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This memo describes the use of the Advanced Encryption Standard (AES) with 192 and 256 bit keys within the Secure RTP protocol. It defines Counter Mode encryption for SRTP and SRTCP and a new SRTP Key Derivation Function (KDF) for AES-192 and AES-256.
1.
Introduction
1.1.
Conventions Used In This Document
2.
AES-192 and AES-256 Encryption
3.
The AES_192_CM_PRF and AES_256_CM_PRF Key Derivation Functions
3.1.
Usage Requirements
4.
Crypto Suties
5.
IANA Considerations
6.
Security Considerations
7.
Test Cases
7.1.
AES-256-CM Test Cases
7.2.
AES_256_CM_PRF Test Cases
7.3.
AES-192-CM Test Cases
7.4.
AES_192_CM_PRF Test Cases
8.
Acknowledgements
9.
References
9.1.
Normative References
9.2.
Informative References
§
Author's Address
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This memo describes the use of the Advanced Encryption Standard (AES) [FIPS197] (, “The Advanced Encryption Standard (AES),” .) with 192 and 256 bit keys within the Secure RTP protocol [RFC3711] (Baugher, M., McGrew, D., Naslund, M., Carrara, E., and K. Norrman, “The Secure Real-time Transport Protocol (SRTP),” March 2004.). Below those block ciphers are referred to as AES-192 and AES-256, respectively, and the use of AES with a 128 bit key is referred to as AES-128. This document defines Counter Mode encryption for SRTP and SRTCP and a new SRTP Key Derivation Function for AES-192 and AES-256. It also defines new cryptosuites that use these new functions.
While AES-128 is widely regarded as more than adequately secure, some users may be motivated to adopt AES-192 or AES-256. One motivation is conformance to the Suite B profile (which requires AES-256 for the protection of TOP SECRET information) [suiteB] (, “Fact Sheet for NSA Suite B Cryptography,” .). Others may be motivated by a perceived need to purse a highly conservative security strategy; see Section 6 (Security Considerations) for more discussion of security issues.
The crypto functions defined in this document are an addition to, and not a replacement for, the crypto functions defined in [RFC3711] (Baugher, M., McGrew, D., Naslund, M., Carrara, E., and K. Norrman, “The Secure Real-time Transport Protocol (SRTP),” March 2004.).
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The key words "MUST", "MUST NOT", "REQUIRED", "SHALL", "SHALL NOT", "SHOULD", "SHOULD NOT", "RECOMMENDED", "MAY", and "OPTIONAL" in this document are to be interpreted as described in [RFC2119] (Bradner, S., “Key words for use in RFCs to Indicate Requirement Levels,” March 1997.).
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Section 4.1.1 of [RFC3711] (Baugher, M., McGrew, D., Naslund, M., Carrara, E., and K. Norrman, “The Secure Real-time Transport Protocol (SRTP),” March 2004.) defines AES-128 counter mode encryption, which it refers to as AES_CM. AES-192 counter mode and AES-256 counter mode are defined in a similar manner, and are denoted as AES_192_CM and AES_256_CM respectively. In both of these ciphers, the plaintext inputs to the block cipher are formed as in AES_CM, and the block cipher outputs are processed as in AES_CM. The only difference in the processing is that AES_192_CM uses AES-192, and AES_256_CM uses AES-256. Both AES_192_CM and AES_256_CM use a 112-bit salt as an input, as does AES_CM.
For the convenience of the reader, the structure of the counter blocks in SRTP counter mode encryption is illustrated in Figure 1 (AES Counter Mode. ), using the terminology from Section 4.1.1 of [RFC3711] (Baugher, M., McGrew, D., Naslund, M., Carrara, E., and K. Norrman, “The Secure Real-time Transport Protocol (SRTP),” March 2004.) . In this diagram, the symbol (+) denotes the bitwise exclusive-or operation, and the AES encrypt operation uses AES-128, AES-192, or AES-256 for AES_CM, AES_192_CM, and AES_256_CM, respectively. The field labeled b_c contains a block counter, the value of which increments once for each invocation of the "AES Encrypt" function.
