#ifndef JEMALLOC_INTERNAL_QR_H #define JEMALLOC_INTERNAL_QR_H /* * A ring implementation based on an embedded circular doubly-linked list. * * You define your struct like so: * * typedef struct my_s my_t; * struct my_s { * int data; * qr(my_t) my_link; * }; * * And then pass a my_t * into macros for a_qr arguments, and the token * "my_link" into a_field fields. */ /* Ring definitions. */ #define qr(a_type) \ struct { \ a_type *qre_next; \ a_type *qre_prev; \ } /* * Initialize a qr link. Every link must be initialized before being used, even * if that initialization is going to be immediately overwritten (say, by being * passed into an insertion macro). */ #define qr_new(a_qr, a_field) do { \ (a_qr)->a_field.qre_next = (a_qr); \ (a_qr)->a_field.qre_prev = (a_qr); \ } while (0) /* * Go forwards or backwards in the ring. Note that (the ring being circular), this * always succeeds -- you just keep looping around and around the ring if you * chase pointers without end. */ #define qr_next(a_qr, a_field) ((a_qr)->a_field.qre_next) #define qr_prev(a_qr, a_field) ((a_qr)->a_field.qre_prev) /* * Given two rings: * a -> a_1 -> ... -> a_n -- * ^ | * |------------------------ * * b -> b_1 -> ... -> b_n -- * ^ | * |------------------------ * * Results in the ring: * a -> a_1 -> ... -> a_n -> b -> b_1 -> ... -> b_n -- * ^ | * |-------------------------------------------------| * * a_qr_a can directly be a qr_next() macro, but a_qr_b cannot. */ #define qr_meld(a_qr_a, a_qr_b, a_field) do { \ (a_qr_b)->a_field.qre_prev->a_field.qre_next = \ (a_qr_a)->a_field.qre_prev; \ (a_qr_a)->a_field.qre_prev = (a_qr_b)->a_field.qre_prev; \ (a_qr_b)->a_field.qre_prev = \ (a_qr_b)->a_field.qre_prev->a_field.qre_next; \ (a_qr_a)->a_field.qre_prev->a_field.qre_next = (a_qr_a); \ (a_qr_b)->a_field.qre_prev->a_field.qre_next = (a_qr_b); \ } while (0) /* * Logically, this is just a meld. The intent, though, is that a_qrelm is a * single-element ring, so that "before" has a more obvious interpretation than * meld. */ #define qr_before_insert(a_qrelm, a_qr, a_field) \ qr_meld((a_qrelm), (a_qr), a_field) /* Ditto, but inserting after rather than before. */ #define qr_after_insert(a_qrelm, a_qr, a_field) \ qr_before_insert(qr_next(a_qrelm, a_field), (a_qr), a_field) /* * Inverts meld; given the ring: * a -> a_1 -> ... -> a_n -> b -> b_1 -> ... -> b_n -- * ^ | * |-------------------------------------------------| * * Results in two rings: * a -> a_1 -> ... -> a_n -- * ^ | * |------------------------ * * b -> b_1 -> ... -> b_n -- * ^ | * |------------------------ * * qr_meld() and qr_split() are functionally equivalent, so there's no need to * have two copies of the code. */ #define qr_split(a_qr_a, a_qr_b, a_field) \ qr_meld((a_qr_a), (a_qr_b), a_field) /* * Splits off a_qr from the rest of its ring, so that it becomes a * single-element ring. */ #define qr_remove(a_qr, a_field) \ qr_split(qr_next(a_qr, a_field), (a_qr), a_field) /* * Helper macro to iterate over each element in a ring exactly once, starting * with a_qr. The usage is (assuming my_t defined as above): * * int sum(my_t *item) { * int sum = 0; * my_t *iter; * qr_foreach(iter, item, link) { * sum += iter->data; * } * return sum; * } */ #define qr_foreach(var, a_qr, a_field) \ for ((var) = (a_qr); \ (var) != NULL; \ (var) = (((var)->a_field.qre_next != (a_qr)) \ ? (var)->a_field.qre_next : NULL)) /* * The same (and with the same usage) as qr_foreach, but in the opposite order, * ending with a_qr. */ #define qr_reverse_foreach(var, a_qr, a_field) \ for ((var) = ((a_qr) != NULL) ? qr_prev(a_qr, a_field) : NULL; \ (var) != NULL; \ (var) = (((var) != (a_qr)) \ ? (var)->a_field.qre_prev : NULL)) #endif /* JEMALLOC_INTERNAL_QR_H */