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15 Aug 2012: fertile interaction between economics and mathematics centred around martingale representations. ... R. Hensel. Making Money from Mathematical Models,. David Harding. Path-Dependent Options and Transaction Costs,.

4 Sep 2012: statistics, economics and finance, social sciences, mathematical biology, games, music, baseball and text generation. ... Markov Decision Processes, which are Markov chains in which we have some control over the transitions that occur, and we try to

6 Sep 2012: Urxr. pmrTr. arctan. xrTrpmr. and as if the networks cost is the nal term of the form. ... References. M Beckmann CB McGuire and CB Winsten Studies in the Economics of Transportation Cowles Commission Monograph Yale University.

7 Feb 2012: Achievable Performance Region Approach. • Many applications (economics, engineering,. ). What has Happened Since 1989? • ... Playing golf with N balls. Achievable Performance Region Approach. • Many applications (economics, engineering,. ). •

19 Jan 2012: c(x,y) is a cost, convex increasing in x,. A groundwater management problem. ... In: Karreman H (ed) Stochastic Optimization and Control,Wiley, pp 173–209. Knapp KC, Olson LJ (1995) The economics of conjunctive groundwatermanagement with stochastic

18 Jul 2012: Schramm-Loewner evolutions - Lent 2010. Here are notes for the course and examples sheetsand slides from the lecturesYou are advised not to print the slides. Optimization and Control - Michaelmas 2007. Notes for the course can be downloaded a single

14 Aug 2012: c) With essentially no extra computational cost, we obtain estimates of simultaneous se-lection probabilities, which can also be useful for variable selection; see Fan, Samworthand Wu (2009).

1 Oct 2012: Journal of Financial Economics 7: 229–263.(1979). [6] E. Derman and I.

15 Aug 2012: 5.4 Recursive formula for M XY (D). A large number of explicit computations of M X (D) for X D E remain inevitable.The cost of computing M X (D)

9 Feb 2012: Connection between average-cost and discounted-cost with dis-count factor β near 1. ... Let {c0,c1,. } be a sequence of costs. Assuming the limit exists, we can write theaverage value of this sequence as.