one octet <--> 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 +--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+ |00|00|00|00| SSRC | packet index | b_c |---+ +--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+ | | +--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+ v | salt (k_s) |00|00|->(+) +--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+ | | v +-------------+ encryption key (k_e) -> | AES encrypt | +-------------+ | +--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+ | | keystream block |<--+ +--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+
Figure 1: AES Counter Mode. |
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Section 4.3.3 of [RFC3711] (Baugher, M., McGrew, D., Naslund, M., Carrara, E., and K. Norrman, “The Secure Real-time Transport Protocol (SRTP),” March 2004.) defines AES-128 counter mode key derivation function, which it refers to as "AES-CM PRF". (That specification uses the term PRF, or pseudo-random function, interchangeably with the term "key derivation function". ) The AES-192 counter mode PRF and AES-256 counter mode PRF are defined in a similar manner, and are denoted as AES_192_CM_PRF and AES_256_CM_PRF respectively. In both of these PRFs, the plaintext inputs to the block cipher are formed as in the AES-CM PRF, and the block cipher outputs are processed as in the AES-CM PRF. The only difference in the processing is that AES_192_CM_PRF uses AES-192, and AES_256_CM_PRF uses AES-256. Both AES_192_CM_PRF and AES_256_CM_PRF use a 112-bit salt as an input, as does the AES-CM PRF.
For the convenience of the reader, the structure of the counter blocks in SRTP counter mode key derivation is illustrated in Figure 2 (The AES counter mode Key Derivation Function), using the terminology from Section 4.3.3 of [RFC3711] (Baugher, M., McGrew, D., Naslund, M., Carrara, E., and K. Norrman, “The Secure Real-time Transport Protocol (SRTP),” March 2004.). In this diagram, the symbol (+) denotes the bitwise exclusive-or operation, and the "AES Encrypt" operation uses AES-128, AES-192, or AES-256 for the "AES-CM PRF", AES_192_CM_PRF, and AES_256_CM_PRF, respectively. The field "LB" contains the 8-bit constant "label" which is provided as an input to the key derivation function (and which is distinct for each type of key generated by that function). The field labeled b_c contains a block counter, the value of which increments once for each invocation of the "AES Encrypt" function.
one octet <--> 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 +--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+ |00|00|00|00|00|00|00|LB| index DIV kdr | b_c |---+ +--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+ | | +--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+ v | master salt |00|00|->(+) +--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+ | | v +-------------+ master key -> | AES encrypt | +-------------+ | +--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+ | | output block |<--+ +--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+--+
Figure 2: The AES counter mode Key Derivation Function |
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When AES_192_CM is used for encryption, AES_192_CM SHOULD be used as the key derivation function, and AES_128_CM MUST NOT be used as the key derivation function.
When AES_256_CM is used for encryption, AES_256_CM SHOULD be used as the key derivation function. Both AES_128_CM and AES_192_CM MUST NOT be used as the key derivation function.
Rationale: it is essential that the cryptographic strength of the key derivation meets or exceeds that of the encryption method. It is natural to use the same function for both encryption and key derivation. However, it is not required to do so because it is desirable to allow these ciphers to be used with alternative key derivation functions that may be defined in the future.
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This section defines SRTP crypto suites that use the ciphers and key derivation functions defined in this document. These suites are registered with IANA for use with the SDP Security Descriptions attributes (Section 10.3.2.1 of [RFC4568] (Andreasen, F., Baugher, M., and D. Wing, “Session Description Protocol (SDP) Security Descriptions for Media Streams,” July 2006.)). Other SRTP key management methods that use the crypto functions defined in this document are encouraged to also use these crypto suite definitions.
