Linux Kernel
3.7.1
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Macros | |
#define | mb() asm volatile("mfence":::"memory") |
#define | rmb() asm volatile("lfence":::"memory") |
#define | wmb() asm volatile("sfence" ::: "memory") |
#define | read_barrier_depends() do { } while (0) |
#define | smp_mb() barrier() |
#define | smp_rmb() barrier() |
#define | smp_wmb() barrier() |
#define | smp_read_barrier_depends() do { } while (0) |
#define | set_mb(var, value) do { var = value; barrier(); } while (0) |
#define read_barrier_depends | ( | ) | do { } while (0) |
read_barrier_depends - Flush all pending reads that subsequents reads depend on.
No data-dependent reads from memory-like regions are ever reordered over this barrier. All reads preceding this primitive are guaranteed to access memory (but not necessarily other CPUs' caches) before any reads following this primitive that depend on the data return by any of the preceding reads. This primitive is much lighter weight than rmb() on most CPUs, and is never heavier weight than is rmb().
These ordering constraints are respected by both the local CPU and the compiler.
Ordering is not guaranteed by anything other than these primitives, not even by data dependencies. See the documentation for memory_barrier() for examples and URLs to more information.
For example, the following code would force ordering (the initial value of "a" is zero, "b" is one, and "p" is "&a"):
<programlisting> CPU 0 CPU 1
b = 2; memory_barrier(); p = q = p; read_barrier_depends(); d = *q; </programlisting>
because the read of "*q" depends on the read of "p" and these two reads are separated by a read_barrier_depends(). However, the following code, with the same initial values for "a" and "b":
<programlisting> CPU 0 CPU 1
a = 2; memory_barrier(); b = 3; y = b; read_barrier_depends(); x = a; </programlisting>
does not enforce ordering, since there is no data dependency between the read of "a" and the read of "b". Therefore, on some CPUs, such as Alpha, "y" could be set to 3 and "x" to 0. Use rmb() in cases like this where there are no data dependencies.