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authorHarsh Shandilya <me@msfjarvis.dev>2020-03-09 19:00:14 +0530
committerHarsh Shandilya <me@msfjarvis.dev>2020-03-09 19:24:26 +0530
commitadc613d8011af7c508050badb1272e8326554c39 (patch)
tree4eadedc0767e1f4f482b7c22ec905329acab62a6 /tunnel/src/main/java/com/wireguard/crypto
parentfd573f6c1c37bcfcd09237dfcd55e08b1e0eaff9 (diff)
Migrate tunnel related classes to tunnel/ Gradle module
Signed-off-by: Harsh Shandilya <me@msfjarvis.dev>
Diffstat (limited to 'tunnel/src/main/java/com/wireguard/crypto')
-rw-r--r--tunnel/src/main/java/com/wireguard/crypto/Curve25519.java497
-rw-r--r--tunnel/src/main/java/com/wireguard/crypto/Key.java288
-rw-r--r--tunnel/src/main/java/com/wireguard/crypto/KeyFormatException.java34
-rw-r--r--tunnel/src/main/java/com/wireguard/crypto/KeyPair.java51
4 files changed, 870 insertions, 0 deletions
diff --git a/tunnel/src/main/java/com/wireguard/crypto/Curve25519.java b/tunnel/src/main/java/com/wireguard/crypto/Curve25519.java
new file mode 100644
index 00000000..5622fc5f
--- /dev/null
+++ b/tunnel/src/main/java/com/wireguard/crypto/Curve25519.java
@@ -0,0 +1,497 @@
+/*
+ * Copyright © 2016 Southern Storm Software, Pty Ltd.
+ * Copyright © 2017-2019 WireGuard LLC. All Rights Reserved.
+ * SPDX-License-Identifier: Apache-2.0
+ */
+
+package com.wireguard.crypto;
+
+import androidx.annotation.Nullable;
+
+import java.util.Arrays;
+
+/**
+ * Implementation of the Curve25519 elliptic curve algorithm.
+ * <p>
+ * This implementation was imported to WireGuard from noise-java:
+ * https://github.com/rweather/noise-java
+ * <p>
+ * This implementation is based on that from arduinolibs:
+ * https://github.com/rweather/arduinolibs
+ * <p>
+ * Differences in this version are due to using 26-bit limbs for the
+ * representation instead of the 8/16/32-bit limbs in the original.
+ * <p>
+ * References: http://cr.yp.to/ecdh.html, RFC 7748
+ */
+@SuppressWarnings({"MagicNumber", "NonConstantFieldWithUpperCaseName", "SuspiciousNameCombination"})
+public final class Curve25519 {
+ // Numbers modulo 2^255 - 19 are broken up into ten 26-bit words.
+ private static final int NUM_LIMBS_255BIT = 10;
+ private static final int NUM_LIMBS_510BIT = 20;
+
+ private final int[] A;
+ private final int[] AA;
+ private final int[] B;
+ private final int[] BB;
+ private final int[] C;
+ private final int[] CB;
+ private final int[] D;
+ private final int[] DA;
+ private final int[] E;
+ private final long[] t1;
+ private final int[] t2;
+ private final int[] x_1;
+ private final int[] x_2;
+ private final int[] x_3;
+ private final int[] z_2;
+ private final int[] z_3;
+
+ /**
+ * Constructs the temporary state holder for Curve25519 evaluation.
+ */
+ private Curve25519() {
+ // Allocate memory for all of the temporary variables we will need.
+ x_1 = new int[NUM_LIMBS_255BIT];
+ x_2 = new int[NUM_LIMBS_255BIT];
+ x_3 = new int[NUM_LIMBS_255BIT];
+ z_2 = new int[NUM_LIMBS_255BIT];
+ z_3 = new int[NUM_LIMBS_255BIT];
+ A = new int[NUM_LIMBS_255BIT];
+ B = new int[NUM_LIMBS_255BIT];
+ C = new int[NUM_LIMBS_255BIT];
+ D = new int[NUM_LIMBS_255BIT];
+ E = new int[NUM_LIMBS_255BIT];
+ AA = new int[NUM_LIMBS_255BIT];
+ BB = new int[NUM_LIMBS_255BIT];
+ DA = new int[NUM_LIMBS_255BIT];
+ CB = new int[NUM_LIMBS_255BIT];
+ t1 = new long[NUM_LIMBS_510BIT];
+ t2 = new int[NUM_LIMBS_510BIT];
+ }
+
+ /**
+ * Conditional swap of two values.
