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Utility model applications may be prepared and filed at local patent offices in countries where utility model protection is available. The table below is a list of countries having utility model protection under various names as at March 2008.
Utility computing, or computer utility, is a service provisioning model in which a service provider makes computing resources and infrastructure management available to the customer as needed, and charges them for specific usage rather than a flat rate. Like other types of on-demand computing (such as grid computing), the utility model seeks to ...
RUM provides an alternative model: there is a ground-truth vector of utilities; each agent draws a utility for each alternative, based on a probability distribution whose mean value is the ground-truth. This model captures the strength of preferences, and rules out cyclic preferences.
The MNL model converts the observed choice frequencies (being estimated probabilities, on a ratio scale) into utility estimates (on an interval scale) via the logistic function. The utility (value) associated with every attribute level can be estimated, thus allowing the analyst to construct the total utility of any possible configuration (in ...
Public Utility Model (PUM), is an emergency medical service (EMS) system. In a Public Utility Model system, the government is a "purchaser" of dispatchers, emergency medical technicians (EMTs) and paramedic providers from an EMS provider (contractor). In most cases, this is a private (for-profit) ambulance company.
The Austrian utility model is similar to the German utility model. The main differences are: A search report is carried out within 6 to 8 months. No additional searching fee is required. The range of protection is broader than the German utility model. There is additional protection for: Logic algorithm for computer software; Processes
The rank-dependent expected utility model (originally called anticipated utility) is a generalized expected utility model of choice under uncertainty, designed to explain the behaviour observed in the Allais paradox, as well as for the observation that many people both purchase lottery tickets (implying risk-loving preferences) and insure against losses (implying risk aversion).
If the number of possible bundles is finite, u can be constructed directly as explained by von Neumann and Morgenstern (VNM): order the bundles from least preferred to most preferred, assign utility 0 to the former and utility 1 to the latter, and assign to each bundle in between a utility equal to the probability of an equivalent lottery.