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In this section, we expand on the least-cost dispatch model by incorporating operating constraints and more realistic cost functions. The format follows somewhat that of Sections 4.3 and 4.4. We start by presenting the assumptions and then write out the model formalization in words. Afterwards the model equations are presented. Finally, there are examples demonstrating the impact of operational characteristics on least-cost dispatch by technology type. Several of the assumptions in Sections 4.3, and 4.4 are relaxed to provide an improved model. The rst improvement is that production costs are more realistic. The cost function now varies with output. Additionally, start-up and shutdown costs are considered. The remaining improvements address operating characteristics. There is a more realistic view of the output by considering the minimum level of production. For hydro units, a total energy limit is considered. Finally, we incorporate characteristics that affect the temporal dynamics of the units. These include ramp-up and ramp-down rates as well as minimum uptime and minimum downtime. One point to note is that by relaxing the assumptions we increase the number of constraints required to more accurately model unit operating characteristics.
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Copyright Thomas J. Lucier 2005. To customize this document, download it to your hard drive from Thomas J. Lucier s web site at www.thomaslucier.com/optionforms.html. The document can then be opened, edited, and printed using Microsoft Word or another popular word processing application.
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: ****************************************************** :program HANOI.PAR - solves Tower of Hanoi problem recursively :uses rule confidences to control rule firing sequence ; :if rule r2 and rule r4 concurrently fireable, r2 fires first. :(rule confidences override normal MEA algorithm for sequencing rules) : ****************************************************** message "Loading program hanoi.par...\n" ; declare Spindles n int :number of disks to be moved s str :source spindle d str :destination spindle t str :temporary spindle rtn int ; :pointer for rule(s) to be executed next declare True; : ****************************************************** :rule r0 rule (goal Declares itself in parallel mode, enables block 1, switches to serial mode) IF (True) THEN message "First rule firing, block 0 - mode parallel.\n Switching to serial mode", fire block 0 off, fire block 1 on, serial; :rule r1 rule rconf 0 block 1 (goal Inputs number of disks to move) IF (in Spindles n.cf = 0) THEN reset, input "r0 - Tower of Hanoi - how many disks to move (0 to quit) \n" 1 n, make Spindles s = "S1" t = "S2" d = "S3" rtn = 1, debug 4;
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the Capital Accord (which is discussed later in this chapter). The purpose of regulatory capital is to ensure adequate resources are available to absorb bank-wide unexpected losses. Although the regulatory requirement is calculated based on the risk of the assets, it was never intended to produce accurate capital allocations at the transaction level. The liabilities that can be used to meet the regulatory capital requirement are more broadly de ned than an accounting de nition of equity, and include some forms of longterm debt, as shown in Exhibit 1.2. The characteristic of a liability that permits it to be used as regulatory capital is its permanence to qualify as regulatory capital, it needs to be something that s going to stay for a while. Economic capital is de ned in terms of the risk of the assets (both on balance sheet and off balance sheet). That is, in terms of Exhibit 1.2, we do not look at the capital we have on the liability side of the balance sheet; rather, we look at the assets to determine how much capital is needed. Economic capital is a statistical measure of the resources required to meet unexpected losses over a given period (e.g., one year), with a given level of certainty (e.g., 99.9%). One minus the certainty level is sometimes called the insolvency rate, or equivalently, the implied credit rating. Since economic capital is determined by the riskiness of the assets, it is possible for a
life-stage, results in malformations in a diverse range of n sh species, many of which are known to be of commercial signi cance to European sheries. Those contaminants include chemicals known to damage DNA either directly or through ROS production (i.e. some pesticides, PCBs, mutagenic PAHs such as benzo[a]pyrene, oil derivatives, transition metals), although in most studies the links between contaminant-induced DNA damage and further reproductive and developmental effects are not demonstrated. In addition, environmental contaminants can vary greatly in their effects on different sh species (Weis & Weis, 1989). The effects of xenobiotics on larval development are covered in more detail in 3.
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