+ *
+ * @param select Set to 1 to swap, 0 to leave as-is.
+ * @param x The first value.
+ * @param y The second value.
+ */
+ private static void cswap(int select, final int[] x, final int[] y) {
+ select = -select;
+ for (int index = 0; index < NUM_LIMBS_255BIT; ++index) {
+ final int dummy = select & (x[index] ^ y[index]);
+ x[index] ^= dummy;
+ y[index] ^= dummy;
+ }
+ }
+
+ /**
+ * Evaluates the Curve25519 curve.
+ *
+ * @param result Buffer to place the result of the evaluation into.
+ * @param offset Offset into the result buffer.
+ * @param privateKey The private key to use in the evaluation.
+ * @param publicKey The public key to use in the evaluation, or null
+ * if the base point of the curve should be used.
+ */
+ public static void eval(final byte[] result, final int offset,
+ final byte[] privateKey, @Nullable final byte[] publicKey) {
+ final Curve25519 state = new Curve25519();
+ try {
+ // Unpack the public key value. If null, use 9 as the base point.
+ Arrays.fill(state.x_1, 0);
+ if (publicKey != null) {
+ // Convert the input value from little-endian into 26-bit limbs.
+ for (int index = 0; index < 32; ++index) {
+ final int bit = (index * 8) % 26;
+ final int word = (index * 8) / 26;
+ final int value = publicKey[index] & 0xFF;
+ if (bit <= (26 - 8)) {
+ state.x_1[word] |= value << bit;
+ } else {
+ state.x_1[word] |= value << bit;
+ state.x_1[word] &= 0x03FFFFFF;
+ state.x_1[word + 1] |= value >> (26 - bit);
+ }
+ }
+
+ // Just in case, we reduce the number modulo 2^255 - 19 to
+ // make sure that it is in range of the field before we start.
+ // This eliminates values between 2^255 - 19 and 2^256 - 1.
+ state.reduceQuick(state.x_1);
+ state.reduceQuick(state.x_1);
+ } else {
+ state.x_1[0] = 9;
+ }
+
+ // Initialize the other temporary variables.
+ Arrays.fill(state.x_2, 0); // x_2 = 1
+ state.x_2[0] = 1;
+ Arrays.fill(state.z_2, 0); // z_2 = 0
+ System.arraycopy(state.x_1, 0, state.x_3, 0, state.x_1.length); // x_3 = x_1
+ Arrays.fill(state.z_3, 0); // z_3 = 1
+ state.z_3[0] = 1;
+
+ // Evaluate the curve for every bit of the private key.
+ state.evalCurve(privateKey);
+
+ // Compute x_2 * (z_2 ^ (p - 2)) where p = 2^255 - 19.
+ state.recip(state.z_3, state.z_2);
+ state.mul(state.x_2, state.x_2, state.z_3);
+
+ // Convert x_2 into little-endian in the result buffer.
+ for (int index = 0; index < 32; ++index) {
+ final int bit = (index * 8) % 26;
+ final int word = (index * 8) / 26;
+ if (bit <= (26 - 8))
+ result[offset + index] = (byte) (state.x_2[word] >> bit);
+ else
+ result[offset + index] = (byte) ((state.x_2[word] >> bit) | (state.x_2[word + 1] << (26 - bit)));
+ }
+ } finally {
+ // Clean up all temporary state before we exit.
+ state.destroy();
+ }
+ }
+
+ /**
+ * Subtracts two numbers modulo 2^255 - 19.
+ *
+ * @param result The result.
+ * @param x The first number to subtract.
+ * @param y The second number to subtract.
+ */
+ private static void sub(final int[] result, final int[] x, final int[] y) {
+ int index;
+ int borrow;
+
+ // Subtract y from x to generate the intermediate result.
+ borrow = 0;
+ for (index = 0; index < NUM_LIMBS_255BIT; ++index) {
+ borrow = x[index] - y[index] - ((borrow >> 26) & 0x01);
+ result[index] = borrow & 0x03FFFFFF;
+ }
+
+ // If we had a borrow, then the result has gone negative and we
+ // have to add 2^255 - 19 to the result to make it positive again.
+ // The top bits of "borrow" will be all 1's if there is a borrow
+ // or it will be all 0's if there was no borrow. Easiest is to
+ // conditionally subtract 19 and then mask off the high bits.
