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RFC 6989

Additional Diffie-Hellman Tests for the Internet Key Exchange Protocol Version 2 (IKEv2)

Pages: 10
Proposed Standard
Updates:  5996

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Internet Engineering Task Force (IETF)                        Y. Sheffer
Request for Comments: 6989                                      Porticor
Updates: 5996                                                 S. Fluhrer
Category: Standards Track                                          Cisco
ISSN: 2070-1721                                                July 2013


                    Additional Diffie-Hellman Tests
        for the Internet Key Exchange Protocol Version 2 (IKEv2)

Abstract

This document adds a small number of mandatory tests required for the secure operation of the Internet Key Exchange Protocol version 2 (IKEv2) with elliptic curve groups. No change is required to IKE implementations that use modular exponential groups, other than a few rarely used so-called Digital Signature Algorithm (DSA) groups. This document updates the IKEv2 protocol, RFC 5996. Status of This Memo This is an Internet Standards Track document. This document is a product of the Internet Engineering Task Force (IETF). It represents the consensus of the IETF community. It has received public review and has been approved for publication by the Internet Engineering Steering Group (IESG). Further information on Internet Standards is available in Section 2 of RFC 5741. Information about the current status of this document, any errata, and how to provide feedback on it may be obtained at http://www.rfc-editor.org/info/rfc6989. Copyright Notice Copyright (c) 2013 IETF Trust and the persons identified as the document authors. All rights reserved. This document is subject to BCP 78 and the IETF Trust's Legal Provisions Relating to IETF Documents (http://trustee.ietf.org/license-info) in effect on the date of publication of this document. Please review these documents carefully, as they describe your rights and restrictions with respect to this document. Code Components extracted from this document must include Simplified BSD License text as described in Section 4.e of the Trust Legal Provisions and are provided without warranty as described in the Simplified BSD License.
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Table of Contents

1. Introduction ....................................................2 1.1. Conventions Used in This Document ..........................3 2. Group Membership Tests ..........................................3 2.1. Sophie Germain Prime MODP Groups ...........................3 2.2. MODP Groups with Small Subgroups ...........................3 2.3. Elliptic Curve Groups ......................................4 2.4. Transition .................................................4 2.5. Protocol Behavior ..........................................5 3. Side-Channel Attacks ............................................5 4. Security Considerations .........................................6 4.1. DH Key Reuse and Multiple Peers ............................6 4.2. DH Key Reuse: Variants .....................................7 4.3. Groups Not Covered by This RFC .............................7 4.4. Behavior upon Test Failure .................................7 5. IANA Considerations .............................................8 6. Acknowledgements ................................................8 7. References ......................................................9 7.1. Normative References .......................................9 7.2. Informative References .....................................9

1. Introduction

IKEv2 [RFC5996] consists of the establishment of a shared secret using the Diffie-Hellman (DH) protocol, followed by authentication of the two peers. Existing implementations typically use modular exponential (MODP) DH groups, such as those defined in [RFC3526]. IKEv2 does not require that any tests be performed by a peer receiving a public Diffie-Hellman key from the other peer. This is fine for the common case of MODP groups. For other DH groups, when peers reuse DH values across multiple IKE sessions, the lack of tests by the recipient results in a potential vulnerability (see Section 4.1 for more details). In particular, this is true for Elliptic Curve (EC) groups, whose use is becoming ever more popular. This document defines such tests for several types of DH groups. In addition, this document describes another potential attack related to the reuse of DH keys: a timing attack. This additional material is taken from [RFC2412]. This document updates [RFC5996] by adding security requirements that apply to many of the protocol's implementations.
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1.1. Conventions Used in This Document

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].

2. Group Membership Tests

This section describes the tests that need to be performed by IKE peers receiving a Key Exchange (KE) payload. The tests are RECOMMENDED for all implementations but only REQUIRED for those that reuse DH private keys (as defined in [RFC5996], Section 2.12). The tests apply to the recipient of a KE payload and describe how it should check the received payload. They are listed here according to the DH group being used.