Parameter | Value |
---|---|
Master key length | 192 bits |
Master salt length | 112 bits |
Key Derivation Function | AES_192_CM_PRF (Section 3 (The AES_192_CM_PRF and AES_256_CM_PRF Key Derivation Functions)) |
Default key lifetime | 2^31 packets |
Cipher (for SRTP and SRTCP) | AES_192_CM (Section 2 (AES-192 and AES-256 Encryption)) |
SRTP authentication function | HMAC-SHA1 (Section 4.2.1 of [RFC3711] (Baugher, M., McGrew, D., Naslund, M., Carrara, E., and K. Norrman, “The Secure Real-time Transport Protocol (SRTP),” March 2004.)) |
SRTP authentication key length | 160 bits |
SRTP authentication tag length | 80 bits |
SRTCP authentication function | HMAC-SHA1 (Section 4.2.1 of [RFC3711] (Baugher, M., McGrew, D., Naslund, M., Carrara, E., and K. Norrman, “The Secure Real-time Transport Protocol (SRTP),” March 2004.)) |
SRTCP authentication key length | 160 bits |
SRTCP authentication tag length | 80 bits |
Table 1: The AES_192_CM_HMAC_SHA1_80 cryptosuite. |
Parameter | Value |
---|---|
Master key length | 192 bits |
Master salt length | 112 bits |
Key Derivation Function | AES_192_CM_PRF (Section 3 (The AES_192_CM_PRF and AES_256_CM_PRF Key Derivation Functions)) |
Default key lifetime | 2^31 packets |
Cipher (for SRTP and SRTCP) | AES_192_CM (Section 2 (AES-192 and AES-256 Encryption)) |
SRTP authentication function | HMAC-SHA1 (Section 4.2.1 of [RFC3711] (Baugher, M., McGrew, D., Naslund, M., Carrara, E., and K. Norrman, “The Secure Real-time Transport Protocol (SRTP),” March 2004.)) |
SRTP authentication key length | 160 bits |
SRTP authentication tag length | 32 bits |
SRTCP authentication function | HMAC-SHA1 (Section 4.2.1 of [RFC3711] (Baugher, M., McGrew, D., Naslund, M., Carrara, E., and K. Norrman, “The Secure Real-time Transport Protocol (SRTP),” March 2004.)) |
SRTCP authentication key length | 160 bits |
SRTCP authentication tag length | 80 bits |
Table 2: The AES_192_CM_HMAC_SHA1_32 cryptosuite. |
Parameter | Value |
---|---|
Master key length | 256 bits |
Master salt length | 112 bits |
Key Derivation Function | AES_256_CM_PRF (Section 3 (The AES_192_CM_PRF and AES_256_CM_PRF Key Derivation Functions)) |
Default key lifetime | 2^31 packets |
Cipher (for SRTP and SRTCP) | AES_256_CM (Section 2 (AES-192 and AES-256 Encryption)) |
SRTP authentication function | HMAC-SHA1 (Section 4.2.1 of [RFC3711] (Baugher, M., McGrew, D., Naslund, M., Carrara, E., and K. Norrman, “The Secure Real-time Transport Protocol (SRTP),” March 2004.)) |
SRTP authentication key length | 160 bits |
SRTP authentication tag length | 80 bits |
SRTCP authentication function | HMAC-SHA1 (Section 4.2.1 of [RFC3711] (Baugher, M., McGrew, D., Naslund, M., Carrara, E., and K. Norrman, “The Secure Real-time Transport Protocol (SRTP),” March 2004.)) |
SRTCP authentication key length | 160 bits |
SRTCP authentication tag length | 80 bits |
Table 3: The AES_256_CM_HMAC_SHA1_80 cryptosuite. |
Parameter | Value |
---|---|
Master key length | 256 bits |
Master salt length | 112 bits |
Key Derivation Function | AES_256_CM_PRF (Section 3 (The AES_192_CM_PRF and AES_256_CM_PRF Key Derivation Functions)) |
Default key lifetime | 2^31 packets |
Cipher (for SRTP and SRTCP) | AES_256_CM (Section 2 (AES-192 and AES-256 Encryption)) |
SRTP authentication function | HMAC-SHA1 (Section 4.2.1 of [RFC3711] (Baugher, M., McGrew, D., Naslund, M., Carrara, E., and K. Norrman, “The Secure Real-time Transport Protocol (SRTP),” March 2004.)) |
SRTP authentication key length | 160 bits |
SRTP authentication tag length | 32 bits |
SRTCP authentication function | HMAC-SHA1 (Section 4.2.1 of [RFC3711] (Baugher, M., McGrew, D., Naslund, M., Carrara, E., and K. Norrman, “The Secure Real-time Transport Protocol (SRTP),” March 2004.)) |
SRTCP authentication key length | 160 bits |
SRTCP authentication tag length | 80 bits |
Table 4: The AES_256_CM_HMAC_SHA1_32 cryptosuite. |
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IANA is expected to assign the following parameters for the SDP Security Descriptions crypto suite attribute.
