256 lines
8.6 KiB
Python
256 lines
8.6 KiB
Python
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# Stress test for threads using AES encryption routines.
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#
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# AES was chosen because it is integer based and inplace so doesn't use the
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# heap. It is therefore a good test of raw performance and correctness of the
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# VM/runtime. It can be used to measure threading performance (concurrency is
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# in principle possible) and correctness (it's non trivial for the encryption/
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# decryption to give the correct answer).
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#
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# The AES code comes first (code originates from a C version authored by D.P.George)
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# and then the test harness at the bottom. It can be tuned to be more/less
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# agressive by changing the amount of data to encrypt, the number of loops and
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# the number of threads.
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#
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# MIT license; Copyright (c) 2016 Damien P. George on behalf of Pycom Ltd
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##################################################################
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# discrete arithmetic routines, mostly from a precomputed table
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# non-linear, invertible, substitution box
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aes_s_box_table = bytes((
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0x63,0x7c,0x77,0x7b,0xf2,0x6b,0x6f,0xc5,0x30,0x01,0x67,0x2b,0xfe,0xd7,0xab,0x76,
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0xca,0x82,0xc9,0x7d,0xfa,0x59,0x47,0xf0,0xad,0xd4,0xa2,0xaf,0x9c,0xa4,0x72,0xc0,
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0xb7,0xfd,0x93,0x26,0x36,0x3f,0xf7,0xcc,0x34,0xa5,0xe5,0xf1,0x71,0xd8,0x31,0x15,
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0x04,0xc7,0x23,0xc3,0x18,0x96,0x05,0x9a,0x07,0x12,0x80,0xe2,0xeb,0x27,0xb2,0x75,
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0x09,0x83,0x2c,0x1a,0x1b,0x6e,0x5a,0xa0,0x52,0x3b,0xd6,0xb3,0x29,0xe3,0x2f,0x84,
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0x53,0xd1,0x00,0xed,0x20,0xfc,0xb1,0x5b,0x6a,0xcb,0xbe,0x39,0x4a,0x4c,0x58,0xcf,
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0xd0,0xef,0xaa,0xfb,0x43,0x4d,0x33,0x85,0x45,0xf9,0x02,0x7f,0x50,0x3c,0x9f,0xa8,
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0x51,0xa3,0x40,0x8f,0x92,0x9d,0x38,0xf5,0xbc,0xb6,0xda,0x21,0x10,0xff,0xf3,0xd2,
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0xcd,0x0c,0x13,0xec,0x5f,0x97,0x44,0x17,0xc4,0xa7,0x7e,0x3d,0x64,0x5d,0x19,0x73,
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0x60,0x81,0x4f,0xdc,0x22,0x2a,0x90,0x88,0x46,0xee,0xb8,0x14,0xde,0x5e,0x0b,0xdb,
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0xe0,0x32,0x3a,0x0a,0x49,0x06,0x24,0x5c,0xc2,0xd3,0xac,0x62,0x91,0x95,0xe4,0x79,
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0xe7,0xc8,0x37,0x6d,0x8d,0xd5,0x4e,0xa9,0x6c,0x56,0xf4,0xea,0x65,0x7a,0xae,0x08,
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0xba,0x78,0x25,0x2e,0x1c,0xa6,0xb4,0xc6,0xe8,0xdd,0x74,0x1f,0x4b,0xbd,0x8b,0x8a,
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0x70,0x3e,0xb5,0x66,0x48,0x03,0xf6,0x0e,0x61,0x35,0x57,0xb9,0x86,0xc1,0x1d,0x9e,
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0xe1,0xf8,0x98,0x11,0x69,0xd9,0x8e,0x94,0x9b,0x1e,0x87,0xe9,0xce,0x55,0x28,0xdf,
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0x8c,0xa1,0x89,0x0d,0xbf,0xe6,0x42,0x68,0x41,0x99,0x2d,0x0f,0xb0,0x54,0xbb,0x16,
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))
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# multiplication of polynomials modulo x^8 + x^4 + x^3 + x + 1 = 0x11b
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def aes_gf8_mul_2(x):
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if x & 0x80:
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return (x << 1) ^ 0x11b
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else:
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return x << 1
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def aes_gf8_mul_3(x):
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return x ^ aes_gf8_mul_2(x)
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# non-linear, invertible, substitution box
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def aes_s_box(a):
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return aes_s_box_table[a & 0xff]
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# return 0x02^(a-1) in GF(2^8)
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def aes_r_con(a):
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ans = 1
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while a > 1:
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ans <<= 1;
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if ans & 0x100:
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ans ^= 0x11b
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a -= 1
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return ans
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##################################################################
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# basic AES algorithm; see FIPS-197
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#
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# Think of it as a pseudo random number generator, with each
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# symbol in the sequence being a 16 byte block (the state). The
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# key is a parameter of the algorithm and tells which particular
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# sequence of random symbols you want. The initial vector, IV,
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# sets the start of the sequence. The idea of a strong cipher
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# is that it's very difficult to guess the key even if you know
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# a large part of the sequence. The basic AES algorithm simply
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# provides such a sequence. En/de-cryption is implemented here
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# using OCB, where the sequence is xored against the plaintext.
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# Care must be taken to (almost) always choose a different IV.
