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قديم 04-04-2014, 12:00 AM   #1
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افتراضي طلب ترجمة خاصة بالشبكات,بوابة بدر 2013

طلب ترجمة خاصة بالشبكات
تحميل,تنزيل,2013,2014,ماى ايجى,تحميل مباشر,عرب سيد,برابط مباشر,سريع,تورنت,عربي,معرب,مجانا,فاينال,انجليزي,فر نسي,اخر اصدار,برابط واحد,صاروخ
طلب ترجمة خاصة بالشبكات
<div>السلام عليكم شباب
لدي مقطع من كتاب خاص بالشبكات وارغب بترجمته
ممكن احد يتكرم ويترجمه لي واكون ممنون :hy

Figure 18.7 A gossip replica manager, showing its main state components
manager has not received confirmation that this update has been received at all other
replica managers. In the meantime, it propagates the update in gossip messages.
Replica timestamp: This vector timestamp represents those updates that have been
accepted by the replica manager – that is, placed in the manager’s log. It differs from
the value timestamp in general, of course, because not all updates in the log are stable.
Executed operation table: The same update may arrive at a given replica manager
from a front end and in gossip messages from other replica managers. To prevent an
update being applied twice, the ‘executed operation’ table is kept, containing the
unique front-end-supplied identifiers of updates that have been applied to the value.
The replica managers check this table before adding an update to the log.
Timestamp table: This table contains a vector timestamp for each other replica
manager, filled with timestamps that arrive from them in gossip messages. Replica
managers use the table to establish when an update has been applied at all replica
managers.
The replica managers are numbered 0, 1, 2, .., : the ith element of a vector timestamp
held by replica manager i corresponds to the number of updates received from front ends
by i, and the jth component (j 􀂏 i) equals the number of updates received by j and
propagated to i in gossip messages. So, for example, in a three-manager gossip system
a value timestamp of (2,4,5) at manager 0 would represent the fact that the value there
reflects the first two updates accepted from front ends at manager 0, the first four at
manager 1 and the first five at manager 2. The following sections look in more detail at
how the timestamps are used to enforce the ordering.
Query operations • The simplest operation to consider is that of a query. Recall that a
query request q contains a de******ion of the operation and a timestamp q.prev sent by
the front end. The latter reflects the latest version of the value that the front end has read
or submitted as an update. Therefore the task of the replica manager is to return a value
that is at least as recent as this. If valueTS is the replica’s value timestamp, then q can be
applied to the replica’s value if:
q.prev 􀂔 valueTS
The replica manager keeps q on a list of pending query operations (that is, a hold-back
queue) until this condition is fulfilled. It can either wait for the missing updates, which
should eventually arrive in gossip messages, or request the updates from the replica
managers concerned. For example, if valueTS is (2,5,5) and q.prev is (2,4,6), it can be
seen that just one update is missing – from replica manager 2. (The front end that
submitted q must have contacted a different replica manager previously for it to have
seen this update, which the replica manager has not seen.)
Once the query can be applied, the replica manager returns valueTS to the front
end as the timestamp new shown in Figure 18.5. The front end then merges this with its
timestamp: frontEndTS := merge(frontEndTS, new). The update at replica manager 1
that the front end has not seen before the query in the example just given (q.prev has 4
where the replica manager has 5) will be reflected in the update to frontEndTS (and
potentially in the value returned, depending on the query).
Processing update operations in causal order • A front end submits an update request to
one or more replica managers. Each update request u contains a specification of the
update (its type and parameters) u.op, the front end’s timestamp u.prev, and a unique
identifier that the front end generates, u.id. If the front end sends the same request u to
several replica managers, it uses the same identifier in u each time – so that it will not
be processed as several different but identical requests.
When replica manager i receives an update request from a front end it checks that
it has not already processed this request by looking up its operation identifier in the
executed operation table and in the records in its log. The replica manager discards the
update if it has already seen it; otherwise, it increments the ith element in its replica
timestamp by one, to keep count of the number of updates it has received directly from
front ends. Then the replica manager assigns to the update request u a unique vector
timestamp whose derivation is given shortly, and a record for the update is placed in the
replica manager’s log. If ts is the unique timestamp that the replica manager assigns to
the update, then the update record is constructed and stored in the log as the following
tuple:
logRecord :=
Replica manager i derives the timestamp ts from u.prev by replacing u.prev’s ith
element with the ith element of its replica timestamp (which it has just incremented).
This action makes ts unique, thus ensuring that all system components will correctly
record whether or not they have observed the update. The remaining elements in ts are
copied from u.prev, since it is these values sent by the front end that must be used to
determine when the update is stable. The replica manager then immediately passes ts
back to the front end, which merges it with its existing timestamp. Note that a front end
can submit its update to several replica managers and receive different timestamps in
return, all of which have to be merged into its timestamp.
