CONDITIONAL VALUE-AT-RISK MODEL FOR HAZARDOUS MATERIALS TRANSPORTATION

First Page		Document Content
Date: 2011-11-29 10:29:22 Financial risk Actuarial science Economy Mathematical finance Applied mathematics Finance Value at risk Expected shortfall Shortest path problem Risk Mathematical optimization Expected value		CONDITIONAL VALUE-AT-RISK MODEL FOR HAZARDOUS MATERIALS TRANSPORTATION Add to Reading List Source URL: www.informs-sim.org Download Document from Source Website File Size: 219,16 KB Share Document on Facebook

	EE365: Deterministic Finite State Control Deterministic optimal control Shortest path problem Dynamic programming Examples DocID: 1vg0M - View Document
	We approach the problem of computing geometric centralities, such as closeness and harmonic centrality, on very large graphs; traditionally this task requires an all-pairs shortest-path computation in the exact case, or DocID: 1sauD - View Document
	We approach the problem of computing geometric centralities, such as closeness and harmonic centrality, on very large graphs; traditionally this task requires an all-pairs shortest-path computation in the exact case, or DocID: 1rNo2 - View Document
	Improving Restoration Success in Mesh Optical Networks Fang Yu 1, Rakesh Sinha2, Dongmei Wang3, Guangzhi Li3, John Strand2, Robert Doverspike2, Charles Kalmanek 3, and Bruce Cortez 2 1 EECS Department, UC Berkeley, Berke DocID: 1rrH0 - View Document
	CS261: A Second Course in Algorithms Lecture #2: Augmenting Path Algorithms for Maximum Flow∗ Tim Roughgarden† January 7, 2016 DocID: 1rn0k - View Document