2.1. Sophie Germain Prime MODP Groups

These are currently the most commonly used groups; all these groups have the property that (p-1)/2 is also prime; this section applies to any such MODP group. Each recipient MUST verify that the peer's public value r is in the legal range (1 < r < p-1). According to [Menezes], Section 2.2, even with this check there remains the possibility of leaking a single bit of the secret exponent when DH keys are reused; this amount of leakage is insignificant. See Section 5 for the specific groups covered by this section.

2.2. MODP Groups with Small Subgroups

[RFC5114] defines modular exponential groups with small subgroups; these are modular exponential groups with comparatively small subgroups, and all have (p-1)/2 composite. Section 2.1 of [Menezes] describes some informational leakage from a small-subgroup attack on these groups if the DH private value is reused. This leakage can be prevented if the recipient performs a test on the peer's public value; however, this test is expensive (approximately as expensive as what reusing DH private values saves). In addition, the NIST standard ([NIST-800-56A], Section 5.6.2.4) requires that test; hence, anyone needing to conform to that standard will need to implement the test anyway.
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   Because of the above, the IKE implementation MUST choose between one
   of the following two options:

   o  It MUST check both that the peer's public value is in range (1 < r
      < p-1) and that r^q = 1 mod p (where q is the size of the
      subgroup, as listed in the RFC defining the group).  DH private
      values MAY then be reused.  This option is appropriate if
      conformance to [NIST-800-56A] is required.

   o  It MUST NOT reuse DH private values (that is, the DH private value
      for each DH exchange MUST be generated from a fresh output of a
      cryptographically secure random number generator), and it MUST
      check that the peer's public value is in range (1 < r < p-1).
      This option is more appropriate if conformance to [NIST-800-56A]
      is not required.

   See Section 5 for the specific groups covered by this section.

2.3. Elliptic Curve Groups

IKEv2 can be used with elliptic curve groups defined over a field GF(p) [RFC5903] [RFC5114]. According to [Menezes], Section 2.3, there is some informational leakage possible. A receiving peer MUST check that its peer's public value is valid; that is, the x and y parameters from the peer's public value satisfy the curve equation, y^2 = x^3 + ax + b mod p (where for groups 19, 20, and 21, a=-3 (mod p), and all other values of a, b, and p for the group are listed in the RFC defining the group). We note that an additional check to ensure that the public value is not the point at infinity is not needed, because IKE (see Section 7 of [RFC5903]) does not allow for encoding this value. See Section 5 for the specific groups covered by this section.

2.4. Transition

Existing implementations of IKEv2 with Elliptic Curve Diffie-Hellman (ECDH) groups may be modified to include the tests described in the current document, even if they do not reuse DH keys. The tests can be considered as sanity checks and will prevent the code having to handle inputs that it may not have been designed to handle. ECDH implementations that do reuse DH keys MUST be enhanced to include the above tests.
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2.5. Protocol Behavior

The recipient of a DH public key that fails one of the above tests must assume that the sender is either truly malicious or has a bug in its implementation. The behavior defined below attempts to balance resistance to attackers that are trying to disrupt the IKE exchange, against the need to help a badly implemented peer by providing useful error indications. If this error happens during the IKE_SA_INIT exchange, then the recipient MUST drop the message that contains an invalid KE payload and MUST NOT use that message when creating the IKE security association (SA). If the implementation employs the DoS-resistant behavior proposed in Section 2.4 of [RFC5996], it may simply ignore the erroneous request or response message, and continue waiting for a later message containing a legitimate KE payload. If DoS-resistant behavior is not implemented and the invalid KE payload was in the IKE_SA_INIT request, the implementation MAY send an INVALID_SYNTAX error notification back and remove the in-progress IKE SA; if the invalid KE payload was in the IKE_SA_INIT response, then the implementation MAY simply delete the half-created IKE SA and re-initiate the exchange. If the invalid KE payload is received during the CREATE_CHILD_SA exchange (or any other exchange after the IKE SA has been established) and the invalid KE payload is in the request message, the Responder MUST reply with an INVALID_SYNTAX error notification and drop the IKE SA. If the invalid KE payload is in a response, the Initiator getting this reply MUST immediately delete the IKE SA by sending an IKE SA Delete notification as a new exchange. In this case, the sender evidently has an implementation bug, and dropping the IKE SA makes it easier to detect.

