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Cost of Sales, Gross Profit, Net Income as Interest as % Taxes as % Depr and Amort % % % of Sales Sales of Sales as % of Sales

mode power supplies and PWM adjustable-speed drives have a nearunity displacement power factor, but the true power factor may be 05 to 06 An ac-side capacitor will do little to improve the true power factor in this case because Q1 is zero In fact, if it results in resonance, the distortion may increase, causing the power factor to degrade The true power factor indicates how large the power delivery system must be built to supply a given load In this example, using only the displacement power factor would give a false sense of security that all is well The bottom line is that distortion results in additional current components flowing in the system that do not yield any net energy except that they cause losses in the power system elements they pass through This requires the system to be built to a slightly larger capacity to deliver the power to the load than if no distortion were present

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TreeMap uses a tree to hold a map A TreeMap provides an efficient means of storing key/ value pairs in sorted order and allows rapid retrieval TreeMap extends AbstractMap and implements the NavigableMap interface It is a generic class that has this declaration: class TreeMap<K, V> Here, K specifies the type of keys, and V specifies the type of values The following TreeMap constructors are defined: TreeMap( ) TreeMap(Comparator< super K> comp) TreeMap(Map< extends K, extends V> m) TreeMap(SortedMap<K, extends V> sm) The first form constructs an empty tree map that will be sorted by using the natural order of its keys The second form constructs an empty tree-based map that will be sorted by using the Comparator comp The third form initializes a tree map with the entries from m, which will be sorted by using the natural order of the keys The fourth form initializes a tree map with the entries from sm, which will be sorted in the same order as sm

Power engineers have traditionally used symmetrical components to help describe three-phase system behavior The three-phase system is transformed into three single-phase systems that are much simpler to analyze The method of symmetrical components can be employed for analysis of the system s response to harmonic currents provided care is taken not to violate the fundamental assumptions of the method The method allows any unbalanced set of phase currents (or voltages) to be transformed into three balanced sets The positive-sequence set contains three sinusoids displaced 120 from each other, with the normal A-B-C phase rotation (eg, 0 , 120 , 120 ) The sinusoids of the negative-sequence set are also displaced 120 , but have opposite phase rotation (A-C-B, eg, 0 , 120 , 120 ) The sinusoids of the zero sequence are in phase with each other (eg, 0 , 0 , 0 ) In a perfect balanced three-phase system, the harmonic phase sequence can be determined by multiplying the harmonic number h with the normal positive-sequence phase rotation For example, for the second harmonic, h 2, we get 2 (0, 120 , 120 ) or (0 , 120 , 120 ), which is the negative sequence For the third harmonic, h 3, we get 3 (0 , 120 , 120 ) or (0 , 0 , 0 ), which is the zero sequence Phase sequences for all other harmonic orders can be determined in the same fashion Since a distorted waveform in power systems contains only odd-harmonic components (see Sec 51), only odd-harmonic phase sequence rotations are summarized here:

LinkedHashMap maintains a linked list of the entries in the map, in the order in which they were inserted This allows insertion-order iteration over the map That is, when iterating through a collection-view of a LinkedHashMap, the elements will be returned in the order

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Downloaded from Digital Engineering Library @ McGraw-Hill (wwwdigitalengineeringlibrarycom) Copyright 2004 The McGraw-Hill Companies All rights reserved Any use is subject to the Terms of Use as given at the website

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