+ borrow = result[0] - ((-((borrow >> 26) & 0x01)) & 19);
+ result[0] = borrow & 0x03FFFFFF;
+ for (index = 1; index < NUM_LIMBS_255BIT; ++index) {
+ borrow = result[index] - ((borrow >> 26) & 0x01);
+ result[index] = borrow & 0x03FFFFFF;
+ }
+ result[NUM_LIMBS_255BIT - 1] &= 0x001FFFFF;
+ }
+
+ /**
+ * Adds two numbers modulo 2^255 - 19.
+ *
+ * @param result The result.
+ * @param x The first number to add.
+ * @param y The second number to add.
+ */
+ private void add(final int[] result, final int[] x, final int[] y) {
+ int carry = x[0] + y[0];
+ result[0] = carry & 0x03FFFFFF;
+ for (int index = 1; index < NUM_LIMBS_255BIT; ++index) {
+ carry = (carry >> 26) + x[index] + y[index];
+ result[index] = carry & 0x03FFFFFF;
+ }
+ reduceQuick(result);
+ }
+
+ /**
+ * Destroy all sensitive data in this object.
+ */
+ private void destroy() {
+ // Destroy all temporary variables.
+ Arrays.fill(x_1, 0);
+ Arrays.fill(x_2, 0);
+ Arrays.fill(x_3, 0);
+ Arrays.fill(z_2, 0);
+ Arrays.fill(z_3, 0);
+ Arrays.fill(A, 0);
+ Arrays.fill(B, 0);
+ Arrays.fill(C, 0);
+ Arrays.fill(D, 0);
+ Arrays.fill(E, 0);
+ Arrays.fill(AA, 0);
+ Arrays.fill(BB, 0);
+ Arrays.fill(DA, 0);
+ Arrays.fill(CB, 0);
+ Arrays.fill(t1, 0L);
+ Arrays.fill(t2, 0);
+ }
+
+ /**
+ * Evaluates the curve for every bit in a secret key.
+ *
+ * @param s The 32-byte secret key.
+ */
+ private void evalCurve(final byte[] s) {
+ int sposn = 31;
+ int sbit = 6;
+ int svalue = s[sposn] | 0x40;
+ int swap = 0;
+
+ // Iterate over all 255 bits of "s" from the highest to the lowest.
+ // We ignore the high bit of the 256-bit representation of "s".
+ while (true) {
+ // Conditional swaps on entry to this bit but only if we
+ // didn't swap on the previous bit.
+ final int select = (svalue >> sbit) & 0x01;
+ swap ^= select;
+ cswap(swap, x_2, x_3);
+ cswap(swap, z_2, z_3);
+ swap = select;
+
+ // Evaluate the curve.
+ add(A, x_2, z_2); // A = x_2 + z_2
+ square(AA, A); // AA = A^2
+ sub(B, x_2, z_2); // B = x_2 - z_2
+ square(BB, B); // BB = B^2
+ sub(E, AA, BB); // E = AA - BB
+ add(C, x_3, z_3); // C = x_3 + z_3
+ sub(D, x_3, z_3); // D = x_3 - z_3
+ mul(DA, D, A); // DA = D * A
+ mul(CB, C, B); // CB = C * B
+ add(x_3, DA, CB); // x_3 = (DA + CB)^2
+ square(x_3, x_3);
+ sub(z_3, DA, CB); // z_3 = x_1 * (DA - CB)^2
+ square(z_3, z_3);
+ mul(z_3, z_3, x_1);
+ mul(x_2, AA, BB); // x_2 = AA * BB
+ mulA24(z_2, E); // z_2 = E * (AA + a24 * E)
+ add(z_2, z_2, AA);
+ mul(z_2, z_2, E);
+
+ // Move onto the next lower bit of "s".
+ if (sbit > 0) {
+ --sbit;
+ } else if (sposn == 0) {
+ break;
+ } else if (sposn == 1) {
+ --sposn;
+ svalue = s[sposn] & 0xF8;
+ sbit = 7;
+ } else {
+ --sposn;
+ svalue = s[sposn];
+ sbit = 7;
+ }
+ }
+
+ // Final conditional swaps.
+ cswap(swap, x_2, x_3);
+ cswap(swap, z_2, z_3);
+ }
+
+ /**
+ * Multiplies two numbers modulo 2^255 - 19.
+ *
+ * @param result The result.
+ * @param x The first number to multiply.
+ * @param y The second number to multiply.
+ */
+ private void mul(final int[] result, final int[] x, final int[] y) {
+ // Multiply the two numbers to create the intermediate result.
