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The Vertex Shader SDK sample uses a vertex shader to displace vertex position. This sample is interesting because the surface geometry is not displaced by modeling the surface, but by applying a function to displace the vertex position in the y direction (up or down). The displacement can then be varied with time, using a periodic function (such as sine or cosine). The resulting time-varying animation of the vertices looks like a wave moving across the surface of the plane. (See Color Plate 5.) Amazingly enough, the geometry is a single plane. The vertex shader uses a periodic function that calculates the displacement amount for each vector (delta y) based on the distance between the vertex (in the x and z directions) and the center point of the plane. The result is a series of concentric rings (or waves) that move across the surface of the plane. The rings are brightest on the peaks and darkest in the valleys, where the light does not reach the surface. To modify the plane into this rippling surface, the surface needs to be reasonably tessellated so that a large number of vertices are in the surface. The sine and cosine functions are often used to vary data in a periodic fashion so that the data will repeat within a certain period of time. For example, the sine function returns 0 (for an input of 0 degrees), goes to 1 (at an input of 90 degrees), and returns to 0 again (for an input of 180). Then it repeats in the

1. 1. Enrollment 1. 2. 2. Distribution 2. 3. 3. Validation 3. 4. 4. Revocation 4. 5. 5. Renewal 5. 6. 6. Destruction 6. 7. 7. Auditing 7.

Specify the outgoing Simple Mail Transfer Protocol (SMTP) server, the From address and Reply-to address for the outgoing e-mail messages, and the character set that should be used for the messages. The From and Reply-to addresses are those that will be placed in every outgoing message. At least the Reply-to address should be a real e-mail address in case a user replies to a notification message. You might want to make these the e-mail address of the site owner or an address such as wss-admin@domain.tld, which is an alias for the site owner. Once you have configured these settings, click OK to save your changes and you are returned to the Windows SharePoint Services Central Administration page.

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Lesson Summary The key life cycle of a certificate is broken into seven distinct stages: certificate enrollment, certificate distribution, certificate validation, certificate revocation, certificate renewal, certificate destruction, and certificate auditing.

Once your Windows SharePoint Services site is configured, you need to add users so they can access the site. If you manually extended a Windows SharePoint Services site by following the steps in the last section, you set the site owner manually. If you installed using the Typical Installation setting, the site owner will be set to the user who installed Windows SharePoint Services. The site owner is the user who must begin managing users. There are two concepts you need to understand when managing users:

You can delete or edit multiple users in one step by selecting the check box next to each user to edit or delete.

Once the CA is satisfied with the credentials presented by the user requesting the certificate, the CA distributes the certificate to the user.

vs_2_0 ;-----------------------------------------------------------------------------; Constants specified by the application ; c0 = (0,0,0,0) ; c1 = (1,1,1,1) ; c2 = (0,1,2,3) ; c3 = (4,5,6,7) ; c4-c7 = matWorld0 ; c8-c11 = matWorld1 ; c12-c15 = matViewProj ; c20 = light direction ; c21 = material diffuse color * light diffuse color ; c22 = material ambient color ; ; Vertex components (as specified in the vertex DECL) ; v0 = Position ; v1.x = Blend weight ; v3 = Normal ; v7 = Texcoords ;-----------------------------------------------------------------------------dcl_position v0 dcl_blendweight v1 dcl_normal v3 dcl_texcoord v7 ;-----------------------------------------------------------------------------; Vertex blending ;-----------------------------------------------------------------------------; Transform position by world0 matrix // dp4 r0.x, v0, c4 // dp4 r0.y, v0, c5 // dp4 r0.z, v0, c6 // dp4 r0.w, v0, c7 m4x4 r0, v0, c4 ; Transform position by world1 matrix // dp4 r1.x, v0, c8 // dp4 r1.y, v0, c9 // dp4 r1.z, v0, c10 // dp4 r1.w, v0, c11 m4x4 r1, v0, c8 ; Linear interpolate the two positions r0 and r1 into r2 mul r0, r0, v1.x ; v0 * weight add r2, c1.x, -v1.x ; r2 = 1 - weight mad r2, r1, r2, r0 ; pos = (1-weight)*v1 + v0*weight ; Transform to projection space dp4 oPos.x, r2, c12 dp4 oPos.y, r2, c13 dp4 oPos.z, r2, c14 dp4 oPos.w, r2, c15

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