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SSL (Secure Sockets Layer) has proven to be a great way to protect data as it travels across a network Our distributed applications might be sending all sorts of sensitive information back and forth, so making sure that information is as secure and hackerfree as possible is definitely a good thing This is where SSL comes in Although this book is not about encryption and network protocols, a simple explanation of how SSL works might prove helpful for the following section In its simplest form SSL works like this: The client makes an SSL request to the server The server says, Here is my public key Use it to encrypt your request, and I, the server, will use my private key to decode it Because only the server has the private key, it is the only one that can decode the encrypted message the client just sent That is a gross oversimplification of the process, but it should help make the following text a bit easier to understand Of course, if you are still confused, or if you just want to find out more about how encryption and SSL work, plenty of great books and online tutorials are available

{RgA{tvmn (kro)RgM{tv (kr')

(10.4.8)

+ RgB{tvmn(kro)RgN{tv (kr') }

RgNmn(kr)

{RgB{tvmn(kro)RgM{tv(kr')

FS algorithm (1) Set c = M, Select a k, and PT = 0;

(10.4.9)

+ RgA{tvmn(kro)RgN{tv (kr') }

r, r/,

Figure 10.4.2 Translational addition theorem for vector spherical waves. Three vectors and r0 form a triangle.

c (2) Find n = arg minn Pk,n ;

> r/

Chances are if you are reading this sidebar, you are unaccustomed to generating SSL certificates and can use a little help Eric Hodel has created a simple Ruby utility for generating self-signed certificates called QuickCert The certificates used in this book were generated using this utility QuickCert can be found on Eric s website: http://segment7 net/projects/ruby/QuickCert/ After you install it, QuickCert looks for a file called qc_config in the directory in which you will run the QuickCert binary The qc_config file used for this book looks like this:

{Aj1,vrnn(kr o)RgMj1,v(kr')

+ Bj1,vrnn(kro)RgNj1,v(kr')}

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(10.4.10)

N rnn(kr) = L { Bj1,vrnn(kr o)RgMp,v(kr')

(3) Set Rk = Rk c and k,n = 1, update PT , shift to the next k; (4) If PT > Pmax , step out and set c = c 1, GOTO STEP 2. (5) If k, Rk < c, set c = c 1, GOTO STEP 2. (6) If {c == 1}, STEP 2. (7) Finish. The greedy releasing algorithm tends to ll the unallocated subcarriers. It releases one of the bits of the most expensive subcarrier to gain power reduction in order to drive the process. GRA works in the opposite direction to BLA. GRA is described as follows.

+ Aj1,vrnn(kro)RgNj1,v(kr')}

(10.4.11)

Aj1,vrnn (kr 0)

= rrnn (-1)j1, L a(m, nl- p" vlp)a(n, v,p)hp(kr o)Yp rn-j1,(e o, cPo)

(10.4.12)

full_hostname = `hostname`strip domainname = full_hostnamesplit('')[11]join('') hostname = full_hostnamesplit('')[0] CA[:hostname] = hostname CA[:domainname] = domainname CA[:CA_dir] = Filejoin Dirpwd, "CA"

GR algorithm c (1) Find {k, n, ck,n } = arg maxk,n,c Pk,n k,n c; (2) Set ck,n = ck,n 1, PT = PT (3) Set c = ck,n 1; (4) Finish. Pk,n (ck,n );

Bj1,vrnn(kr0)

= rrnn(_l)j1,+l La(m,nl- p"vlp,p -l)b(n,v,p)hp(kro)Yprn-j1,(eo,cPo)

(10.4.13) and rrnn is defined in Eq. (1.4.59) of 1, Volume 1. The expressions RgAj1,vrnn(kro) and RgBj1,vrnn(kro) are respectively those in (10.4.12) and (10.4.13) with hp(kro) replaced by jp(kr o). In (10.4.12) and (10.4.13)

_ rn+j1, [(n + m)!(v + p,)!(p - m - p,),] 1/2 a(m, nip"vip) - (-1) (2p+ 1) (n _ m.v _ p,.p+m+p, )1. )I( )'(

. (:

The horizontal swapping algorithm (HSA) aims to smooth the bit distribution of a user. When the subcarriers are distributed, the bit weight per subcarrier can be adjusted to reduce power. One bit of a subcarrier may be shifted to the other subcarrier of the same user if there is a power reduction gain. Therefore, variation of the power allocation per subcarrier is reduced and a smoother transmission is performed. HSA is described as follows. HS algorithm (1) Set PC = ; c (1a) Find {k, n, ck,n } = arg maxk,n,c (Pk,n k,n ) < PC c; (2) De ne n Sk , where { k,n == 1} for n i ; (3) Set

_(:+ p,))

(~ ~ ~)

(10.4.14)

( I I am,ntL,vp,q ) -

1 Distributed Ruby (DRb)

()m+J.L(

= maxn Pk,n (ck,n 1)

[(n + m)!(v + tL)!(p - m - tL)!] 1/2 (n-m)!(v-tL)!(p+m+tL)!

. a(n, v,p) =

-(:+tL))

(10.4.15)

Pk,n (ck,n ), n Sk ;

+ I)(2v + 1) + (v + I)(n + v + P + 2)(v + p -

+p -

n + 1)] '(10.4.16)

b(n,v,p)=-

CA[:password] = '1234' CERTS << { :type => 'server', :hostname => 'hello-server', :password => '5678', } CERTS << { :type => 'client', :user => 'hello-client', :email => 'hello@examplecom', }

+p -

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