+ long v = x[0];
+ for (int i = 0; i < NUM_LIMBS_255BIT; ++i) {
+ t1[i] = v * y[i];
+ }
+ for (int i = 1; i < NUM_LIMBS_255BIT; ++i) {
+ v = x[i];
+ for (int j = 0; j < (NUM_LIMBS_255BIT - 1); ++j) {
+ t1[i + j] += v * y[j];
+ }
+ t1[i + NUM_LIMBS_255BIT - 1] = v * y[NUM_LIMBS_255BIT - 1];
+ }
+
+ // Propagate carries and convert back into 26-bit words.
+ v = t1[0];
+ t2[0] = ((int) v) & 0x03FFFFFF;
+ for (int i = 1; i < NUM_LIMBS_510BIT; ++i) {
+ v = (v >> 26) + t1[i];
+ t2[i] = ((int) v) & 0x03FFFFFF;
+ }
+
+ // Reduce the result modulo 2^255 - 19.
+ reduce(result, t2, NUM_LIMBS_255BIT);
+ }
+
+ /**
+ * Multiplies a number by the a24 constant, modulo 2^255 - 19.
+ *
+ * @param result The result.
+ * @param x The number to multiply by a24.
+ */
+ private void mulA24(final int[] result, final int[] x) {
+ final long a24 = 121665;
+ long carry = 0;
+ for (int index = 0; index < NUM_LIMBS_255BIT; ++index) {
+ carry += a24 * x[index];
+ t2[index] = ((int) carry) & 0x03FFFFFF;
+ carry >>= 26;
+ }
+ t2[NUM_LIMBS_255BIT] = ((int) carry) & 0x03FFFFFF;
+ reduce(result, t2, 1);
+ }
+
+ /**
+ * Raise x to the power of (2^250 - 1).
+ *
+ * @param result The result. Must not overlap with x.
+ * @param x The argument.
+ */
+ private void pow250(final int[] result, final int[] x) {
+ // The big-endian hexadecimal expansion of (2^250 - 1) is:
+ // 03FFFFFF FFFFFFFF FFFFFFFF FFFFFFFF FFFFFFFF FFFFFFFF FFFFFFFF FFFFFFFF
+ //
+ // The naive implementation needs to do 2 multiplications per 1 bit and
+ // 1 multiplication per 0 bit. We can improve upon this by creating a
+ // pattern 0000000001 ... 0000000001. If we square and multiply the
+ // pattern by itself we can turn the pattern into the partial results
+ // 0000000011 ... 0000000011, 0000000111 ... 0000000111, etc.
+ // This averages out to about 1.1 multiplications per 1 bit instead of 2.
+
+ // Build a pattern of 250 bits in length of repeated copies of 0000000001.
+ square(A, x);
+ for (int j = 0; j < 9; ++j)
+ square(A, A);
+ mul(result, A, x);
+ for (int i = 0; i < 23; ++i) {
+ for (int j = 0; j < 10; ++j)
+ square(A, A);
+ mul(result, result, A);
+ }
+
+ // Multiply bit-shifted versions of the 0000000001 pattern into
+ // the result to "fill in" the gaps in the pattern.
+ square(A, result);
+ mul(result, result, A);
+ for (int j = 0; j < 8; ++j) {
+ square(A, A);
+ mul(result, result, A);
+ }
+ }
+
+ /**
+ * Computes the reciprocal of a number modulo 2^255 - 19.
+ *
+ * @param result The result. Must not overlap with x.
+ * @param x The argument.
+ */
+ private void recip(final int[] result, final int[] x) {
+ // The reciprocal is the same as x ^ (p - 2) where p = 2^255 - 19.
+ // The big-endian hexadecimal expansion of (p - 2) is:
+ // 7FFFFFFF FFFFFFFF FFFFFFFF FFFFFFFF FFFFFFFF FFFFFFFF FFFFFFFF FFFFFFEB
+ // Start with the 250 upper bits of the expansion of (p - 2).
+ pow250(result, x);
+
+ // Deal with the 5 lowest bits of (p - 2), 01011, from highest to lowest.
+ square(result, result);
+ square(result, result);
+ mul(result, result, x);
+ square(result, result);
+ square(result, result);
+ mul(result, result, x);
+ square(result, result);
+ mul(result, result, x);
+ }
+
+ /**
+ * Reduce a number modulo 2^255 - 19.
+ *
+ * @param result The result.
+ * @param x The value to be reduced. This array will be
+ * modified during the reduction.
+ * @param size The number of limbs in the high order half of x.