The stability condition for an update u is similar to that for queries:
u.prev 􀂔 valueTS
This condition states that all the updates on which this update depends – that is, all the
updates that have been observed by the front end that issued the update – have already
been applied to the value. If this condition is not met at the time the update is submitted,
it will be checked again when gossip messages arrive. When the stability condition has
been met for an update record r, the replica manager applies the update to the value and
updates the value timestamp and the executed operation table, executed:
value := apply(value, r.u.op)􀀃
valueTS := merge(valueTS, r.ts)􀀃
executed := executed 􀂉 􀁞r.u.id􀁠
The first of these three statements represents the application of the update to the value.
In the second statement, the update’s timestamp is merged with that of the value. In the
third, the update’s operation identifier is added to the set of identifiers of operations that
have been executed – which is used to check for repeated operation requests.
Forced and immediate update operations • Forced and immediate updates require
special treatment. Recall that forced updates are totally as well as causally ordered. The
basic method for ordering forced updates is for a unique sequence number to be
appended to the timestamps associated with them, and to process them in order of this
sequence number. As Chapter 15 explained, a general method for generating sequence
numbers is to use a single sequencer process. But reliance upon a single process is
inadequate in the con**** of a highly available service. The solution is to designate a socalled
primary replica manager as the sequencer and to ensure that another replica
manager can be elected to take over consistently as the sequencer should the primary
fail. What is required is for a majority of replica managers (including the primary) to
record which update is next in sequence before the operation can be applied. Then, as
long as a majority of replica managers survive failure, this ordering decision will be
honoured by a new primary elected from among the surviving replica managers.
Immediate updates are ordered with respect to forced updates by using the primary
replica manager to order them in this sequence. The primary also determines which
causal updates are deemed to have preceded an immediate update. It does this by
communicating and synchronizing with the other replica managers in order to reach
agreement. Further details are provided in Ladin et al. [1992].
Gossip messages • Replica managers send gossip messages containing information
concerning one or more updates so that other replica managers can bring their state upto-
date. A replica manager uses the entries in its timestamp table to estimate which
updates any other replica manager has not yet received (it is an estimate because that
replica manager may have received more updates by now).
A gossip message m consists of two items sent by the source replica manager: its
log, m.log, and its replica timestamp, m.ts (see Figure 18.7). The replica manager that
receives a gossip message has three main tasks:
• to merge the arriving log with its own (it may contain updates not seen by the
receiver before);
• to apply any updates that have become stable and have not been executed before
(stable updates in the arrived log may in turn make pending updates become
stable);
• to eliminate records from the log and entries in the executed operation table when
it is known that the updates have been applied everywhere and for which there is
no danger of repeats. Clearing redundant entries from the log and from the
executed operation table is an important task, since they would otherwise grow
without limit.
Merging the log contained in an arrived gossip message with the receiver’s log is
straightforward. Let replicaTS denote the recipient’s replica timestamp. A record r in
m.log is added to the receiver’s log unless r.ts 􀂔 replicaTS – in which case it is already
in the log or it has been applied to the value and then discarded.
The replica manager merges the timestamp of the incoming gossip message with
its own replica timestamp replicaTS, so that it corresponds to the additions to the log:
replicaTS := merge(replicaTS, m.ts)
When new update records have been merged into the log, the replica manager collects
the set S of any updates in the log that are now stable. These can be applied to the value
but care must be taken over the order in which they are applied so that the happenedbefore
relation is observed. The replica manager sorts the updates in the set according
to the partial order ‘􀂔’ between vector timestamps. It then applies the updates in this
order, smallest first. That is, each r 􀂏 S is applied only when there is no s 􀂏 S such that
s.prev < r.prev.
The replica manager then looks for records in the log that can be discarded. If the
gossip message was sent by replica manager j and if tableTS is the table of replica
timestamps of the replica managers, then the replica manager sets
tableTS[j] := m.ts
The replica manager can now discard any record r in the log for an update that has been
received everywhere. That is, if c is the replica manager that created the record, then we
require for all replica managers i:
tableTS􀀾i􀁀􀀾c􀁀 􀁴 r.ts􀀾c􀁀
The gossip architecture also defines how replica managers can discard entries in the
executed operation table. It is important not to discard these entries too early; otherwise,
a much-delayed operation could mistakenly be applied twice. Ladin et al. [1992]
provide details of the scheme. In essence, front ends issue acknowledgements to the
replies to their updates, so replica managers know when a front end will stop sending the
update. They assume a maximum update propagation delay from that point.
Update propagation • The gossip architecture does not specify when replica managers
exchange gossip messages, or how a replica manager decides where to send its gossip
messages. A robust update-propagation strategy is needed if all replica managers are to
receive all updates in an acceptable time.
The time it takes for all replica managers to receive a given update depends upon
three factors:
• the frequency and duration of network partitions;
• the frequency with which replica managers send gossip messages;
• the policy for choosing a partner with which to exchange gossip.
The first factor is beyond the system’s control, although users can to some extent
determine how often they work disconnectedly.
