linearizability造句
例句與造句
- This example demonstrates the need for linearizability.
- The question of the linearizability of fixed points is of great importance in complex dynamics.
- This is where linearizability comes in.
- Linearizability is a strong correctness condition, which constrains what outputs are possible when an object is accessed by multiple processes concurrently.
- It is the last point which is unique to linearizability, and is thus the major contribution of Herlihy and Wing .)
- It's difficult to find linearizability in a sentence. 用linearizability造句挺難的
- Note that the definition of linearizability only precludes responses that precede invocations from being reordered; since the original history had no responses before invocations, we can reorder it as we wish.
- Other stronger consistency models like sequential consistency and linearizability have downsides such as : they take too long and require more space; also in terms of implementation, they are unattainable in some situations.
- After Pfeiffer's example, Hubert Cremer gave various criteria for the non-linearizability of irrational indifferent fixed points, while Carl Ludwig Siegel in 1942 gave conditions which imply the linearizability of such fixed points.
- After Pfeiffer's example, Hubert Cremer gave various criteria for the non-linearizability of irrational indifferent fixed points, while Carl Ludwig Siegel in 1942 gave conditions which imply the linearizability of such fixed points.
- Specifically, linearizability guarantees that the invariants of a system are " observed " and " preserved " by all operations : if all operations individually preserve an invariant, the system as a whole will.
- :The search results you found about " if some programming language can move something atomically " are probably people asking about low-level atomic operations in concurrent systems ( to do with linearizability and Talk 18 : 08, 11 September 2011 ( UTC)
- While weird, this reordering is sensible provided there is no alternative means of communicating between A and B . Linearizability is better when considering individual objects separately, as the reordering restrictions ensure that multiple linearizable objects are, considered as a whole, still linearizable.