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The messages table is constructed next A ListSelectionListener is added to the table so that each time a row is selected in the table the tableSelectionChanged( ) method is invoked The table s selection mode is also updated to ListSelectionModelSINGLE_SELECTION so that only one row at a time can be selected in the table Limiting row selection to only one row simplifies the logic for determining which buttons should be enabled in the GUI when a row (or message) is selected Next, the E-mails panel is created to house the messages table and the JTextArea in which messages will be displayed when they are selected After that, a titled border is added to the panel The message text area is set up next Take note that the messageTextArea setEditable( ) method is called with a parameter of false This disables the text in the text area from being modified.

551

Now, in the above equation, since the phase voltage matrix is a row matrix it can also be expressed as the TRANSPOSE of the corresponding column matrix ; doing this, the above row matrix can be put into the following form 3 32 31 2 3 2 02 * V1 Va V1 V2 Vo 1 1 1 B6 7 76 7C 6 7 6 2 2 Va Vb Vc 4 Vb 5 4 aV1 a V2 Vo 5 @4 a a 1 54 V2 5A Vc

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Next, a JSplitPane is created to divide the E-mails panel between the messages table and the message text area The JSplitPane creates a divider between the two components so that each section of the panel can be sized as desired Initially, each section of the JSplitPane is set to 50% in the show( ) method, effectively dividing the panel in half Finally, the second buttons panel is created This buttons panel has a Reply, a Forward, and a Delete button Each of the buttons adds an ActionListener that invokes the corresponding action method when a button is clicked After creating the second button panel, all of the panels that have been created are added to the window..

and thus, upon making use of the reversal rule (eq. (492)), we have that 3 2 1 a a2 7 6 Va Vb Vc V1 V2 Vo 4 1 a2 a 5 1 Thus eq. (551) becomes PT srp: V1 V2 2 32 1 a2 76 2 a 54 a a 1 1 1 3 " I1 76 " 7 1 54 I2 5 1 " Io 32

which, since a3 1, a4 a, and 1 a a2 0, becomes 32 3 2 " 3 0 0 I1 76 " 7 6 PT srp: V1 V2 Vo 4 0 3 0 54 I2 5 3 V1 " 0 0 3 Io thus, nally, " " " PT srp: 3V1 I1 3V2 I2 3Vo Io

The tableSelectionChanged( ) method, shown here, is called each time a row is selected in the messages table:

The meaning of eq. (552) is as follows. In section 10.9 we found that the TOTAL POWER produced in a balanced three-phase system is three times the power per phase (eq. (438)). Equation (552) shows that the total power produced in an unbalanced three-phase system is equal to the simple sum of the powers separately produced by the positive-sequence, negative-sequence, and zero-sequence systems; that is, as far as power is concerned, each system acts independently of the other two. Note that this is an unexpected result, because the principle of superposition does not generally apply to power calculations. (See note of caution following problem 73 in section 5.7.)

An ANALOG type of signal has in general a continuous range of amplitude values, such as is illustrated in Fig. 310. A DIGITAL signal, on the other hand, is an ordered sequence of discontinuous pulsetype signals that can have only a limited number of di erent levels of amplitude. If only two di erent levels are allowed, or can be detected, the digital signal is said to be a BINARY ( BY nary ) type signal, the word binary meaning two-valued. The two di erent levels of a binary signal can be said to represent the on and o conditions of the signal, or the presence or absence of a pulse, and can be denoted by 1 and 0, as in Fig. 311.

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// Called when table row selection changes. private void tableSelectionChanged() { /* If not in the middle of deleting a message, set the selected message and display it. */ if (!deleting) { selectedMessage =

In Fig. 311 T is the measured time allotted to one unit of information, which is called a bit ; thus, 9 bits of information are represented in Fig. 311. The signal is said to be binary digital because its two di erent states can be represented by the digits 1 and 0, as shown.

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