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5812-DS00-R Folha de dados(PDF) 37 Page - Broadcom Corporation.

Nome de Peças 5812-DS00-R
Descrição Electrónicos  Security Processor
PDF  84 Pages
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Fabricante Electrônico  BOARDCOM [Broadcom Corporation.]
Página de início  http://www.broadcom.com
Logo BOARDCOM - Broadcom Corporation.

5812-DS00-R Folha de dados(HTML) 37 Page - Broadcom Corporation.

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Advance Data Sheet
BCM5812
3/11/03
B roa dcom Co rpo rat ion
Document
5812-DS01-405-R
Cryptographic Operations
Page 29
Figure 26: Diffie-Hellman Secret Key
The modulus must be input in the command context as a BigNum in the same manner as for Diffie-Hellman generate. The
first Input fragment chain entry buffer address specifies the input secret, and the second input fragment chain entry buffer
contains the peer entity’s public value. The shared secret is output to the output fragment address in the packet descriptor
structure. All of these are BigNum values.
All output buffers must be sized for the appropriate parameter argument parameter field size in Table 10.
The lengths of the Diffie-Hellman generate and shared secret command contexts depend upon the parameter field sizes,
and range from 82 to 524 bytes.
RSA
The RSA public key algorithm is used for digital signature authentication and key exchange in IKE, SSL, and TLS. It also
widely used in a number of other applications, such as Public Key Infrastructure (PKI) products. RSA is a two-key system,
with a public key that can be used to either encrypt a value so that only the holder of the private key can decrypt it, or to
decrypt a value that only the holder of the private key could have encrypted [17][19].
RSA uses the product of two large primes, p and q, which must remain secret. The public key consists of n = p * q, and a
public exponent e that is relatively prime to (p-1)*(q-1). The public key operation encrypts a message m by exponentiating
it modulo n, so that the encrypted value x = me mod n. The private key consists of the modulus and a decrypting exponent,
d, that is the inverse of e, d = e-1 mod (p-1)(q-1). Knowing p and q, it is straight forward to compute d, but otherwise quite
difficult. Decryption is simply m = xd mod n.
LENGTH
31
OPCODE
0
MODULUS
64-256
Bytes
MODULUS LENGTH
EXPONENT LENGTH
COMMAND CONTEXT ADDRESS
NEXT INPUT FRAGMENT CHAIN ENTRY
RESERVED
INPUT FRAGMENT LENGTH
INPUT FRAGMENT ADDRESS
RESERVED
RESERVED
NEXT OUTPUT FRAGMENT CHAIN ENTRY
RESERVED
OUTPUT BUFFER LENGTH
OUTPUT FRAGMENT ADDRESS
NEXT INPUT FRAGMENT CHAIN ENTRY
RESERVED
FRAGMENT LENGTH
INPUT FRAGMENT ADDRESS
Input Public Value
Input Secret
Output Shared Secret
Packet Descriptor
Command Context
LENGTH
31
OPCODE
0
MODULUS
64-256
Bytes
MODULUS LENGTH
EXPONENT LENGTH
COMMAND CONTEXT ADDRESS
NEXT INPUT FRAGMENT CHAIN ENTRY
RESERVED
INPUT FRAGMENT LENGTH
INPUT FRAGMENT ADDRESS
RESERVED
RESERVED
NEXT OUTPUT FRAGMENT CHAIN ENTRY
RESERVED
OUTPUT BUFFER LENGTH
OUTPUT FRAGMENT ADDRESS
NEXT INPUT FRAGMENT CHAIN ENTRY
RESERVED
FRAGMENT LENGTH
INPUT FRAGMENT ADDRESS
NEXT INPUT FRAGMENT CHAIN ENTRY
RESERVED
FRAGMENT LENGTH
INPUT FRAGMENT ADDRESS
Input Public Value
Input Secret
Output Shared Secret
Packet Descriptor
Command Context



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