+ */
+ private void reduce(final int[] result, final int[] x, final int size) {
+ // Calculate (x mod 2^255) + ((x / 2^255) * 19) which will
+ // either produce the answer we want or it will produce a
+ // value of the form "answer + j * (2^255 - 19)". There are
+ // 5 left-over bits in the top-most limb of the bottom half.
+ int carry = 0;
+ int limb = x[NUM_LIMBS_255BIT - 1] >> 21;
+ x[NUM_LIMBS_255BIT - 1] &= 0x001FFFFF;
+ for (int index = 0; index < size; ++index) {
+ limb += x[NUM_LIMBS_255BIT + index] << 5;
+ carry += (limb & 0x03FFFFFF) * 19 + x[index];
+ x[index] = carry & 0x03FFFFFF;
+ limb >>= 26;
+ carry >>= 26;
+ }
+ if (size < NUM_LIMBS_255BIT) {
+ // The high order half of the number is short; e.g. for mulA24().
+ // Propagate the carry through the rest of the low order part.
+ for (int index = size; index < NUM_LIMBS_255BIT; ++index) {
+ carry += x[index];
+ x[index] = carry & 0x03FFFFFF;
+ carry >>= 26;
+ }
+ }
+
+ // The "j" value may still be too large due to the final carry-out.
+ // We must repeat the reduction. If we already have the answer,
+ // then this won't do any harm but we must still do the calculation
+ // to preserve the overall timing. The "j" value will be between
+ // 0 and 19, which means that the carry we care about is in the
+ // top 5 bits of the highest limb of the bottom half.
+ carry = (x[NUM_LIMBS_255BIT - 1] >> 21) * 19;
+ x[NUM_LIMBS_255BIT - 1] &= 0x001FFFFF;
+ for (int index = 0; index < NUM_LIMBS_255BIT; ++index) {
+ carry += x[index];
+ result[index] = carry & 0x03FFFFFF;
+ carry >>= 26;
+ }
+
+ // At this point "x" will either be the answer or it will be the
+ // answer plus (2^255 - 19). Perform a trial subtraction to
+ // complete the reduction process.
+ reduceQuick(result);
+ }
+
+ /**
+ * Reduces a number modulo 2^255 - 19 where it is known that the
+ * number can be reduced with only 1 trial subtraction.
+ *
+ * @param x The number to reduce, and the result.
+ */
+ private void reduceQuick(final int[] x) {
+ // Perform a trial subtraction of (2^255 - 19) from "x" which is
+ // equivalent to adding 19 and subtracting 2^255. We add 19 here;
+ // the subtraction of 2^255 occurs in the next step.
+ int carry = 19;
+ for (int index = 0; index < NUM_LIMBS_255BIT; ++index) {
+ carry += x[index];
+ t2[index] = carry & 0x03FFFFFF;
+ carry >>= 26;
+ }
+
+ // If there was a borrow, then the original "x" is the correct answer.
+ // If there was no borrow, then "t2" is the correct answer. Select the
+ // correct answer but do it in a way that instruction timing will not
+ // reveal which value was selected. Borrow will occur if bit 21 of
+ // "t2" is zero. Turn the bit into a selection mask.
+ final int mask = -((t2[NUM_LIMBS_255BIT - 1] >> 21) & 0x01);
+ final int nmask = ~mask;
+ t2[NUM_LIMBS_255BIT - 1] &= 0x001FFFFF;
+ for (int index = 0; index < NUM_LIMBS_255BIT; ++index)
+ x[index] = (x[index] & nmask) | (t2[index] & mask);
+ }
+
+ /**
+ * Squares a number modulo 2^255 - 19.
+ *
+ * @param result The result.
+ * @param x The number to square.
+ */
+ private void square(final int[] result, final int[] x) {
+ mul(result, x, x);
+ }
+}
diff --git a/tunnel/src/main/java/com/wireguard/crypto/Key.java b/tunnel/src/main/java/com/wireguard/crypto/Key.java
new file mode 100644
index 00000000..6648a5f3
--- /dev/null
+++ b/tunnel/src/main/java/com/wireguard/crypto/Key.java
@@ -0,0 +1,288 @@
+/*
+ * Copyright © 2017-2019 WireGuard LLC. All Rights Reserved.
+ * SPDX-License-Identifier: Apache-2.0
+ */
+
+package com.wireguard.crypto;
+
+import com.wireguard.crypto.KeyFormatException.Type;
+
+import java.security.MessageDigest;
+import java.security.SecureRandom;
+import java.util.Arrays;
+
+/**
+ * Represents a WireGuard public or private key. This class uses specialized constant-time base64
+ * and hexadecimal codec implementations that resist side-channel attacks.