3. Side-Channel Attacks

In addition to the small-subgroup attack, there is also a potential timing attack on IKE peers when they are reusing Diffie-Hellman secret values. This is a side-channel attack, which means that it may or may not be a vulnerability in certain cases, depending on implementation details and the threat model.
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   The remainder of this section is quoted from [RFC2412], Section 5,
   with a few minor clarifications.  This attack still applies to IKEv2
   implementations, and both to MODP groups and ECDH groups.  We also
   note that more efficient countermeasures are available for EC groups
   represented in projective form, but these are outside the scope of
   the current document.

   Timing attacks that are capable of recovering the exponent value used
   in Diffie-Hellman calculations have been described by Paul Kocher
   [Kocher].  In order to nullify the attack, implementors must take
   pains to obscure the sequence of operations involved in carrying out
   modular exponentiations.

   One potential method to foil these timing attacks is to use a
   "blinding factor".  In this method, a group element, r, is chosen at
   random, and its multiplicative inverse modulo p is computed, which
   we'll call r_inv.  r_inv can be computed by the Extended Euclidean
   Method, using r and p as inputs.  When an exponent x is chosen, the
   value r_inv^x is also calculated.  Then, when calculating (g^y)^x,
   the implementation will calculate this sequence:

      A = r*g^y
      B = A^x = (r*g^y)^x = (r^x)(g^(xy))
      C = B*r_inv^x = (r^x)(r^(-1*x))(g^(xy)) = g^(xy)

   The blinding factor is only necessary if the exponent x is used more
   than 100 times.

4. Security Considerations

This entire document is concerned with the IKEv2 security protocol and the need to harden it in some cases.

4.1. DH Key Reuse and Multiple Peers

This section describes one variant of the attack prevented by the tests defined above. Suppose that IKE peer Alice maintains IKE security associations with peers Bob and Eve. Alice uses the same secret ECDH key for both SAs, which is allowed with some restrictions. If Alice does not implement these tests, Eve will be able to send a malformed public key, which would allow her to efficiently determine Alice's private key (as described in Section 2 of [Menezes]). Since the key is shared, Eve will be able to obtain Alice's shared IKE SA key with Bob.
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4.2. DH Key Reuse: Variants

Private DH keys can be reused in different ways, with subtly different security implications. For example: 1. DH keys are reused for multiple connections (IKE SAs) to the same peer and for connections to different peers. 2. DH keys are reused for multiple connections to the same peer (e.g., when the peer is identified by its IP address) but not for different peers. 3. DH keys are reused only when they had not been used to complete an exchange, e.g., when the peer replies with an INVALID_KE_PAYLOAD notification. Both the small-subgroup attack and the timing attack described in this document apply at least to options #1 and #2.

4.3. Groups Not Covered by This RFC

There are a number of group types that are not specifically addressed by this RFC. A document that defines such a group MUST describe the tests required by that group. One specific type of group would be an even-characteristic elliptic curve group. Now, these curves have cofactors greater than 1; this leads to a possibility of some information leakage. There are several ways to address this information leakage, such as performing a test analogous to the test in Section 2.2 or adjusting the ECDH operation to avoid this leakage (such as Elliptic Curve Cryptography Cofactor Diffie-Hellman (ECC CDH), where the shared secret really is hxyG). Because the appropriate test depends on how the group is defined, we cannot document it in advance.

4.4. Behavior upon Test Failure

The behavior recommended in Section 2.5 is in line with generic error treatment during the IKE_SA_INIT exchange, per Section 2.21.1 of [RFC5996]. The sender is not required to send back an error notification, and the recipient cannot depend on this notification because it is unauthenticated and may in fact have been sent by an attacker trying to launch a DoS attack on the connection. Thus, the notification is only useful to debug implementation errors.
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   On the other hand, the error notification is secure in the sense that
   no secret information is leaked.  All IKEv2 Diffie-Hellman groups are
   publicly known, and none of the tests defined here depend on any
   private key.  In fact, the tests can all be performed by an
   eavesdropper.

