Norman Kleinberg

Assc Professor

Zicklin School of Business

Department: Bert Wasserman Dept Eco & Fin

Areas of expertise:

Email Address: norman.kleinberg@baruch.cuny.edu

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Education

M.S., Mathematics, N. Y. U.

Ph.D., Economics, M. I. T.

B.S., Economics, Wharton School Univ. of Penn.

Journal Articles

(2024). Pareto optimal provisions as outcomes of voluntary public good supply. Economics Letters, 243.

(2023). Multivariate MRS Functions and Smooth Preferences. Economic Theory Bulletin,

(2023). MRS functions and the Pareto interval in public good provision. The B.E. Journal of Economic Analysis and Policy,

Kleinberg, N. L. (2017). A note on associated consistency and linear, symmetric values. International Journal of Game Theory, 47(3). 913-925.

Kleinberg, N. L. (2015). A note on the Sobolev consistency of linear symmetric values. Social Choice and Welfare, 44(4). 765-779.

Kleinberg, N. L., & Weiss, J. (2013). On Membership and Marginal Values. International Journal of Game Theory, 42. 357-373.

Kleinberg, N. L., Ma, B., & Weiss, J. (2012). On Strong Independence of Allocative Efficiency from Distribution in the Theory of Public Goods. Economics Letters, 116(3). 343-345.

Kleinberg, N. L., Ma, B., & Weiss, J. (2012). On a Notion of Similarity with Endowments in Public Economics. The B.E. Journal of Theoretical Economics, 12(1 (Topics)). Article 26.

Kleinberg, N. L. (1995). A Note on Finite Securities Market Models. Stochastic Analysis and Applications, 13(5). 543-554.

Kleinberg, N. L., & Weiss, J. (1988). The Orthogonal Decomposition of Games and an Averaging Formula for the Shapley Value: a Correction. Mathematics of Operations Research, 13. 190-190.

Kleinberg, N. L., & Weiss, J. (1986). The Orthogonal Decomposition of Games and an Averaging Formula for the Shapley Value. Mathematics of Operations Research, 11. 117-124.

Kleinberg, N. L., & Weiss, J. (1986). Weak Values, the Core, and New Axioms for the Shapley Value. Mathematical Social Sciences, 12. 21-30.

Kleinberg, N. L., & Weiss, J. (1985). Equivalent n-Person Games and the Null Space of the Shapley Value. Mathematics of Operations Research, 10. 233-243.

Kleinberg, N. L., & Weiss, J. (1985). A New Formula for the Shapley Value. Economics Letters, 17. 311-315.

Kleinberg, N. L., & Weiss, J. (1985). Algebraic Structure of Games. Mathematical Social Sciences, 9. 35-44.

Kleinberg, N. L. (1980). Continuous Economics with a Finite Set of Equilibria. Journal of Mathematical Economics, 7. 35-49.

Kleinberg, N. L. (1980). Fair Allocations and Equal Incomes. Journal of Economic Theory, 23. 189-200.

Presentations

Ma, B. K., Buchholz, W., & Kleinberg, N. (2026, June 22). Comparing Nash and Pareto allocations in a public good economy - Determining the joint Pareto-Nash interval. Public economic theory conference (PET 2024). Lyon, France: The Association for Public Economic Theory.

Kleinberg, N., & Ma, B. K. (2026, December 22). MRS functions and the Pareto interval in public good provision. Brown Bag Seminar Series, the Graduate Center, CUNY. The Graduate Center, CUNY, New York, NY

Kleinberg, N. L., & Weiss, J. (1984, June 30). The Orthogonal Decomposition of Games and an Averaging Formula for the Shapley Value. Las Vegas Meetings. : Western Economics Association.

Kleinberg, N. L., & Weiss, J. (1984, December 31). Is a Value a Marginal Concept?. ASSA Convention. Dallas: Econometric Society.

Kleinberg, N. L., & Weiss, J. (1983, December 31). A New Look at the Shapley Value. : C.V. Starr Center for Applied Economics, New York University.

Kleinberg, N. L. (1983, December 31). Equivalent n-Person Games and the Null Space of the Shapley Value. ASSA Convention/mathematical economics session. San Francisco: Econometric Society.

Kleinberg, N. L. (1981, May 31). Local Portfolio Adjustment and Mean-Variance Analysis. Baruch Economics Seminar.

Research Currently in Progess

Kleinberg, N. L.(n.d.). Balanced Sets from the H-representations of finitely-generated cones.. In Progress.

The question of the existence of the core for TU games gives rise to the question of when a vector is an element of a finitely-generated cone. We formulate the connection between core existence and this cone and proceed to show how balanced sets arise from the representation of that cone as an intersection of halfspaces.

Honor / AwardOrganization SponsorDate ReceivedDescription
Teaching Assistant Fellowship (1973-1975)M.I.T.1975
Graduated Summa Cum LaudeWharton School, Univ. of Pennsylvania1971
Vice PresidentUniversity of Pennsylvania Chapter of Beta Gamma Sigma1971

College

Committee NamePosition RoleStart DateEnd Date
Department Curriculum CommitteeCommittee MemberPresent
Continuous Improvement CommitteeCommittee MemberPresent
AOL-MBA EconomicsCommittee Chair12/31/2014
Graduate Assistant Coordinator6/30/2005
On-Line Directory Contact5/31/2005
Freshman Text Selection CommitteeCommittee Member12/31/2003
Department Resource Utilization Coordinator5/31/2003
Evaluation of On Line Testing in Large Lecture PerformanceCollaborator5/31/2002
Department Site B Relocation Coordinator9/30/2001
Speiser Web Site Developer & Technology Liaison9/30/2001
Committee on Academic StandingCommittee Member12/31/1996
Executive CommitteeCommittee Member5/30/1993