+ * <p>
+ * Instances of this class are immutable.
+ */
+@SuppressWarnings("MagicNumber")
+public final class Key {
+ private final byte[] key;
+
+ /**
+ * Constructs an object encapsulating the supplied key.
+ *
+ * @param key an array of bytes containing a binary key. Callers of this constructor are
+ * responsible for ensuring that the array is of the correct length.
+ */
+ private Key(final byte[] key) {
+ // Defensively copy to ensure immutability.
+ this.key = Arrays.copyOf(key, key.length);
+ }
+
+ /**
+ * Decodes a single 4-character base64 chunk to an integer in constant time.
+ *
+ * @param src an array of at least 4 characters in base64 format
+ * @param srcOffset the offset of the beginning of the chunk in {@code src}
+ * @return the decoded 3-byte integer, or some arbitrary integer value if the input was not
+ * valid base64
+ */
+ private static int decodeBase64(final char[] src, final int srcOffset) {
+ int val = 0;
+ for (int i = 0; i < 4; ++i) {
+ final char c = src[i + srcOffset];
+ val |= (-1
+ + ((((('A' - 1) - c) & (c - ('Z' + 1))) >>> 8) & (c - 64))
+ + ((((('a' - 1) - c) & (c - ('z' + 1))) >>> 8) & (c - 70))
+ + ((((('0' - 1) - c) & (c - ('9' + 1))) >>> 8) & (c + 5))
+ + ((((('+' - 1) - c) & (c - ('+' + 1))) >>> 8) & 63)
+ + ((((('/' - 1) - c) & (c - ('/' + 1))) >>> 8) & 64)
+ ) << (18 - 6 * i);
+ }
+ return val;
+ }
+
+ /**
+ * Encodes a single 4-character base64 chunk from 3 consecutive bytes in constant time.
+ *
+ * @param src an array of at least 3 bytes
+ * @param srcOffset the offset of the beginning of the chunk in {@code src}
+ * @param dest an array of at least 4 characters
+ * @param destOffset the offset of the beginning of the chunk in {@code dest}
+ */
+ private static void encodeBase64(final byte[] src, final int srcOffset,
+ final char[] dest, final int destOffset) {
+ final byte[] input = {
+ (byte) ((src[srcOffset] >>> 2) & 63),
+ (byte) ((src[srcOffset] << 4 | ((src[1 + srcOffset] & 0xff) >>> 4)) & 63),
+ (byte) ((src[1 + srcOffset] << 2 | ((src[2 + srcOffset] & 0xff) >>> 6)) & 63),
+ (byte) ((src[2 + srcOffset]) & 63),
+ };
+ for (int i = 0; i < 4; ++i) {
+ dest[i + destOffset] = (char) (input[i] + 'A'
+ + (((25 - input[i]) >>> 8) & 6)
+ - (((51 - input[i]) >>> 8) & 75)
+ - (((61 - input[i]) >>> 8) & 15)
+ + (((62 - input[i]) >>> 8) & 3));
+ }
+ }
+
+ /**
+ * Decodes a WireGuard public or private key from its base64 string representation. This
+ * function throws a {@link KeyFormatException} if the source string is not well-formed.
+ *
+ * @param str the base64 string representation of a WireGuard key
+ * @return the decoded key encapsulated in an immutable container
+ */
+ public static Key fromBase64(final String str) throws KeyFormatException {
+ final char[] input = str.toCharArray();
+ if (input.length != Format.BASE64.length || input[Format.BASE64.length - 1] != '=')
+ throw new KeyFormatException(Format.BASE64, Type.LENGTH);
+ final byte[] key = new byte[Format.BINARY.length];
+ int i;
+ int ret = 0;
+ for (i = 0; i < key.length / 3; ++i) {
+ final int val = decodeBase64(input, i * 4);
+ ret |= val >>> 31;
+ key[i * 3] = (byte) ((val >>> 16) & 0xff);
+ key[i * 3 + 1] = (byte) ((val >>> 8) & 0xff);
+ key[i * 3 + 2] = (byte) (val & 0xff);
+ }
+ final char[] endSegment = {
+ input[i * 4],
+ input[i * 4 + 1],
+ input[i * 4 + 2],
+ 'A',
+ };
+ final int val = decodeBase64(endSegment, 0);
+ ret |= (val >>> 31) | (val & 0xff);
+ key[i * 3] = (byte) ((val >>> 16) & 0xff);
+ key[i * 3 + 1] = (byte) ((val >>> 8) & 0xff);
+
+ if (ret != 0)
+ throw new KeyFormatException(Format.BASE64, Type.CONTENTS);
+ return new Key(key);
+ }
+
+ /**
+ * Wraps a WireGuard public or private key in an immutable container. This function throws a
+ * {@link KeyFormatException} if the source data is not the correct length.
