Locking Performance in Centralized Databases.
Y. C. Tay, Nathan Goodman, Rajan Suri:
Locking Performance in Centralized Databases.
ACM Trans. Database Syst. 10(4): 415-462(1985)@article{DBLP:journals/tods/TayGS85,
author = {Y. C. Tay and
Nathan Goodman and
Rajan Suri},
title = {Locking Performance in Centralized Databases},
journal = {ACM Trans. Database Syst.},
volume = {10},
number = {4},
year = {1985},
pages = {415-462},
ee = {http://doi.acm.org/10.1145/4879.4880, db/journals/tods/TayGS85.html},
bibsource = {DBLP, http://dblp.uni-trier.de}
}
BibTeX
Abstract
An analytic model is used to study the performance of dynamic
locking. The analysis uses only the steady-state average values of
the variables. The solution to the model is given by a cubic, which
has exactly one valid root for the range of parametric values that
is of interest. The model's predictions agree well with simulation
results for transactions that require up to twenty locks. The model
separates data contention from resource contention, thus
facilitating an analysis of their separate effects and their
interaction. It shows that systems with a particular form of
nonuniform access, or with shared locks, are equivalent to
systems with uniform access and only exclusive locks.
Blocking due to conflicts is found to impose an upper bound on
transaction throughput; this fact leads to a rule of thumb on how
much data contention should be permitted in a system. Throughput
can exceed this bound if a transaction is restarted whenever it
encounters a conflict, provided restart costs and resource
contention are low. It can also be exceeded by making transactions
predeclare their locks. Raising the multiprogramming level to
increase throughput also raises the number of restarts per
completion. Transactions should minimize their lock requests,
because data contention is proportional to the square of the
number of requests. The choice of how much data to lock at a
time depends on which part of a general granularity curve the
system sees.
Copyright © 1985 by the ACM,
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