Assist in expanding the AES cipher key, by computing steps towards generating a round key for encryption, using 128-bit data specified in the source operand and an 8-bit round constant specified as an immediate, store the result in the destination operand. The destination operand is an XMM register. Assist in expanding the AES cipher key, by computing steps towards generating a round key for encryption, using 128-bit data specified in the source operand and an 8-bit round constant specified as an immediate, store the result in the destination operand. The destination operand is an XMM register.

AES uses a key schedule to expand a short key into a number of separate round keys. The three AES variants have a different number of rounds. Each variant requires a separate 128-bit round key for each round plus one more.^{[note 1]} The key schedule produces the needed round keys from the initial key.

Round constants[edit]

The round constant rcon_i for round i of the key expansion is the 32-bit word:

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where rc_i is an eight-bit value defined as:

where ${\displaystyle \oplus }$ is the bitwise XOR operator and constants such as 00₁₆ and 1B₁₆ are given in hexadecimal. Equivalently:

${\displaystyle r{c}_i=x^{i-1}}$

where the bits of rc_i are treated as the coefficients of an element of the finite field${\displaystyle \mathrm{G}\mathrm{F}(2)[\mathrm{x}]/({\mathrm{x}}^8+{\mathrm{x}}^4+{\mathrm{x}}^3+\mathrm{x}+1)}$, so that e.g. ${\displaystyle r{c}_{10}={36}_{16}={00110110}_2}$ represents the polynomial ${\displaystyle x^5+x^4+x^2+x}$.

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AES uses up to rcon₁₀ for AES-128 (as 11 round keys are needed), up to rcon₈ for AES-192, and up to rcon₇ for AES-256.^{[note 2]}

The key schedule[edit]

Define:

• N as the length of the key in 32-bit words: 4 words for AES-128, 6 words for AES-192, and 8 words for AES-256
• K₀, K₁, .. K_N-1 as the 32-bit words of the original key
• R as the number of round keys needed: 11 round keys for AES-128, 13 keys for AES-192, and 15 keys for AES-256^{[note 3]}
• W₀, W₁, .. W_4R-1 as the 32-bit words of the expanded key^{[note 4]}

Also define RotWord as a one-byte left circular shift:

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and SubWord as an application of the AES S-box to each of the four bytes of the word:

Then for ${\displaystyle i=0\dots 4R-1}$:

Notes[edit]

1. ^Non-AES Rijndael variants require up to 256 bits of expanded key per round
2. ^The Rijndael variants with larger block sizes use more of these constants, up to rcon₂₉ for Rijndael with 128-bit keys and 256 bit blocks (needs 15 round keys of each 256 bit, which means 30 full rounds of key expansion, which means 29 calls to the key schedule core using the round constants). The remaining constants for i ≥ 11 are: 6C, D8, AB, 4D, 9A, 2F, 5E, BC, 63, C6, 97, 35, 6A, D4, B3, 7D, FA, EF and C5
3. ^Other Rijndael variants require max(N, B) + 7 round keys, where B is the block size in words
4. ^Other Rijndael variants require BR words of expanded key, where B is the block size in words

References[edit]

• FIPS PUB 197: the official AES standard (PDF file)

Generate Round Key From Other Round Keys

External links[edit]

• schematic view of the key schedule for 128 and 256 bit keysfor 160-bit keys on Cryptography Stack Exchange

Generate Round Key From Other Round Key Holder