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Assume that all surfaces in the scene have Lambertian (diffuse) reflectance For a point light source in a particular direction, the lines of constant reflectance (constant brightness) are defined by second-order polynomials Each point (x, y) in the image will have brightness E(x, y), and the possible surface orientations (p, q) will be restricted to lie along a curve in the reflectance map defined by some second-order polynomial Suppose that the same surface is illuminated by a point light source in a different location Although the surface reflectance will be the same, the reflectance map will be different since it depends on both reflectance and illumination The surface orientation corresponding to a given point in the image will be constrained to a different second-order curve in gradient space If a surface is illuminated with one light source and the image irradiance is measured, and the same surface is illuminated with a different light source and the image irradiance is measured again, then the pairs of image irradiance measurements will provide two equations for every point in the image that constrain the surface orientation The basic idea is to solve the two equations at each point (x, y) in the image for the surface orientation p(x, y) and q(x, y) Since the equations of constraint are second-order polynomials, three equations will be needed since a pair of second-order equations in two unknowns does not have a unique solution This is the method of photometric stereo, illustrated in Figure 95 There is a radiometric effect that has been omitted in the discussion so far: all incident light is not radiated from a surface This effect can be easily incorporated into the image irradiance equation with an albedo factor:

Brought to you by ownSky! 476

var mycar="Honda"; These are being declared as global variables var paycheck=1200; function new_car() { mycar="Ferrari"; Oops! The function assigns the variables new values paycheck=3500; windowalert("You need $"+paycheck+" to get a "+mycar); } The alert here is what you expect new_car(); windowalert("You make $"+paycheck+" and have a "+mycar);

E(x, y) = pR(p, q), (942)

It may look as if you created new variables inside the function, even though they had the same name However, the script would output the following text in the two alerts:

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This example demonstrates why you need to use the var keyword when declaring variables Without the var keyword, you are not creating new variables inside the function (which would make them local) Instead, you are changing the value of your global variables you are issuing a reassignment command rather than a new variable command To clear this up, you need to either change one set of variable names or use local variables, as described in the next section

Latin, meaning whiteness For a Lambertian surface with varying albedo, the surface orientation and albedo can be recovered simultaneously Let the surface normal be denoted by (p,q,-l) n= (943) vl + p2 + q2 Assume that there are three point sources of illumination Let the direction

A local variable can be used only within the function in which it is declared It does not exist outside that function, unless you pass it along to another function by using a parameter The key to creating a local variable in a function is to be sure that you declare it using the var keyword Otherwise, any global variables by that name could be changed, as you saw in the previous example To declare a local variable, you must place it inside a function and use the var keyword, as shown in this code:

from Sections Where SectionName Like @SearchTerm Or BookPage Like @SearchTerm order by SequenceNumber You then open the cursor: Open CurSections and retrieve the first record: Fetch CurSections Into @SectionID, @SectionName You need to initialize your return variable: Select @AllOfIt = '' and enter a loop so that you can process each matching section: While @@Fetch_Status = 0 Within the loop, each matching record is returned as an HTML Row tag: Select @AllOfIt = @AllOfIt + '<TR><TD WIDTH=528>' + '<P><A HREF="/book_pageasp SectionID=' + @SectionID + '">' + @SectionName + '</A></P></TD></TR>' You then retrieve the next record: Fetch CurSections Into @SectionID, @SectionName After the loop, the cursor is released: Close CurSections Deallocate CurSections and you return the matching records as rows from an HTML Table: Select @AllOfIt as TheTable

J -3

function new_car() { var mycar="Ferrari"; var paycheck="3500"; }

R3(P q)= 05

The mycar and paycheck variables are now local variables, which can only be seen and changed by the new_car() function Therefore, to correct the script in the previous section, you just need to add the var keyword to declare the local variables inside the function, like this:

var mycar="Honda"; var paycheck=1200; function new_car() { Adding the var keyword ensures that variables are declared locally and do not change the var mycar="Ferrari"; global variables by the same name var paycheck=3500; windowalert("You need $"+paycheck+" to get a "+mycar); } new_car(); windowalert("You make $"+paycheck+" and have a "+mycar);

, -1

Now the alerts should appear as you intended:

Brought to you by ownSky! 482

Figure 95: A diagram illustrating the principle of photometric stereo The image irradiance measurements are normalized to the unit interval of point source i be denoted by the unit vector

As you can see, the scope of a variable may be important when you send certain variables as parameters to a function

The following example uses variable parameters It sends a global variable along to the function It then assigns its value to a local variable to avoid any accidental changes

(Pi, qi, -1)

function check_alert(paycheck) { var pcheck=paycheck; windowalert("You make $"+pcheck); } The variable is var paycheck=1200; assigned a value check_alert(paycheck);

J1+ pr + q'{

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