The desired gossip-exchange frequency may be tuned to the application. Consider
a bulletin board system shared between several sites. It seems unnecessary for every
item to be dis*****ed immediately to all sites. But what if gossip is only exchanged after
long periods, say once a day? If only causal updates are used, then it is quite possible for
clients at each site to have their own consistent debates over the same bulletin board,
oblivious to the discussions at the other sites. Then at, say, midnight, all the debates will
be merged; but debates on the same topic are likely to be incongruous, when it would
have been preferable for them to take account of one another. A gossip-exchange period
of minutes or hours seems more appropriate in this case.
There are several types of partner-selection policy. Golding and Long [1993]
consider random, deterministic and topological policies for their ‘timestamped antientropy
protocol’, which uses a gossip-style update propagation scheme.
Random policies choose a partner randomly but with weighted probabilities so as
to favour some partners over others – for example, near partners over far partners.
Golding and Long found that such a policy works surprisingly well under simulations.
Deterministic policies utilize a simple function of the replica manager’s state to make
the choice of partner. For example, a replica manager could examine its timestamp table
and choose the replica manager that appears to be the furthest behind in the updates it
has received.
Topological policies arrange the replica managers into a fixed graph. One
possibility is a mesh: replica managers send gossip messages to the four replica
managers to which it is connected. Another is to arrange the replica managers in a circle,
with each passing on gossip only to its neighbour (in the clockwise direction, say), so
that updates from any replica manager eventually traverse the circle. There are many
other possible topologies, including trees.
Different partner-seclection policies such as these trade off the amount of
communication against higher transmission latencies and the possibility that a single
failure will affect other replica managers. The choice depends in practice on the relative
importance of these factors. For example, the circle topology produces relatively little
communication but is subject to high transmission latencies since gossip generally has
to traverse several replica managers. Moreover, if one replica manager fails then the
circle cannot function and needs to be reconfigured. By contrast, the random selection
policy is not susceptible to failures but may produce more variable update propagation
times.
Discussion of the gossip architecture • The gossip architecture is aimed at achieving
high availability for services. In its favour, this architecture ensures that clients can
continue to obtain a service even when they are partitioned from the rest of the network,
as long as at least one replica manager continues to function in their partition. But this
type of availability is achieved at the expense of enforcing only relaxed consistency
guarantees. For objects such as bank accounts, where sequential consistency is required,
a gossip architecture can do no better than the fault-tolerant systems studied in Section
18.3 and supply the service only in a majority partition.
Its lazy approach to update propagation makes a gossip-****d system
inappropriate for updating replicas in near-real time, such as when users take part in a
‘real-time’ conference and update a shared ********. A multicast-****d system would
be more appropriate for that case.
The scalability of a gossip system is another issue. As the number of replica
managers grows, so does the number of gossip messages that have to be transmitted and
the size of the timestamps used. If a client makes a query, then this normally takes two
messages (between front end and replica manager). If a client makes a causal update
operation and if each of the R replica managers normally collects G updates into a gossip
message, then the number of messages exchanged is 2 + 􀀋R – 1􀀌 􀁥 G . The first term
represents communication between the front end and replica manager and the second is
the update’s share of a gossip message sent to the other replica managers. Increasing G
improves the number of messages but worsens the delivery latencies, because the replica
manager waits for more updates to arrive before propagating them.
One approach to making gossip-****d services scalable is to make most of the
replicas read-only. In other words, these replicas are updated by gossip messages but do
not receive updates directly from front ends. This arrangement is potentially useful
where the update/query ratio is small. Read-only replicas can be situated close to client
groups and updates can be serviced by relatively few central replica managers. Gossip
traffic is reduced since read-only replicas have no gossip to propagate, and vector
timestamps need only contain entries for the updateable replicas.
18.4.2 Bayou and the operational transformation approach
The Bayou system [Terry et al. 1995, Petersen et al. 1997] provides data replication for
high availability with weaker guarantees than sequential consistency, like the gossip
architecture and the timestamped anti-entropy protocol. As in those systems, Bayou
replica managers cope with variable connectivity by exchanging updates in pairs, in
what the designers also call an anti-entropy protocol. But Bayou adopts a markedly
different approach in that it enables domain-specific conflict detection and conflict
resolution to take place.
Consider the user who needs to update a diary while working disconnectedly. If
strict consistency is required, in the gossip architecture updates would have to be
performed using a forced (totally ordered) operation. But then only users in a majority
partition could update the diary. The users’ access to the diary might thus be limited,
regardless of whether they in fact are making updates that would break the diary’s

طلب ترجمة خاصة بالشبكات
تحميل,تنزيل,2013,2014,ماى ايجى,تحميل مباشر,عرب سيد,برابط مباشر,سريع,تورنت,عربي,معرب,مجانا,فاينال,انجليزي,فر نسي,اخر اصدار,برابط واحد,صاروخ
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