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Note that, in this plane, a m = a z and the real part of 7.29, cos = sin m, is equivalent to the tangential part of the previous rear-view picture 6.17, as shown in Figure 7.9. Fields inside the sphere in Figure 7.9 are the same as those of Figure 6.17 if we neglect the radial components in that gure. Equation 7.28 and Figure 7.9 show that the current density, J c = E c, inside a good conducting sphere is approximately transverse to the radial direction. Note that the currents inside the sphere actually turn around because they are propagating slowly (relative to the propagation velocity in the propagating medium) inward. Thus, those elds near the center of Figure 7.9 are a result of the magnetic eld intensity that was on the surface half a cycle ago. Note also that the elds on a good conductor with kc = (1 + i)/ reduce to those of a PEC in the limit as 0. In that special case, all of the current density ows on the surface of the PEC and is of the form, J l,PEC(a) = (3/2)H0 sin ma m, as was shown in Equation 6.18. Electric eld intensity inside a good conducting sphere can also be found for the cross section perpendicular to the induced magnetic dipole moment by setting = in Equation 7.27 to obtain Ec E0 aM (1) j1 ( kc r ) 3 8 cos a x sin a z i cos a y (7.30)



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We are interested in face routing in unit disk graphs (UDGs), not in planar geometric graphs. This is because the UDG is utilized to model wireless ad hoc and sensor networks. In general, an arbitrary UDG is not planar. We therefore need a geometric structure that will be derived from UDG and will provide a planar graph in localized manner. Currently, the most convenient structure for routing applications is GG. The GG was rst introduced by Gabriel and Sokal (1969). Two points u and v are joined by an edge in the GG whenever the disk with diameter |uv | contains no other points from the given point set. In Figure 4.7a, the dashed circle is the forbidden region of GG where there is no other node. Figure 4.8 shows a GG constructed from a UDG. Bold edges belong to GG and all edges belong to UDG. In the 3D de nition of GG, two points are joined if the sphere, drawn with them as end points of its diameter, does not contain other points from the set. The GG concept is applied on top of an UDG. Let S be a set of points in the plane and U (S ) the UDG, which contains all points in S . Let GG(S ) denote the GG induced by S . The following theorem shows that the GG preserves the connectivity of UDG.

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pgrading is a constant task when maintaining a network server. You may need to add new processors to handle the increase of new workloads, or new hard drives to increase storage space. Upgrading memory and service tools will be another important part of your job. The most important step before performing any upgrade procedure is to make a full backup of the current system and verify the backup is valid. Some administrators have made the mistake of not verifying the system backup, only to find out the hard way that the backups are bad and cannot be used to restore the system. This Part focuses on the proper procedures to follow when upgrading a server, and how not to lose any data in the process. More than just servers are covered in these chapters; even uninterruptible power supplies must be upgraded eventually. The chapters in this Part provide you with an overall understanding of upgrading servers and server peripherals. Twelve percent of the exam is dedicated to upgrading, and this Part covers each objective so you will be fully prepared.

A point of compromise in a public key cryptographic system is an individual, A, who is posting a public key under the name of another individual, B. In this scenario, people who are using this public key to encrypt messages intended for B will actually be sending messages to A. Since A has the private key corresponding to the posted public key, A can decrypt the messages intended for B. To counter this type of attack, a certification process can be used to bind an individual to his or her public key.

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