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Bilinear groups form the algebraic setting for a multitude of important cryptographic protocols including anonymous credentials, e-cash, e-voting, e-coupon, and loyalty systems. It is typical of such ...
As devices everywhere increasingly communicate with each other, many security applications will require low-bandwidth signatures that can be processed quickly. Pairing-based signatures can be very sho...
An identity based signature scheme allows any pair of users to communicate securely and to verify each others signatures without exchanging public key certificates. An aggregate signature scheme is ...
We observe that finding invalid signatures in batches of signatures that fail batch verification is an instance of the classical group testing problem. We present and compare new sequential and para...
In many applications, it is desirable to work with signatures that are both short, and yet where many messages from di erent signers be veri ed very quickly. RSA signatures satisfy the latter condit...
An identity (ID)-based signature scheme allows any pair of users to com- municate securely and to verify each other's signatures without exchanging public key certificates. We have several ID-based ...
Abstract. Modular exponentiation in an abelian group is one of the most frequently used mathematical primitives in modern cryptography. Batch verification is to verify many exponentiations simultane...
Batch verification of digital signatures is used to improve the computational complexity when large number of digital signatures must be verified. Lee at al. [2] proposed a new method to identify ba...
With computer networks spreading into a variety of new environments, the need to authenticate and secure communication grows. Many of these new environments have particular requirements on the appli...

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