AES_192_CM_HMAC_SHA1_80
AES_192_CM_HMAC_SHA1_32
AES_256_CM_HMAC_SHA1_80
AES_256_CM_HMAC_SHA1_32
The cryptosuites are as defined in Section 4 (Crypto Suties).
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AES-128 provides a level of security that is widely regarded as being more than sufficient for providing confidentiality. It is believed that the economic cost of breaking AES-128 is significantly higher than the cost of more direct approaches to violating system security, e.g. theft, bribery, wiretapping, and other forms of malfeasance.
Future advances in the state of the art of cryptanalysis could eliminate this confidence in AES-128, and motivate the use of AES-192 or AES-256. AES-192 is regarded as being secure even against some adversaries for which breaking AES-128 may be feasible. Similarly, AES-256 is regarded as being secure even against some adversaries for which it may be feasible to break AES-192. The availability of the larger key size versions of AES provides a fallback plan in case of unanticipated cryptanalytic results.
It is conjectured that AES-256 provides adequate security even against adversaries that possess the ability to construct a quantum computer that works on 256 or more quantum bits. No such computer is known to exist; its feasibility is an area of active speculation and research.
Despite the apparent sufficiency of AES-128, some users are interested in the larger AES key sizes. For some applications, the 40% increase in computational cost for AES-256 over AES-128 is a worthwhile bargain when traded for the security advantages outlined above. These applications include those with a perceived need for very high security, e.g. due to a desire for very long-term confidentiality.
As with any cipher, the conjectured security level of AES may change over time. The considerations in this section reflect the best knowledge available at the time of publication of this document.
It is desirable that AES_192_CM and AES_192_CM_PRF be used with an authentication function that uses a 192 bit key, and that AES_256_CM and AES_256_CM_PRF be used with an authentication function that uses a 256 bit key. However, this desire is not regarded as security-critical. Cryptographic authentication is resilient against future advances in cryptanalysis, since the opportunity for a forgery attack against a session closes when that session closes.
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The test cases in this section are based on Appendix B of [RFC3711] (Baugher, M., McGrew, D., Naslund, M., Carrara, E., and K. Norrman, “The Secure Real-time Transport Protocol (SRTP),” March 2004.).
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Keystream segment length: 1044512 octets (65282 AES blocks) Session Key: 57f82fe3613fd170a85ec93c40b1f092 2ec4cb0dc025b58272147cc438944a98 Rollover Counter: 00000000 Sequence Number: 0000 SSRC: 00000000 Session Salt: f0f1f2f3f4f5f6f7f8f9fafbfcfd0000 (already shifted) Offset: f0f1f2f3f4f5f6f7f8f9fafbfcfd0000 Counter Keystream f0f1f2f3f4f5f6f7f8f9fafbfcfd0000 92bdd28a93c3f52511c677d08b5515a4 f0f1f2f3f4f5f6f7f8f9fafbfcfd0001 9da71b2378a854f67050756ded165bac f0f1f2f3f4f5f6f7f8f9fafbfcfd0002 63c4868b7096d88421b563b8c94c9a31 ... ... f0f1f2f3f4f5f6f7f8f9fafbfcfdfeff cea518c90fd91ced9cbb18c078a54711 f0f1f2f3f4f5f6f7f8f9fafbfcfdff00 b4d49c8aec7ccb7726f14f338d19d88a f0f1f2f3f4f5f6f7f8f9fafbfcfdff01 c6f6a4804386cf175903139119b4fbde
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This section provides test data for the AES_256_CM_PRF key derivation function, which uses AES-256 in Counter Mode. In the following, we walk through the initial key derivation for the AES-256 Counter Mode cipher, which requires a 32 octet session encryption key and a 14 octet session salt, and the HMAC-SHA1 authentication function, which requires a 20-octet session authentication key. These values are called the cipher key, the cipher salt, and the auth key in the following. Since this is the initial key derivation and the key derivation rate is equal to zero, the value of (index DIV key_derivation_rate) is zero (actually, a six-octet string of zeros). In the following, we shorten key_derivation_rate to kdr.
