cardinalities of chains of sets, Abstracts Amer Math Soc, 2 (1981), 486.
Schultz/schultz14.pdf. Citation: (a) N. J. A. Sloane, The On-Line Encyclopedia of Integer Sequences, sequence A000178/ M2049.
8. Sequences generated by polynomials (with P. Schultz), Amer Math Monthly, 115, no. 2 (2008), 154-158. Citations: (a) N. J. A. Sloane, The On-Line Encyclopedia of Integer Sequences, sequences A135185, A135256, A135049.
9. Multinomial points (with P. Schultz), Houston J Math, 34, no. 3 (2008), 661-676.
10. Root bases of polynomials over integral domains (with P. Schultz), in Models, Modules and Abelian Groups, R. Gobel & B. Goldsmith Eds. (Walter de Gruyter Berlin 2008), 237-250.
12. Endomorphisms and product bases of the Baer-Specker group, Int'l J Math and Math Sciences,
http://www.hindawi.com/journals/ijmms/2009/
Endomorphisms-and-Product-Bases-of-the-Baer-Specker-Group
Lectured on research results before the Seminaire de Mathematiques Superieures at the University of Montreal (1979), before the 789th Meeting of the American Mathematical Society at the University of Massachusetts in Amherst (1981), before the 1st Joint Meeting of the American Mathematical Society and the New Zealand Mathematical Society (2007), and at numerous departmental colloquia.
Adjunct professor of mathematics at the University of Detroit Mercy. Previously taught mathematics and computer programming at University of Washington and Wayne State University.