WebCopula Estimation 3 contributions from each margin: observe that ∑d i=1 Li in (2) is exactly the log-likelihood of the sample under the independence assumption. Suppose that the copula C belongs to a family of copulas indexed by a (vector) parameter θ: C = C(u1,u2,...,ud;θ) and the margins Fi and the corresponding univariate densities fi are … Webfourth marginal moments exactly (instead of matching all third and fourth marginal moments approximately, as in [8]). However, the computational sim-plicity as well as stability of results demonstrated in this paper arguably out-weigh this shortcoming. If better moment-matching is needed for higher order marginals, the proposed method can ...
Persistence in discrete optimization under data uncertainty
WebOptimization with marginals and moments Contents Preface 0 Terminology 0.1 Sets . . 0.2 Vectors 0.3 Matrices 0.4 Graphs. 0.5 Probability 0.6 Projection . 0. 7 Basic inequalities 1 Optimization and Independence 1.1 Sum of random variables . . . . 1.2 Network performance under randomness 1.2.1 Counting problems on graphs .. 1.2.2 Network ... WebPDF Optimal Bounds on the Average of a Rounded off Observation in the Presence of a Single Moment Condition George A. Anastassiou Pages 1-13 The Complete Solution of a Rounding Problem Under Two Moment Conditions Tomasz Rychlik Pages 15-20 Methods of Realization of Moment Problems with Entropy Maximization Valerie Girardin Pages 21-26 small business investors wanted
國立臺灣大學 資訊工程學系
WebThe monopolist's theory of optimal single-item auctions for agents with independent private values can be summarized by two statements. The first is from Myerson [8]: the optimal auction is Vickrey with a reserve price. The second is from Bulow and Klemperer [1]: it is better to recruit one more bidder and run the Vickrey auction than to run ... WebA ”JOINT+MARGINAL” APPROACH TO PARAMETRIC POLYNOMIAL OPTIMIZATION JEAN B. LASSERRE Abstract. Given a compact parameter set Y⊂ Rp, we consider polynomial optimization problems (Py) on Rn whose description depends on the parame-ter y∈ Y. We assume that one can compute all moments of some probability Web國立臺灣大學 資訊工程學系 somebody i used to know 10 hours