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TNETX3150 数据表(PDF) 39 Page - Texas Instruments

部件名 TNETX3150
功能描述  ADDRESS-LOOKUP DEVICE
PDF  78 Pages
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制造商  TI [Texas Instruments]
网页  http://www.ti.com
标志 TI - Texas Instruments

TNETX3150 数据表(HTML) 39 Page - Texas Instruments

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TNETX15AE
ADDRESS-LOOKUP DEVICE
SPWS041A – AUGUST 1997 – REVISED OCTOBER 1997
39
POST OFFICE BOX 655303
DALLAS, TEXAS 75265
PRINCIPLES OF OPERATION
lookup algorithm (continued)
Table
Table
Table
Table
Table
Table
2nd Level : 2N Tables
22N Threads
3rd Level : 23N Tables
Table
N = Number of bits compared
23N Threads
Figure 5. Lookup-Algorithm Table Hierarchy
For bit groups of five (gives table sizes of 32), and with five levels of table hierarchy, preassigning all possible
tables at initialization requires more RAM than is possible to attach to the TNETX15AE. Therefore, table
allocation occurs only when a new table is required as a result of discovering a bit pattern at any of the levels
previously unseen. This has several side effects – given the same address set, entering them into the table in
a different order yields different SRAM contents as the tables required are allocated from free space in a different
order; the pointer values written to the table entries to point to the next level in the hierarchy are dynamically
allocated. An address is in the table if there are valid entries at each level in the hierarchy (as each n-bit part
of the address is inspected) that continue all the way down to a leaf where the characteristics of that address
are stored. An address is not present in the table when there is a null pointer at any level of the decode.
Addresses that are sequential share all the intermediate pointers down to the address of the leaf. Addresses
with at least one bit different in each N-bit decode group occupy completely different tables. The worst-case
rating on the storage capacity of the TNETX15AE SRAM assumes that each address is different from all the
others by at least one bit in each decode group. This implies that each card is from a different manufacturer,
and the serial number of any card is not within 2N of any other card.
Since each table needs to compare 2N possible combinations, it requires 2N pointers. Each table has the format
shown in Table 5.
Table 5. Lookup-Algorithm Table Format
OFFSET
N
(BITS TO BE
COMPARED)
POINTERS
0
00000
To table x at next level
1
00001
To table y at next level
2
00010
To table z at next level
2N – 1
2N – 1
Only the pointers column of Table 5 occupies memory locations.



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