The inputs to the key derivation function are the 32 octet master key and the 14 octet master salt:
master key: f0f04914b513f2763a1b1fa130f10e29 98f6f6e43e4309d1e622a0e332b9f1b6 master salt: 3b04803de51ee7c96423ab5b78d2
We first show how the cipher key is generated. The input block for AES-256-CM is generated by exclusive-oring the master salt with the concatenation of the encryption key label 0x00 with (index DIV kdr), then padding on the right with two null octets (which implements the multiply-by-2^16 operation, see Section 4.3.3 of RFC 3711). The resulting value is then AES-256-CM- encrypted using the master key to get the cipher key.
index DIV kdr: 000000000000 label: 00 master salt: 3b04803de51ee7c96423ab5b78d2 ----------------------------------------------- xor: 3b04803de51ee7c96423ab5b78d2 (x, PRF input) x*2^16: 3b04803de51ee7c96423ab5b78d20000 (AES-256-CM input) x*2^16 + 1: 3b04803de51ee7c96423ab5b78d20001 (2nd AES input) cipher key: 5ba1064e30ec51613cad926c5a28ef73 (1st AES output) 1ec7fb397f70a960653caf06554cd8c4 (2nd AES output)
Next, we show how the cipher salt is generated. The input block for AES-256-CM is generated by exclusive-oring the master salt with the concatenation of the encryption salt label. That value is padded and encrypted as above.
index DIV kdr: 000000000000 label: 02 master salt: 3b04803de51ee7c96423ab5b78d2 ---------------------------------------------- xor: 3b04803de51ee7cb6423ab5b78d2 (x, PRF input) x*2^16: 3b04803de51ee7cb6423ab5b78d20000 (AES-256-CM input) fa31791685ca444a9e07c6c64e93ae6b (AES-256 ouptut) cipher salt: fa31791685ca444a9e07c6c64e93
We now show how the auth key is generated. The input block for AES-256-CM is generated as above, but using the authentication key label.
index DIV kdr: 000000000000 label: 01 master salt: 3b04803de51ee7c96423ab5b78d2 ----------------------------------------------- xor: 3b04803de51ee7c86423ab5b78d2 (x, PRF input) x*2^16: 3b04803de51ee7c86423ab5b78d20000 (AES-256-CM in) Below, the AES-256 output blocks that form the auth key are shown on the left, while the corresponding AES-256 input blocks are shown on the right. Note that the final AES-256 output is truncated to a four-byte length. The final auth key is shown below. auth key blocks AES-256 input blocks fd9c32d39ed5fbb5a9dc96b30818454d 3b04803de51ee7c86423ab5b78d20000 1313dc05 3b04803de51ee7c86423ab5b78d20001 auth key: fd9c32d39ed5fbb5a9dc96b30818454d1313dc05
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Keystream segment length: 1044512 octets (65282 AES blocks) Session Key: eab234764e517b2d3d160d587d8c8621 9740f65f99b6bcf7 Rollover Counter: 00000000 Sequence Number: 0000 SSRC: 00000000 Session Salt: f0f1f2f3f4f5f6f7f8f9fafbfcfd0000 (already shifted) Offset: f0f1f2f3f4f5f6f7f8f9fafbfcfd0000 Counter Keystream f0f1f2f3f4f5f6f7f8f9fafbfcfd0000 93853536732e0908a6cb28bd85b64776 f0f1f2f3f4f5f6f7f8f9fafbfcfd0001 a7e18fa46613babe588100d39d7ecbdd f0f1f2f3f4f5f6f7f8f9fafbfcfd0002 1e39fa7aa435aa15bf5b607d44d1941d ... ... f0f1f2f3f4f5f6f7f8f9fafbfcfdfeff cb82e54adb48c702633e2f757a2f4989 f0f1f2f3f4f5f6f7f8f9fafbfcfdff00 a3b2f7e1a988b0a90bb495081f17022f f0f1f2f3f4f5f6f7f8f9fafbfcfdff01 3eeafd32fd6e4ee267f04e118a4b8f5b
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This section provides test data for the AES_256_CM_PRF key derivation function, which uses AES-256 in Counter Mode. In the following, we walk through the initial key derivation for the AES-256 Counter Mode cipher, which requires a 32 octet session encryption key and a 14 octet session salt, and the HMAC-SHA1 authentication function, which requires a 20-octet session authentication key. These values are called the cipher key, the cipher salt, and the auth key in the following. Since this is the initial key derivation and the key derivation rate is equal to zero, the value of (index DIV key_derivation_rate) is zero (actually, a six-octet string of zeros). In the following, we shorten key_derivation_rate to kdr.