   The situation when the failure occurs in the CREATE_CHILD_SA exchange
   is different, since everything is protected by an IKE SA.  The peers
   are authenticated, and error notifications can be relied on.  See
   Section 2.21.3 of [RFC5996] for more details on error handling in
   this case.

5. IANA Considerations

IANA has added a column named "Recipient Tests" to the Transform Type 4 - Diffie-Hellman Group Transform IDs registry for IKEv2 [IANA-IKEv2-Registry]. This column has been initially populated as follows. +------------------------------------+-----------------------+ | Number | Recipient Tests | +------------------------------------+-----------------------+ | 1, 2, 5, 14, 15, 16, 17, 18 | RFC 6989, Section 2.1 | | 22, 23, 24 | RFC 6989, Section 2.2 | | 19, 20, 21, 25, 26, 27, 28, 29, 30 | RFC 6989, Section 2.3 | +------------------------------------+-----------------------+ Groups 27-30 are defined in [RFC6954]. Future documents that define new DH groups for IKEv2 are REQUIRED to provide this information for each new group, possibly by referring to the current document.

6. Acknowledgements

We would like to thank Dan Harkins, who initially raised this issue on the IPsec mailing list. Thanks to Tero Kivinen and Rene Struik for their useful comments. Much of the text in Section 3 is taken from [RFC2412], and we would like to thank its author, Hilarie Orman. The document was originally prepared using the lyx2rfc tool, created by Nico Williams.
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7. References

7.1. Normative References

[RFC2119] Bradner, S., "Key words for use in RFCs to Indicate Requirement Levels", BCP 14, RFC 2119, March 1997. [RFC5996] Kaufman, C., Hoffman, P., Nir, Y., and P. Eronen, "Internet Key Exchange Protocol Version 2 (IKEv2)", RFC 5996, September 2010.

7.2. Informative References

[IANA-IKEv2-Registry] IANA, "Internet Key Exchange Version 2 (IKEv2) Parameters", <http://www.iana.org/assignments/ikev2-parameters/>. [Kocher] Kocher, P., "Timing Attacks on Implementations of Diffie- Hellman, RSA, DSS, and Other Systems", December 1996, <http://www.cryptography.com/timingattack/paper.html>. [Menezes] Menezes, A. and B. Ustaoglu, "On Reusing Ephemeral Keys In Diffie-Hellman Key Agreement Protocols", December 2008, <http://www.cacr.math.uwaterloo.ca/techreports/2008/ cacr2008-24.pdf>. [NIST-800-56A] National Institute of Standards and Technology (NIST), "Recommendation for Pair-Wise Key Establishment Schemes Using Discrete Logarithm Cryptography (Revised)", NIST PUB 800-56A, March 2007. [RFC2412] Orman, H., "The OAKLEY Key Determination Protocol", RFC 2412, November 1998. [RFC3526] Kivinen, T. and M. Kojo, "More Modular Exponential (MODP) Diffie-Hellman groups for Internet Key Exchange (IKE)", RFC 3526, May 2003. [RFC5114] Lepinski, M. and S. Kent, "Additional Diffie-Hellman Groups for Use with IETF Standards", RFC 5114, January 2008.
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   [RFC5903]  Fu, D. and J. Solinas, "Elliptic Curve Groups modulo a
              Prime (ECP Groups) for IKE and IKEv2", RFC 5903,
              June 2010.

   [RFC6954]  Merkle, J. and M. Lochter, "Using the Elliptic Curve
              Cryptography (ECC) Brainpool Curves for the Internet Key
              Exchange Protocol Version 2 (IKEv2)", RFC 6954, July 2013.

Authors' Addresses

Yaron Sheffer Porticor EMail: yaronf.ietf@gmail.com Scott Fluhrer Cisco Systems 1414 Massachusetts Ave. Boxborough, MA 01719 USA EMail: sfluhrer@cisco.com