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Process Validations Performs validation and data type conversion on the new data Updates any server-side Model objects with new data Invoke Application Invokes any application logic needed to fulfill the request and navigate to a new page if needed Render Response Saves state and renders a response to the requesting client Figure 3-2 shows a high-level view of how these phases work together to form the request processing lifecycle As you can see, it performs all the tasks for processing incoming data in a Web application We ll be referring to the different events and phases in this figure throughout the rest of this chapter, and throughout the book Now, let s drill down and examine exactly what happens during the processing of each lifecycle phase

This simple equation, requiring only data for pure-gas adsorption, provides adsorbate compositions in the limit as P -+ 0 For an ideal adsorbed solution, in analogy with Eq (1178) for volumes,

As previously mentioned, the Faces View is a server-side tree of UI components that provides a mirror representation of the user interface presented in a client (see Figure 3-3) It is the job of the Restore View phase to either restore an existing View from a previous transaction or create a fresh View based on a new request If the request is a new one ( nonpostback ), a new View is created and will be stored in a parent container object known as the FacesContext The FacesContext serves as storage for all of the data pertinent to the current request s run through the request processing lifecycle

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Change the current color to the integer represented by RGB Red, green, and blue color values are consolidated into one integer value and passed to the setColor() method Change the current color to integers represented by red, green, and blue color values Retrieve the integer value that represents the current color Retrieve the blue color value Retrieve the green color value Retrieve the red color value Change the value of the current gray scale Retrieve the value of the current gray scale

where a is the molar area for the mixed-gas adsorbate and a: is the molar area of the pure-gas adsorbate at the same temperature and spreading pressure Since a = A l n and a: = Alnp, this equation may be written:

FIGURE 3-2

void setColor(int red, int green, int blue)

Part I:

where n is the specific amount of mixed-gas adsorbate and np is the specific amount of pure-i adsorbate at the same spreading pressure The amount of species i in the mixed-gas adsorbate is of course ni = xin The prediction of mixed-gas adsorption equilibria by ideal-adsorbed-solution theory3' is based on Eqs (14124) and (14128) The following is a brief outline of the procedure Since there are N 1 degrees of freedom, both T and P, as well as the gas-phase composition, must be specified Solution is for the adsorbate composition and the specific amount adsorbed Adsorption isotherms for eachpure species must be known over the pressure range from zero to the value that produces the spreading pressure of the mixed-gas adsorbate For purposes of illustration we assume Eq (14107), the Langmuir isotherm, to apply for each pure species, writing it:

UIViewRoot HtmlOutputBody HtmlForm HtmlSelectOneMenu UISelectItem UISelectItem UISelectItem HtmlMessage HtmlCommandButton HtmlOutputHead

int getColor() int getBlueComponent() int getGreenComponent() int getRedComponent() void setGrayScale(int value) int getGrayScale()

The inverse of Eq (14109) provides an expression for P i0, which yields values of Pi0 corresponding to the spreading pressure of the mixed-gas adsorbate:

Web developers needn t worry about application data in the FacesContext being accidentally mixed from multiple user requests because the servlet API guarantees that operations on a request are thread-safe that is, all operations on the FacesContext are guaranteed to occur on a single thread, per user request

int getStrokeStyle() void setStrokeStyle(int style) Retrieve the stroke style of a graphic context Set the stroke style of a graphic context, where style is either SOLID or DOTTED

where The following steps then constitute a solution procedure: An initial estimate of @ is found from the Henry's-law equations Combining the definition of @ with Eqs (14125) and (14126) yields:

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