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The Internet can be a dangerous playground. Java offers an intriguing approach to the problem of security by neither ignoring it entirely (as most languages do) nor being completely paralyzed by it. Deciding what level of risk to incur is really a matter of weighing the potential costs of using Java against the clear benefits of using Java. Making an informed and intelligent decision requires understanding both aspects of the situation. Business people are always weighing costs and benefits when making complicated decisions. The same sort of careful consideration that goes into forming a business plan should also go into the formulation of a Java use policy. The Java hype machine has been exceptionally good at broadcasting the benefits of Java. It has been successful largely because Java really does have vast potential. On the other hand, the advertising has been slightly less straightforward about the risks. (To this day we hear claims that Java is 100-percent secure, or that there is no need to worry about Java security.) This may be because the risks are complicated and sometimes difficult to understand. Computer security is a new field to many users, and few people are aware of all the issues. As Java applets become ubiquitous, it behooves us to become more aware of security issues. Ignorance is not bliss.

one can, via differentiation, obtain a heavy traf c limit theorem for P and SL . We shall not go into detail here. See Ott [28] and Abate and Whitt [1] for such heavy traf c results in the case of nite service time variance.

concerns with implementation criteria that actually serve to keep protected data within a managed sphere of control. The reality for most organizations is that multiple directories (see Figure 6-2) are going to be evident in their IT infrastructure for some time into the future. Given the current state of the situation, the challenge for today s access control designers is how to best use directory services with as few instances of directories as possible in a way that enhances security and tightens access controls. (This chapter and 10 provide you with valuable insights for sorting out the specific needs of your organization.)

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6.4 LCFS-PR: ASYMPTOTICS FOR THE HEAVY TRAFFIC LIMITING DISTRIBUTION The main goal of this section is to derive an asymptotic series, for t 3 I, of the limiting distribution Pn 1 t that occurs in Theorem 6.3.7. In the previous section we have seen that p r , the LST of this limiting distribution, is the unique solution of Eq. (6.32) with y 0 1. A picture readily shows that, for 1 < n < 2, y 1 syn 6:35

... Preface -- 1 -- 2 -- 3 -- 4 -- 5 -- 6 -- 7 -- 8 -- 9 -- A -- B -- C -- Refs Front -- Contents -- Help

has only one real root for s > 0, and that this root is positive for s > 0, equal to 1 for s 0, and bounded by 1. Introduce Y s : y s=b 1= n 1 . To investigate the singularities of this solution of Eq. (6.35), note that dY s Y n s : ds 1 nsY n 1 s 6:36

The only pair sn ; Y sn that satis es Eq. (6.35) and for which the denominator on the right-hand side of Eq. (6.36) becomes zero is the pair n 1 1 n 1 sn n n and Y sn n : n 1 6:37

Copyright 1999 Gary McGraw and Edward Felten. All rights reserved. Published by John Wiley & Sons, Inc.

Directory services provide identity information about end users or devices that can facilitate finite access controls by the user s username or device name when referenced by a gatekeeper such as a network operating system or a host operating system. The capability of a directory to store and rapidly retrieve identity information when requested is the keystone to access control architecture. The idea of putting information into one place so it can be quickly found and used is not new paper directories have been used for generations. Electronic directory services and the standard LDAP API can be used together, along with the capability for a meta-directory, to move directory information where it is needed to form the hub of a modern access control strategy.

To see this, write Y s 1 sY n s 1 1=n nsY n 1 s Y s , which equals 1 Y s =n for s sn. Hence, sn as speci ed in Eq. (6.37) (by its principal value) is the only singularity of Y s . ^ ^ Note that for a solution Y s of Eq. (6.35) with Y 0 T 1 holds that ^ limjsj30 jY s j I. Next, we derive a series expansion in powers of s for the solution Y s with Y 0 1. It is obtained by using Lagrange's theorem (cf. Whittaker and Watson [37, Chap. 7]). Put q s : Y s 1; so that q s s 1 q s n ; q 0 0: 6:39 6:38

Let C be the circle with center at q 0 and radius q sn Y sn 1 1= n 1 . Choosing jsj < sn , it is seen that, for q P C, jqj > jsk1 qjn : 6:40

CHAPTER SECTIONS: 1 / 2 / 3 / 4

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