<?xml version="1.0" encoding="UTF-8"?>
<reference anchor="I-D.harvey-cfrg-mtl-mode" target="https://datatracker.ietf.org/doc/html/draft-harvey-cfrg-mtl-mode-08">
   <front>
      <title>Merkle Tree Ladder (MTL) Mode Signatures</title>
      <author initials="J." surname="Harvey" fullname="Joe Harvey">
         <organization>Verisign Labs</organization>
      </author>
      <author initials="B." surname="Kaliski" fullname="Burt Kaliski">
         <organization>Verisign Labs</organization>
      </author>
      <author initials="A." surname="Fregly" fullname="Andrew Fregly">
         <organization>Verisign Labs</organization>
      </author>
      <author initials="S." surname="Sheth" fullname="Swapneel Sheth">
         <organization>Verisign Labs</organization>
      </author>
      <author initials="D." surname="McVicker" fullname="D. McVicker">
         <organization>Verisign Labs</organization>
      </author>
      <date month="October" day="16" year="2025" />
      <abstract>
	 <t>   This document provides an interoperable specification for Merkle tree
   ladder (MTL) mode, a technique for using an underlying signature
   scheme to authenticate an evolving series of messages.  MTL mode can
   reduce the signature scheme&#x27;s operational impact.  Rather than
   signing messages individually, the MTL mode of operation signs
   structures called &quot;Merkle tree ladders&quot; that are derived from the
   messages to be authenticated.  Individual messages are then
   authenticated relative to the ladder using a Merkle tree
   authentication path and the ladder is authenticated using the public
   key of the underlying signature scheme.  The size and computational
   cost of the underlying signatures are thereby amortized across
   multiple messages, reducing the scheme&#x27;s operational impact.  The
   reduction can be particularly beneficial when MTL mode is applied to
   a post-quantum signature scheme that has a large signature size or
   computational cost.  As an example, the document shows how to use MTL
   mode with ML-DSA as defined in FIPS204 and SLH-DSA as defined in
   FIPS205.  Like other Merkle tree techniques, MTL mode&#x27;s security is
   based only on cryptographic hash functions, so the mode is quantum-
   safe based on the quantum-resistance of its cryptographic hash
   functions.

	 </t>
      </abstract>
   </front>
   <seriesInfo name="Internet-Draft" value="draft-harvey-cfrg-mtl-mode-08" />
   
</reference>
