Supermodularity and Complementarity

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A01=Donald M. Topkis
Assignment problem
Author_Donald M. Topkis
Binary relation
Category=KCA
Category=PBWH
Characteristic function (probability theory)
Cobb-Douglas production function
Competitive Pricing
Conditional probability distribution
Convex combination
Cooperative game
Cost curve
Decision problem
Demand modeling
Direct product
Duality (optimization)
Dynamic programming
Economic problem
Ellipsoid method
eq_bestseller
eq_business-finance-law
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
eq_non-fiction
Equilibrium point
Extreme point
Feasible region
Function (mathematics)
Giffen good
Greedy algorithm
Indicator function
Infimum and supremum
Initial condition
Linear inequality
Loss function
Marginal cost
Marginal Cost Of Production
Marginal utility
Marginal value
Markov decision process
Markov process
Mathematical optimization
Maxima and minima
Maximal element
Maximum flow problem
Monotone comparative statics
Monotonic function
N-vector
Net profit
Optimal decision
Optimization problem
Parameter
Partially ordered set
Permutation
Perturbation function
Pointwise
Power set
Present value
Price elasticity of demand
Probability distribution
Probability measure
Product topology
Sensitivity analysis
Shapley value
Special case
Stochastic
Subadditivity
Subset
Summation
Supermodular function
Theorem
Topology
Total cost
Transitive relation
Upper and lower bounds
Utility
Variable (mathematics)
Weight function

Product details

  • ISBN 9780691032443
  • Weight: 539g
  • Dimensions: 152 x 235mm
  • Publication Date: 03 May 1998
  • Publisher: Princeton University Press
  • Publication City/Country: US
  • Product Form: Hardback
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The economics literature is replete with examples of monotone comparative statics; that is, scenarios where optimal decisions or equilibria in a parameterized collection of models vary monotonically with the parameter. Most of these examples are manifestations of complementarity, with a common explicit or implicit theoretical basis in properties of a super-modular function on a lattice. Supermodular functions yield a characterization for complementarity and extend the notion of complementarity to a general setting that is a natural mathematical context for studying complementarity and monotone comparative statics. Concepts and results related to supermodularity and monotone comparative statics constitute a new and important formal step in the long line of economics literature on complementarity. This monograph links complementarity to powerful concepts and results involving supermodular functions on lattices and focuses on analyses and issues related to monotone comparative statics. Don Topkis, who is known for his seminal contributions to this area, here presents a self-contained and up-to-date view of this field, including many new results, to scholars interested in economic theory and its applications as well as to those in related disciplines. The emphasis is on methodology. The book systematically develops a comprehensive, integrated theory pertaining to supermodularity, complementarity, and monotone comparative statics. It then applies that theory in the analysis of many diverse economic models formulated as decision problems, noncooperative games, and cooperative games.
Donald M. Topkis is a Professor at the University of California at Davis.