Broadcast encryption with dealership

In this paper, we introduce a new cryptographic primitive called broadcast encryption with dealership. This notion, which has never been discussed in the cryptography literature, is applicable to many realistic broadcast services, for example subscription-based television service. Specifically, the new primitive enables a dealer to bulk buy the access to some products (e.g., TV channels) from the broadcaster, and hence, it will enable the dealer to resell the contents to the subscribers with a cheaper rate. Therefore, this creates business opportunity model for the dealer. We highlight the security consideration in such a scenario and capture the security requirements in the security model. Subsequently, we present a concrete scheme, which is proven secure under the decisional bilinear Diffie-Hellman exponent and the Diffie-Hellman exponent assumptions

Secure and Efficient Construction of Broadcast Encryption with Dealership

Broadcast encryption with dealership (BED) has been proposed to achieve more innovative and scalable business models for broadcast services. It has an extensive application future. However, designing secure BED is a challenging task. The only known BED construction sofar is by Gritti et al. We aim to raise the profile of BED primitives which has not received much attention despite of its importance. This paper presents a selectively chosen plaintext attack (CPA) secure BED scheme supporting maximum number of accountability and privacy (hides the group of users from broadcaster). Our scheme is a key encapsulation mechanism and practically more efficient. It reduces the parameter sizes and computation cost compared to Gritti et al. More interestingly, the broadcaster does not need to rely on users to detect the dishonest dealer. We provide concrete security analysis of our design under reasonable assumptions

Reinventing BEDs: Formal Treatment of Broadcast Encryption with Dealership and Practical Constructions

Broadcast Encryption allows a sender to send a message to more than one receiver. In a typical broadcast encryption, the broadcaster decides the privileged set as in who all can decrypt a particular ciphertext. Gritti et al. (IJIS\u2716) introduced a new primitive called Broadcast Encryption with Dealership (BED), where the dealer/wholesaler decides the privileged set. This rather recently introduced primitive allows a wholesaler to buy content from the broadcaster and sell it to users. Following their construction, to date, three more constructions of broadcast encryption with dealership have been proposed. Among them, the first showed the BED construction of Gritti et al. (IJIS\u2716) to be insecure. All the state-of-the-arts works were unable to fully identify the requirements of a BED scheme. We first identify and propose a new security requirement that has not been considered before. After formally defining a BED scheme, we show simple pairing-based attacks on all previous constructions rendering all of them useless. We then give the first secure BED construction in the composite-order pairing groups. This construction achieves constant-size ciphertext and secret keys but achieves selectively secure message hiding only. We then give our second construction from Li and Gong\u27s (PKC\u2718) anonymous broadcast encryption. This construction achieves adaptively secure message hiding but has ciphertext size dependent on the size of the privileged set. Following that, we propose our third and final construction that achieves constant size ciphertext in the standard model and achieves adaptive message hiding security

Efficient oblivious transfer with membership verification

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Enhanced Outsider-anonymous Broadcast Encryption with Subset Difference Revocation

This paper puts forward an efficient broadcast encryption in public key setting employing ternary tree subset difference method for revocation. It provides outsider anonymity disabling the revoked users from getting any information of message and concealing the set of subscribed users from the revoked users. Our approach utilizes composite order bilinear group setting and exhibits significant improvement in the broadcast efficiency. The proposed scheme compares favourably over the existing similar schemes in standard model. The public key and secret key sizes are poly-logarithmic while the ciphertext size is sub linear in total number of users. Our scheme achieves selective security against chosen plaintext attack in the standard model under reasonable assumptions

Broadcast encryption with dealership

In this paper, we introduce a new cryptographic primitive called broadcast encryption with dealership. This notion, which has never been discussed in the cryptography literature, is applicable to many realistic broadcast services, for example subscription-based television service. Specifically, the new primitive enables a dealer to bulk buy the access to some products (e.g., TV channels) from the broadcaster, and hence, it will enable the dealer to resell the contents to the subscribers with a cheaper rate. Therefore, this creates business opportunity model for the dealer. We highlight the security consideration in such a scenario and capture the security requirements in the security model. Subsequently, we present a concrete scheme, which is proven secure under the decisional bilinear Diffie-Hellman exponent and the Diffie-Hellman exponent assumptions

Broadcast encryption with dealership

In this paper, we introduce a new cryptographic primitive called broadcast encryption with dealership. This notion, which has never been discussed in the cryptography literature, is applicable to many realistic broadcast services, for example subscription-based television service. Specifically, the new primitive enables a dealer to bulk buy the access to some products (e.g., TV channels) from the broadcaster, and hence, it will enable the dealer to resell the contents to the subscribers with a cheaper rate. Therefore, this creates business opportunity model for the dealer. We highlight the security consideration in such a scenario and capture the security requirements in the security model. Subsequently, we present a concrete scheme, which is proven secure under the decisional bilinear Diffie–Hellman exponent and the Diffie–Hellman exponent assumption