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# all inputs must be size 16
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def aes_add_round_key(state, w):
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for i in range(16):
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state[i] ^= w[i]
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# combined sub_bytes, shift_rows, mix_columns, add_round_key
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# all inputs must be size 16
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def aes_sb_sr_mc_ark(state, w, w_idx, temp):
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temp_idx = 0
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for i in range(4):
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x0 = aes_s_box_table[state[i * 4]]
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x1 = aes_s_box_table[state[1 + ((i + 1) & 3) * 4]]
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x2 = aes_s_box_table[state[2 + ((i + 2) & 3) * 4]]
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x3 = aes_s_box_table[state[3 + ((i + 3) & 3) * 4]]
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temp[temp_idx] = aes_gf8_mul_2(x0) ^ aes_gf8_mul_3(x1) ^ x2 ^ x3 ^ w[w_idx]
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temp[temp_idx + 1] = x0 ^ aes_gf8_mul_2(x1) ^ aes_gf8_mul_3(x2) ^ x3 ^ w[w_idx + 1]
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temp[temp_idx + 2] = x0 ^ x1 ^ aes_gf8_mul_2(x2) ^ aes_gf8_mul_3(x3) ^ w[w_idx + 2]
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temp[temp_idx + 3] = aes_gf8_mul_3(x0) ^ x1 ^ x2 ^ aes_gf8_mul_2(x3) ^ w[w_idx + 3]
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w_idx += 4
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temp_idx += 4
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for i in range(16):
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state[i] = temp[i]
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# combined sub_bytes, shift_rows, add_round_key
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# all inputs must be size 16
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def aes_sb_sr_ark(state, w, w_idx, temp):
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temp_idx = 0
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for i in range(4):
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x0 = aes_s_box_table[state[i * 4]]
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x1 = aes_s_box_table[state[1 + ((i + 1) & 3) * 4]]
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x2 = aes_s_box_table[state[2 + ((i + 2) & 3) * 4]]
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x3 = aes_s_box_table[state[3 + ((i + 3) & 3) * 4]]
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temp[temp_idx] = x0 ^ w[w_idx]
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temp[temp_idx + 1] = x1 ^ w[w_idx + 1]
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temp[temp_idx + 2] = x2 ^ w[w_idx + 2]
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temp[temp_idx + 3] = x3 ^ w[w_idx + 3]
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w_idx += 4
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temp_idx += 4
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for i in range(16):
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state[i] = temp[i]
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# take state as input and change it to the next state in the sequence
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# state and temp have size 16, w has size 16 * (Nr + 1), Nr >= 1
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def aes_state(state, w, temp, nr):
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aes_add_round_key(state, w)
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w_idx = 16
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for i in range(nr - 1):
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aes_sb_sr_mc_ark(state, w, w_idx, temp)
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w_idx += 16
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aes_sb_sr_ark(state, w, w_idx, temp)
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# expand 'key' to 'w' for use with aes_state
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# key has size 4 * Nk, w has size 16 * (Nr + 1), temp has size 16
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def aes_key_expansion(key, w, temp, nk, nr):
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for i in range(4 * nk):
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w[i] = key[i]
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w_idx = 4 * nk - 4
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for i in range(nk, 4 * (nr + 1)):
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t = temp
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t_idx = 0
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if i % nk == 0:
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t[0] = aes_s_box(w[w_idx + 1]) ^ aes_r_con(i // nk)
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for j in range(1, 4):
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t[j] = aes_s_box(w[w_idx + (j + 1) % 4])
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elif nk > 6 and i % nk == 4:
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for j in range(0, 4):
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t[j] = aes_s_box(w[w_idx + j])
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else:
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t = w
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t_idx = w_idx
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w_idx += 4
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for j in range(4):
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w[w_idx + j] = w[w_idx + j - 4 * nk] ^ t[t_idx + j]
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##################################################################
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# simple use of AES algorithm, using output feedback (OFB) mode
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class AES:
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def __init__(self, keysize):
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if keysize == 128:
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self.nk = 4
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self.nr = 10
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elif keysize == 192:
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self.nk = 6
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self.nr = 12
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else:
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assert keysize == 256
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self.nk = 8
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self.nr = 14
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self.state = bytearray(16)
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self.w = bytearray(16 * (self.nr + 1))
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self.temp = bytearray(16)
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self.state_pos = 16
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def set_key(self, key):
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aes_key_expansion(key, self.w, self.temp, self.nk, self.nr)
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self.state_pos = 16
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def set_iv(self, iv):
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for i in range(16):
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self.state[i] = iv[i]
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self.state_pos = 16;
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def get_some_state(self, n_needed):
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if self.state_pos >= 16:
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aes_state(self.state, self.w, self.temp, self.nr)
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self.state_pos = 0
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n = 16 - self.state_pos
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if n > n_needed:
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n = n_needed
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return n
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def apply_to(self, data):
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idx = 0
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n = len(data)
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while n > 0:
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ln = self.get_some_state(n)
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n -= ln
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for i in range(ln):
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data[idx + i] ^= self.state[self.state_pos + i]
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idx += ln
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self.state_pos += n
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##################################################################
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# test code
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try:
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import utime as time
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except ImportError:
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import time
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import _thread
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class LockedCounter:
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def __init__(self):
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self.lock = _thread.allocate_lock()
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self.value = 0
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def add(self, val):
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self.lock.acquire()
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self.value += val
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self.lock.release()
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count = LockedCounter()
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def thread_entry():
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global count
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aes = AES(256)
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key = bytearray(256 // 8)
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iv = bytearray(16)
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data = bytearray(128)
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# from now on we don't use the heap
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for loop in range(5):
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# encrypt
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aes.set_key(key)
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aes.set_iv(iv)
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for i in range(8):
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aes.apply_to(data)
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# decrypt
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aes.set_key(key)
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aes.set_iv(iv)
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for i in range(8):
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aes.apply_to(data)
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# verify
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for i in range(len(data)):
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assert data[i] == 0
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count.add(1)
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if __name__ == '__main__':
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n_thread = 20
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for i in range(n_thread):
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_thread.start_new_thread(thread_entry, ())
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while count.value < n_thread:
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time.sleep(0.1)
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