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Since the graphics are drawn with code, they do not appear on the form until you run the application The result is shown in Figure 411

Now suppose that l' is large enough for 1'2 always to be much larger than n. In other words, we assume that whatever steady-state field is established inside the cavity, only numbers of photons n 1'2 have a nonnegligible probability. As the field in the cavity is only being generated by the incoming excited atoms, this criterion is satisfied when N ex /2 1'2. With this assumption, we can approximate (8.146) by (8.148) G k ~ exp (

-n; ),

The rectangle around the Version and Copyright information was drawn using the code described in this section

This transformation is not always appropriate, but where it is appropriate it can make an API more pleasant to use While the latter calling sequence is no prettier than the former, the

w/1', as w can be comparable to 1'. If, however, N ex nw /21' 1, and approximate (8.148) further by

Gk~1-n2r'

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Draw graphics anywhere on your forms where you want to add some visual effects or draw the user s attention

where we are neglecting terms on the order of n /1'2 and higher, but not terms of order 41' /w, we can safely take

(8.149)

Tools provided with Visual Studio and third-party products can help you build and print reports But what if the users just want to print the contents of their forms A new method in the NET Framework makes printing forms relatively easy

Pn = (

(8.150)

resulting API is more flexible In cases where the programmer knows the call will succeed or is content to let the thread terminate if the call fails, the transformation also allows this simple calling sequence:

4

This means that for N ex <t:: 4r Iw, the photon statistics is thermal. From the requirement that the probabilities have to add up to 1, we can determine Po and then find the following expression for the average number of photons in the cavity, (8.151) This is the same average photon number that a thermal field would have if its temperature were nw 1 (8.l52) T=

If you implemented your MDI parent form using the MDI Parent Form template, you already have Print, Print Preview, and Print Setup options on the File menu and Print and Print Preview icons on the toolbar You can either remove the options and icons or write code to support them This section provides the code you need to implement them

kB In (Nexwl [4r])'

~ 0,

There may be times when a user wants a quick printed copy of a form Implementing a Print feature in your application could be very useful To implement printing: 1 Ensure that there is a way for the user to select to print a form If you used the MDI Parent Form template, a menu option and toolbar icon for printing already exist Otherwise, you can add a menu option, toolbar icon, or button to provide for printing 2 Add the PrintDocument control to the form from which the user initiates the printing process If you have an MDI parent form, add the PrintDocument control to the MDI parent Otherwise, add it to whichever form controls the printing The PrintDocument control is a component that you use to print text or graphics within a Windows application Give the control a logical name, such as PTPrintDocument 3 In the event handler for the control that initiates printing, write the line of code required to begin the printing process Printing occurs by calling the Print method of the PrintDocument control, as follows:

Pn= (

(8.153)

objaction(args);

PTPrintDocumentPrint()

This photon probability distribution is Poissonian. So N ex = 4r Iw is the threshold of this laser. So far, our hypothetical device works like a normal laser with a well-defined threshold. But what if w 12r is so large that even for n = 1, exp( -nw 12r) is already almost zero Then the photon statistics will be Poissonian for any pump power (i.e., even for arbitrarily small values of N ex ). In other words, this device will become thresholdless. What does wl2r 1 mean Rewriting it in terms of the interaction time, the vacuum Rabi frequency, and the decay rate of the polarization, we find that this condition means that

(~2)-1

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