+ *
+ * @param bytes an array of bytes containing a WireGuard key in binary format
+ * @return the key encapsulated in an immutable container
+ */
+ public static Key fromBytes(final byte[] bytes) throws KeyFormatException {
+ if (bytes.length != Format.BINARY.length)
+ throw new KeyFormatException(Format.BINARY, Type.LENGTH);
+ return new Key(bytes);
+ }
+
+ /**
+ * Decodes a WireGuard public or private key from its hexadecimal string representation. This
+ * function throws a {@link KeyFormatException} if the source string is not well-formed.
+ *
+ * @param str the hexadecimal string representation of a WireGuard key
+ * @return the decoded key encapsulated in an immutable container
+ */
+ public static Key fromHex(final String str) throws KeyFormatException {
+ final char[] input = str.toCharArray();
+ if (input.length != Format.HEX.length)
+ throw new KeyFormatException(Format.HEX, Type.LENGTH);
+ final byte[] key = new byte[Format.BINARY.length];
+ int ret = 0;
+ for (int i = 0; i < key.length; ++i) {
+ int c;
+ int cNum;
+ int cNum0;
+ int cAlpha;
+ int cAlpha0;
+ int cVal;
+ final int cAcc;
+
+ c = input[i * 2];
+ cNum = c ^ 48;
+ cNum0 = ((cNum - 10) >>> 8) & 0xff;
+ cAlpha = (c & ~32) - 55;
+ cAlpha0 = (((cAlpha - 10) ^ (cAlpha - 16)) >>> 8) & 0xff;
+ ret |= ((cNum0 | cAlpha0) - 1) >>> 8;
+ cVal = (cNum0 & cNum) | (cAlpha0 & cAlpha);
+ cAcc = cVal * 16;
+
+ c = input[i * 2 + 1];
+ cNum = c ^ 48;
+ cNum0 = ((cNum - 10) >>> 8) & 0xff;
+ cAlpha = (c & ~32) - 55;
+ cAlpha0 = (((cAlpha - 10) ^ (cAlpha - 16)) >>> 8) & 0xff;
+ ret |= ((cNum0 | cAlpha0) - 1) >>> 8;
+ cVal = (cNum0 & cNum) | (cAlpha0 & cAlpha);
+ key[i] = (byte) (cAcc | cVal);
+ }
+ if (ret != 0)
+ throw new KeyFormatException(Format.HEX, Type.CONTENTS);
+ return new Key(key);
+ }
+
+ /**
+ * Generates a private key using the system's {@link SecureRandom} number generator.
+ *
+ * @return a well-formed random private key
+ */
+ static Key generatePrivateKey() {
+ final SecureRandom secureRandom = new SecureRandom();
+ final byte[] privateKey = new byte[Format.BINARY.getLength()];
+ secureRandom.nextBytes(privateKey);
+ privateKey[0] &= 248;
+ privateKey[31] &= 127;
+ privateKey[31] |= 64;
+ return new Key(privateKey);
+ }
+
+ /**
+ * Generates a public key from an existing private key.
+ *
+ * @param privateKey a private key
+ * @return a well-formed public key that corresponds to the supplied private key
+ */
+ static Key generatePublicKey(final Key privateKey) {
+ final byte[] publicKey = new byte[Format.BINARY.getLength()];
+ Curve25519.eval(publicKey, 0, privateKey.getBytes(), null);
+ return new Key(publicKey);
+ }
+
+ /**
+ * Returns the key as an array of bytes.
+ *
+ * @return an array of bytes containing the raw binary key
+ */
+ public byte[] getBytes() {
+ // Defensively copy to ensure immutability.
+ return Arrays.copyOf(key, key.length);
+ }
+
+ /**
+ * Encodes the key to base64.
+ *
+ * @return a string containing the encoded key
+ */
+ public String toBase64() {
+ final char[] output = new char[Format.BASE64.length];
+ int i;
+ for (i = 0; i < key.length / 3; ++i)
+ encodeBase64(key, i * 3, output, i * 4);
+ final byte[] endSegment = {
+ key[i * 3],
+ key[i * 3 + 1],
+ 0,
+ };
+ encodeBase64(endSegment, 0, output, i * 4);
+ output[Format.BASE64.length - 1] = '=';
+ return new String(output);
+ }
+
+ /**
+ * Encodes the key to hexadecimal ASCII characters.
