- Aug 07, 2018
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Richard Levitte authored
Reviewed-by:
Matthias St. Pierre <Matthias.St.Pierre@ncp-e.com> Reviewed-by:
Tim Hudson <tjh@openssl.org> (Merged from https://github.com/openssl/openssl/pull/6880)
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- Jul 26, 2018
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Billy Brumley authored
This commit leverages the Montgomery ladder scaffold introduced in #6690 (alongside a specialized Lopez-Dahab ladder for binary curves) to provide a specialized differential addition-and-double implementation to speedup prime curves, while keeping all the features of `ec_scalar_mul_ladder` against SCA attacks. The arithmetic in ladder_pre, ladder_step and ladder_post is auto generated with tooling, from the following formulae: - `ladder_pre`: Formula 3 for doubling from Izu-Takagi "A fast parallel elliptic curve multiplication resistant against side channel attacks", as described at https://hyperelliptic.org/EFD/g1p/auto-shortw-xz.html#doubling-dbl-2002-it-2 - `ladder_step`: differential addition-and-doubling Eq. (8) and (10) from Izu-Takagi "A fast parallel elliptic curve multiplication resistant against side channel attacks", as described at https://hyperelliptic.org/EFD/g1p/auto-shortw-xz.html#ladder-ladd-2002-it-3 - `ladder_post`: y-coordinate recovery using Eq. (8) from Brier-Joye "Weierstrass Elliptic Curves and Side-Channel Attacks", modified to work in projective coordinates. Co-authored-by:
Nicola Tuveri <nic.tuv@gmail.com> Reviewed-by:
Andy Polyakov <appro@openssl.org> Reviewed-by:
Rich Salz <rsalz@openssl.org> (Merged from https://github.com/openssl/openssl/pull/6772)
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Kurt Roeckx authored
The old numbers where all generated for an 80 bit security level. But the number should depend on security level you want to reach. For bigger primes we want a higher security level and so need to do more tests. Reviewed-by:
Richard Levitte <levitte@openssl.org> Reviewed-by:
Paul Dale <paul.dale@oracle.com> GH: #6075 Fixes: #6012
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Kurt Roeckx authored
This changes the security level from 100 to 128 bit. We only have 1 define, this sets it to the highest level supported for DSA, and needed for keys larger than 3072 bit. Reviewed-by:
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- Jul 23, 2018
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Richard Levitte authored
The result is that we don't have to produce different names on different platforms, and we won't have confusion on Windows depending on if the script was built with mingw or with MSVC. Partial fix for #3254 Reviewed-by:
Matt Caswell <matt@openssl.org> (Merged from https://github.com/openssl/openssl/pull/6764)
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- Jul 18, 2018
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Andy Polyakov authored
Reviewed-by:
David Benjamin <davidben@google.com> (Merged from https://github.com/openssl/openssl/pull/6664)
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- Jul 16, 2018
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Nicola Tuveri authored
This commit uses the new ladder scaffold to implement a specialized ladder step based on differential addition-and-doubling in mixed Lopez-Dahab projective coordinates, modified to independently blind the operands. The arithmetic in `ladder_pre`, `ladder_step` and `ladder_post` is auto generated with tooling: - see, e.g., "Guide to ECC" Alg 3.40 for reference about the `ladder_pre` implementation; - see https://www.hyperelliptic.org/EFD/g12o/auto-code/shortw/xz/ladder/mladd-2003-s.op3 for the differential addition-and-doubling formulas implemented in `ladder_step`; - see, e.g., "Fast Multiplication on Elliptic Curves over GF(2**m) without Precomputation" (Lopez and Dahab, CHES 1999) Appendix Alg Mxy for the `ladder_post` implementation to recover the `(x,y)` result in affine coordinates. Co-authored-by:
Billy Brumley <bbrumley@gmail.com> Co-authored-by:
Sohaib ul Hassan <soh.19.hassan@gmail.com> Reviewed-by:
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Nicola Tuveri authored
for specialized Montgomery ladder implementations PR #6009 and #6070 replaced the default EC point multiplication path for prime and binary curves with a unified Montgomery ladder implementation with various timing attack defenses (for the common paths when a secret scalar is feed to the point multiplication). The newly introduced default implementation directly used EC_POINT_add/dbl in the main loop. The scaffolding introduced by this commit allows EC_METHODs to define a specialized `ladder_step` function to improve performances by taking advantage of efficient formulas for differential addition-and-doubling and different coordinate systems. - `ladder_pre` is executed before the main loop of the ladder: by default it copies the input point P into S, and doubles it into R. Specialized implementations could, e.g., use this hook to transition to different coordinate systems before copying and doubling; - `ladder_step` is the core of the Montgomery ladder loop: by default it computes `S := R+S; R := 2R;`, but specific implementations could, e.g., implement a more efficient formula for differential addition-and-doubling; - `ladder_post` is executed after the Montgomery ladder loop: by default it's a noop, but specialized implementations could, e.g., use this hook to transition back from the coordinate system used for optimizing the differential addition-and-doubling or recover the y coordinate of the result point. This commit also renames `ec_mul_consttime` to `ec_scalar_mul_ladder`, as it better corresponds to what this function does: nothing can be truly said about the constant-timeness of the overall execution of this function, given that the underlying operations are not necessarily constant-time themselves. What this implementation ensures is that the same fixed sequence of operations is executed for each scalar multiplication (for a given EC_GROUP), with no dependency on the value of the input scalar. Co-authored-by:
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- Jul 08, 2018
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Kurt Roeckx authored
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- Jun 26, 2018
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Pauli authored
This allows operation inside a chroot environment without having the random device present. A new call, RAND_keep_random_devices_open(), has been introduced that can be used to control file descriptor use by the random seed sources. Some seed sources maintain open file descriptors by default, which allows such sources to operate in a chroot(2) jail without the associated device nodes being available. Reviewed-by:
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- Jun 22, 2018
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Matt Caswell authored
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Andy Polyakov authored
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- Jun 21, 2018
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Nicola Tuveri authored
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Matt Caswell authored
This extends the recently added ECDSA signature blinding to blind DSA too. This is based on side channel attacks demonstrated by Keegan Ryan (NCC Group) for ECDSA which are likely to be able to be applied to DSA. Normally, as in ECDSA, during signing the signer calculates: s:= k^-1 * (m + r * priv_key) mod order In ECDSA, the addition operation above provides a sufficient signal for a flush+reload attack to derive the private key given sufficient signature operations. As a mitigation (based on a suggestion from Keegan) we add blinding to the operation so that: s := k^-1 * blind^-1 (blind * m + blind * r * priv_key) mod order Since this attack is a localhost side channel only no CVE is assigned. This commit also tweaks the previous ECDSA blinding so that blinding is only removed at the last possible step. Reviewed-by:
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- Jun 19, 2018
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Sohaib ul Hassan authored
This commit implements coordinate blinding, i.e., it randomizes the representative of an elliptic curve point in its equivalence class, for prime curves implemented through EC_GFp_simple_method, EC_GFp_mont_method, and EC_GFp_nist_method. This commit is derived from the patch https://marc.info/?l=openssl-dev&m=131194808413635 by Billy Brumley. Coordinate blinding is a generally useful side-channel countermeasure and is (mostly) free. The function itself takes a few field multiplicationss, but is usually only necessary at the beginning of a scalar multiplication (as implemented in the patch). When used this way, it makes the values that variables take (i.e., field elements in an algorithm state) unpredictable. For instance, this mitigates chosen EC point side-channel attacks for settings such as ECDH and EC private key decryption, for the aforementioned curves. For EC_METHODs using different coordinate representations this commit does nothing, but the corresponding coordinate blinding function can be easily added in the future to extend these changes to such curves. Co-authored-by:
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- Jun 13, 2018
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Matt Caswell authored
Keegan Ryan (NCC Group) has demonstrated a side channel attack on an ECDSA signature operation. During signing the signer calculates: s:= k^-1 * (m + r * priv_key) mod order The addition operation above provides a sufficient signal for a flush+reload attack to derive the private key given sufficient signature operations. As a mitigation (based on a suggestion from Keegan) we add blinding to the operation so that: s := k^-1 * blind^-1 (blind * m + blind * r * priv_key) mod order Since this attack is a localhost side channel only no CVE is assigned. Reviewed-by:
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- May 24, 2018
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Matt Caswell authored
When signing or verifying a file using pkeyutl the input is supposed to be a hash. Some algorithms sanity check the length of the input, while others don't and silently truncate. To avoid accidents we check that the length of the input looks sane. Reviewed-by:
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- May 22, 2018
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Kurt Roeckx authored
Because TLS 1.3 sends more non-application data records some clients run into problems because they don't expect SSL_read() to return and set SSL_ERROR_WANT_READ after processing it. This can cause problems for clients that use blocking I/O and use select() to see if data is available. It can be cleared using SSL_CTX_clear_mode(). Reviewed-by:
