Short signatures in the random oracle model

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Short signatures in the random oracle model Louis Granboulan? Ecole Normale Superieure Abstract. We study how digital signature schemes can generate signa- tures as short as possible, in particular in the case where partial message recovery is allowed. We give a concrete proposition named OPSSR that achieves the lower bound for message expansion, and give an exact se- curity proof of the scheme in the ideal cipher model. We extend it to the multi-key setting. We also show that this padding can be used for an asymmetric encryption scheme with minimal message expansion. Keywords: digital signature, padding, random oracle and ideal cipher models, proven security. 1 Introduction 1.1 Overview of the results A digital signature scheme allows a signer to transform an arbitrary mes- sage into a signed message, such that anyone can check the validity of the signed message using the signer's public key, but only the signer is able to generate signed messages. A signed message contains the information about the message, plus some information to prove its validity. For exam- ple in the case of a scheme without message recovery, the signed message is the concatenation of the message and of a signature. The message expansion of a signature scheme is the difference between the length of the signed message and the original message. It is the length of the signature, if there is no message recovery.

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ShortsignaturesintherandomoraclemodelLouisGranboulan?E´coleNormaleSupe´rieureLouis.Granboulan@ens.frAbstract.Westudyhowdigitalsignatureschemescangeneratesigna-turesasshortaspossible,inparticularinthecasewherepartialmessagerecoveryisallowed.WegiveaconcretepropositionnamedOPSSRthatachievesthelowerboundformessageexpansion,andgiveanexactse-curityproofoftheschemeintheidealciphermodel.Weextendittothemulti-keysetting.Wealsoshowthatthispaddingcanbeusedforanasymmetricencryptionschemewithminimalmessageexpansion.Keywords:digitalsignature,padding,randomoracleandidealciphermodels,provensecurity.1Introduction1.1OverviewoftheresultsAdigitalsignatureschemeallowsasignertotransformanarbitrarymes-sageintoasignedmessage,suchthatanyonecancheckthevalidityofthesignedmessageusingthesigner’spublickey,butonlythesignerisabletogeneratesignedmessages.Asignedmessagecontainstheinformationaboutthemessage,plussomeinformationtoproveitsvalidity.Forexam-pleinthecaseofaschemewithoutmessagerecovery,thesignedmessageistheconcatenationofthemessageandofasignature.Themessageexpansionofasignatureschemeisthedifferencebetweenthelengthofthesignedmessageandtheoriginalmessage.Itisthelengthofthesignature,ifthereisnomessagerecovery.Weshowhowtoobtainmessageexpansionassmallaspossible,withaconcreteschemehavingprovensecurityintheidealciphermodel.TheOPSSRtechniqueisapaddingforschemesbasedontrapdoorone-waybijections.Itsperfor-mancecostissmall,anditssecurityissimilartotheotherschemesinthehash-then-invertparadigm.?PartofthisworkhasbeensupportedbytheCommissionoftheEuropeanCommu-nitiesthroughtheISTProgrammeunderContractIST-1999-12324(NESSIE).ThispaperisNESSIEdocumentNES/DOC/ENS/WP5/021/2.
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