The inputs to the key derivation function are the 32 octet master key and the 14 octet master salt:
master key: 73edc66c4fa15776fb57f9505c171365 50ffda71f3e8e5f1 master salt: c8522f3acd4ce86d5add78edbb11
We first show how the cipher key is generated. The input block for AES-256-CM is generated by exclusive-oring the master salt with the concatenation of the encryption key label 0x00 with (index DIV kdr), then padding on the right with two null octets (which implements the multiply-by-2^16 operation, see Section 4.3.3 of RFC 3711). The resulting value is then AES-256-CM- encrypted using the master key to get the cipher key.
index DIV kdr: 000000000000 label: 00 master salt: c8522f3acd4ce86d5add78edbb11 ----------------------------------------------- xor: c8522f3acd4ce86d5add78edbb11 (x, PRF input) x*2^16: c8522f3acd4ce86d5add78edbb110000 (AES-256-CM input) x*2^16 + 1: c8522f3acd4ce86d5add78edbb110001 (2nd AES input) cipher key: 6da8e1e082a06aa80e5cbb0661a5174a (1st AES output) 3b8636251d8e4c539e5923b5ddb30cd4 (2nd AES output)
Next, we show how the cipher salt is generated. The input block for AES-256-CM is generated by exclusive-oring the master salt with the concatenation of the encryption salt label. That value is padded and encrypted as above.
index DIV kdr: 000000000000 label: 02 master salt: c8522f3acd4ce86d5add78edbb11 ---------------------------------------------- xor: c8522f3acd4ce86f5add78edbb11 (x, PRF input) x*2^16: c8522f3acd4ce86f5add78edbb110000 (AES-256-CM input) cf075c87408e8f8ad63fbd1ca9292eb4 (AES-256 ouptut) cipher salt: cf075c87408e8f8ad63fbd1ca929
We now show how the auth key is generated. The input block for AES-256-CM is generated as above, but using the authentication key label.
index DIV kdr: 000000000000 label: 01 master salt: c8522f3acd4ce86d5add78edbb11 ----------------------------------------------- xor: c8522f3acd4ce86c5add78edbb11 (x, PRF input) x*2^16: c8522f3acd4ce86c5add78edbb110000 (AES-256-CM in) Below, the AES-256 output blocks that form the auth key are shown on the left, while the corresponding AES-256 input blocks are shown on the right. Note that the final AES-256 output is truncated to a four-byte length. The final auth key is shown below. auth key blocks AES-256 input blocks 95f57950398ac4241ef5760b54bc5579 c8522f3acd4ce86c5add78edbb110000 6ae9adf7 c8522f3acd4ce86c5add78edbb110001 auth key: 95f57950398ac4241ef5760b54bc55796ae9adf7
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Thanks are due to John Mattsson for verifying the test cases in the document, and to Bob Bell for feedback and encouragement.
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[FIPS197] | “The Advanced Encryption Standard (AES),” FIPS-197 Federal Information Processing Standard. |
[RFC2119] | Bradner, S., “Key words for use in RFCs to Indicate Requirement Levels,” BCP 14, RFC 2119, March 1997 (TXT, HTML, XML). |
[RFC3711] | Baugher, M., McGrew, D., Naslund, M., Carrara, E., and K. Norrman, “The Secure Real-time Transport Protocol (SRTP),” RFC 3711, March 2004 (TXT). |
[RFC4568] | Andreasen, F., Baugher, M., and D. Wing, “Session Description Protocol (SDP) Security Descriptions for Media Streams,” RFC 4568, July 2006 (TXT). |
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[suiteB] | “Fact Sheet for NSA Suite B Cryptography,” http://www.nsa.gov/ia/industry/crypto_suite_b.cfm. |
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David A. McGrew | |
Cisco Systems, Inc. | |
510 McCarthy Blvd. | |
Milpitas, CA 95035 | |
US | |
Phone: | (408) 525 8651 |
Email: | mcgrew@cisco.com |
URI: | http://www.mindspring.com/~dmcgrew/dam.htm |