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- May 12, 2018
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Richard Levitte authored
Fixes #4716 Reviewed-by:
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- May 09, 2018
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Nicola Tuveri authored
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Billy Brumley authored
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Billy Brumley authored
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Billy Brumley authored
* EC_POINT_mul is now responsible for constant time point multiplication (for single fixed or variable point multiplication, when the scalar is in the range [0,group_order), so we need to strip the nonce padding from ECDSA. * Entry added to CHANGES * Updated EC_POINT_mul documentation - Integrate existing EC_POINT_mul and EC_POINTs_mul entries in the manpage to reflect the shift in constant-time expectations when performing a single fixed or variable point multiplication; - Add documentation to ec_method_st to reflect the updated "contract" between callers and implementations of ec_method_st.mul. Reviewed-by:
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- Apr 19, 2018
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A. Schulze authored
CLA: trivial Reviewed-by:
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- Apr 17, 2018
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Richard Levitte authored
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- Apr 05, 2018
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Matt Caswell authored
When libssl is initialised it will attempt to load any config file. This ensures any system_default configuration (as per https://github.com/openssl/openssl/pull/4848 ) is used. Reviewed-by:
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- Apr 04, 2018
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Bernd Edlinger authored
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- Apr 03, 2018
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Matt Caswell authored
Where a CMS detached signature is used with text content the text goes through a canonicalisation process first prior to signing or verifying a signature. This process strips trailing space at the end of lines, converts line terminators to CRLF and removes additional trailing line terminators at the end of a file. A bug in the canonicalisation process meant that some characters, such as form-feed, were incorrectly treated as whitespace and removed. This is contrary to the specification (RFC5485). This fix could mean that detached text data signed with an earlier version of OpenSSL 1.1.0 may fail to verify using the fixed version, or text data signed with a fixed OpenSSL may fail to verify with an earlier version of OpenSSL 1.1.0. A workaround is to only verify the canonicalised text data and use the "-binary" flag (for the "cms" command line application) or set the SMIME_BINARY/PKCS7_BINARY/CMS_BINARY flags (if using CMS_verify()). Reviewed-by:
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Matt Caswell authored
Fix the last release version number in CHANGES Reviewed-by:
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- Mar 29, 2018
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Dr. Matthias St. Pierre authored
The RAND_DRBG API was added in PR #5462 and modified by PR #5547. This commit adds the corresponding documention. Reviewed-by:
Kurt Roeckx <kurt@roeckx.be> Reviewed-by:
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- Mar 27, 2018
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Matt Caswell authored
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- Mar 26, 2018
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Rich Salz authored
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- Mar 19, 2018
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Matt Caswell authored
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- Mar 14, 2018
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Matt Caswell authored
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- Mar 07, 2018
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Viktor Dukhovni authored
With "-multi" the OCSP responder forks multiple child processes, and respawns them as needed. This can be used as a long-running service, not just a demo program. Therefore the index file is automatically re-read when changed. The responder also now optionally times out client requests. Reviewed-by:
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- Mar 05, 2018
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Matt Caswell authored
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- Mar 04, 2018
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Rich Salz authored
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- Mar 02, 2018
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Matt Caswell authored
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- Feb 23, 2018
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Richard Levitte authored
[extended tests] Reviewed-by:
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- Feb 13, 2018
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Matt Caswell authored
Reviewed-by:
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