+ *
+ * @return a string containing the encoded key
+ */
+ public String toHex() {
+ final char[] output = new char[Format.HEX.length];
+ for (int i = 0; i < key.length; ++i) {
+ output[i * 2] = (char) (87 + (key[i] >> 4 & 0xf)
+ + ((((key[i] >> 4 & 0xf) - 10) >> 8) & ~38));
+ output[i * 2 + 1] = (char) (87 + (key[i] & 0xf)
+ + ((((key[i] & 0xf) - 10) >> 8) & ~38));
+ }
+ return new String(output);
+ }
+
+ @Override
+ public int hashCode() {
+ int ret = 0;
+ for (int i = 0; i < key.length / 4; ++i)
+ ret ^= (key[i * 4 + 0] >> 0) + (key[i * 4 + 1] >> 8) + (key[i * 4 + 2] >> 16) + (key[i * 4 + 3] >> 24);
+ return ret;
+ }
+
+ @Override
+ public boolean equals(final Object obj) {
+ if (obj == this)
+ return true;
+ if (obj == null || obj.getClass() != getClass())
+ return false;
+ final Key other = (Key) obj;
+ return MessageDigest.isEqual(key, other.key);
+ }
+
+ /**
+ * The supported formats for encoding a WireGuard key.
+ */
+ public enum Format {
+ BASE64(44),
+ BINARY(32),
+ HEX(64);
+
+ private final int length;
+
+ Format(final int length) {
+ this.length = length;
+ }
+
+ public int getLength() {
+ return length;
+ }
+ }
+
+}
diff --git a/tunnel/src/main/java/com/wireguard/crypto/KeyFormatException.java b/tunnel/src/main/java/com/wireguard/crypto/KeyFormatException.java
new file mode 100644
index 00000000..5818b4d4
--- /dev/null
+++ b/tunnel/src/main/java/com/wireguard/crypto/KeyFormatException.java
@@ -0,0 +1,34 @@
+/*
+ * Copyright © 2018-2019 WireGuard LLC. All Rights Reserved.
+ * SPDX-License-Identifier: Apache-2.0
+ */
+
+package com.wireguard.crypto;
+
+/**
+ * An exception thrown when attempting to parse an invalid key (too short, too long, or byte
+ * data inappropriate for the format). The format being parsed can be accessed with the
+ * {@link #getFormat} method.
+ */
+public final class KeyFormatException extends Exception {
+ private final Key.Format format;
+ private final Type type;
+
+ KeyFormatException(final Key.Format format, final Type type) {
+ this.format = format;
+ this.type = type;
+ }
+
+ public Key.Format getFormat() {
+ return format;
+ }
+
+ public Type getType() {
+ return type;
+ }
+
+ public enum Type {
+ CONTENTS,
+ LENGTH
+ }
+}
diff --git a/tunnel/src/main/java/com/wireguard/crypto/KeyPair.java b/tunnel/src/main/java/com/wireguard/crypto/KeyPair.java
new file mode 100644
index 00000000..f8238e91
--- /dev/null
+++ b/tunnel/src/main/java/com/wireguard/crypto/KeyPair.java
@@ -0,0 +1,51 @@
+/*
+ * Copyright © 2017-2019 WireGuard LLC. All Rights Reserved.
+ * SPDX-License-Identifier: Apache-2.0
+ */
+
+package com.wireguard.crypto;
+
+/**
+ * Represents a Curve25519 key pair as used by WireGuard.
+ * <p>
+ * Instances of this class are immutable.
+ */
+public class KeyPair {
+ private final Key privateKey;
+ private final Key publicKey;
+
+ /**
+ * Creates a key pair using a newly-generated private key.
+ */
+ public KeyPair() {
+ this(Key.generatePrivateKey());
+ }
+
+ /**
+ * Creates a key pair using an existing private key.
+ *
+ * @param privateKey a private key, used to derive the public key
+ */
+ public KeyPair(final Key privateKey) {
+ this.privateKey = privateKey;
+ publicKey = Key.generatePublicKey(privateKey);
+ }
+
+ /**
+ * Returns the private key from the key pair.
+ *
+ * @return the private key
+ */
+ public Key getPrivateKey() {
+ return privateKey;
+ }
+
+ /**
+ * Returns the public key from the key pair.
+ *
+ * @return the public key
+ */
+ public Key getPublicKey() {
+ return publicKey;
+ }
+}