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IDENTITY-BASED ENCRYPTIONWITHOUTSOURCED REVOCATION
IN CLOUD COMPUTING
Abstract—Identity-Based Encryption (IBE) which simplifies the public key and
certificate management at Public Key Infrastructure (PKI) is an important
alternative to public key encryption. However, one of the main efficiency
drawbacks of IBE is the overhead computation at Private Key Generator (PKG)
during user revocation. Efficient revocation has been well studied in traditional
PKI setting, but the cumbersome management of certificates is precisely the
burden that IBE strives to alleviate. In this paper, aiming at tackling the critical
issue of identity revocation, we introduce outsourcing computation into IBE for the
first time and propose a revocable IBE scheme in the server-aided setting. Our
scheme offloads most of the key generation related operations during key-issuing
and key-update processes to a Key Update Cloud Service Provider, leaving only a
constant number of simple operations for PKG and users to perform locally. This
goal is achieved by utilizing a novel collusion-resistant technique: we employ a
hybrid private key for each user, in which an AND gate is involved to connect and
bound the identity component and the time component. Furthermore, we propose
another construction which is provable secure under the recently formulized
Refereed Delegation of Computation model. Finally, we provide extensive
experimental results to demonstrate the efficiency of our proposed construction.
EXISTING SYSTEM:
Introduced and firstly implemented by Boneh and Franklin as well , IBE has been
researched intensively in cryptographic community. On the aspect of construction,
these first schemes were proven secure in random oracle. Some subsequent
systems achieved provable secure in standard model under selective-ID security or
adaptive-ID security. Recently, there have been multiple lattice-based
constructions for IBE systems. Nevertheless, concerning on revocable IBE, there is
little work presented. As mentioned before, Boneh and Franklin’s suggestion is
more a viable solution but impractical. Hanaoka et al proposed a way for users to
periodically renew their private keys without interacting with PKG. However, the
assumption required in their work is that each user needs to possess a tamper-
resistant hardware device. Another solution is mediator-aided revocation: In this
setting there is a special semi-trusted third party called a mediator who helps users
to decrypt each ciphertext. If an identity is revoked then the mediator is instructed
to stop helping the user. Obviously, it is impractical since all users are unable to
decrypt on their own and they need to communicate with mediator for each
decryption. Recently, Lin et alproposed a space efficient revocable IBE mechanism
from non-monotonic Attribute-Based Encryption (ABE), but their construction
requires times bilinear pairing operations for a single decryption where is the
number of revoked users. As far as we know, the revocable IBE scheme presented
by Boldyreva et al. remains the most effective solution right now. Libert and
Vergnaud improved Boldyreva’s construction to achieve adaptive-ID security.
Their work focused on security enhanced, but inherits the similar disadvantage as
Boldyreva’s original construction. As we mentioned before, they are short in
storage for both private key at user and binary tree structure at PKG.
PROPOSED SYSTEM:
In this paper, we introduce outsourcing computation into IBE revocation, and
formalize the security definition of outsourced revocable IBE for the first time to
the best of our knowledge. We propose a scheme to offload all the keygeneration
related operations during key-issuing and keyupdate, leaving only a constant
number of simple operations for PKG and eligible users to perform locally. In our
scheme, as with the suggestion, we realize revocation through updating the private
keys of the unrevoked users. But unlike that work which trivially concatenates
time period with identity for key generation/update and requires to re-issue the
whole private key for unrevoked users, we propose a novel collusion-resistant key
issuing technique: we employ a hybrid private key for each user, in which an AND
gate is involved to connect and bound two sub-components, namely the identity
component and the time component. At first, user is able to obtain the identity
component and a default time component (i.e., for current time period) from PKG
as his/her private key in key-issuing. Afterwards, in order to maintain
decryptability, unrevoked users needs to periodically request on keyupdate for time
component to a newly introduced entity named Key Update Cloud Service
Provider (KU-CSP). Compared with the previous work , our scheme does not have
to re-issue the whole private keys, but just need to update a lightweight component
of it at a specialized entity KU-CSP. We also specify that 1) with the aid of KU-
CSP, user needs not to contact with PKG in key-update, in other words, PKGis
allowed to be offline after sending the revocation list to KU-CSP. 2) No secure
channel or user authentication is required during key-update between user and KU-
CSP.
Module 1
Identity-Based Encryption
An IBE scheme which typically involves two entities, PKG and users (including
sender and receiver) is consisted of the following four algorithms. Setup : The
setup algorithm takes as input a security parameter and outputs the public key and
the master key . Note that the master key is kept secret at PKG. KeyGen : The
private key generation algorithm is run by PKG, which takes as input the master
key and user’s identity . It returns a private key corresponding to the identity .
Encrypt : The encryption algorithm is run by sender, which takes as input the
receiver’s identity and a message to be encrypted. It outputs the ciphertext .
Decrypt : The decryption algorithm is run by receiver, which takes as input the
ciphertext and his/her private key . It returns a message or an error . An IBE
scheme must satisfy the definition of consistency. Specifically, when the private
key generated by algorithm KeyGen when it is given as the input, then Decrypt
where Encrypt . The motivation of IBE is to simplify certificate management. For
example, when Alice sends an email to Bob at bob@company com, she simply
encrypts her message using Bob’s email address “bob@company com”, but does
not need to obtain Bob’s public key certificate. When Bob receives the encrypted
email he authenticate himself at PKG to obtain his private key, and read his email
with such a private key.
Module 2
Efficient ibe with outsourcedrevocation
Intuition In order to achieve efficient revocation, we introduce the idea of “partial
private key update” into the proposed construction, which operates on two sides: 1)
We utilize a “hybrid private key” for each user in our system, which employs an
AND gate connecting two sub-components namely the identity component and the
time component respectively. is generated by PKG in key-issuing but is updated by
the newly introduced KU-CSP in keyupdate; 2) In encryption, we take as input
user’s identity as well as the time period to restrict decryption, more precisely, a
user is allowed to perform successful decryption if and only if the identity and time
period embedded in his/her private key are identical to that associated with the
ciphertext. Using such skill, we are able to revoke user’s decryptability through
updating the time component for private key by KU-CSP. Moreover, we remark
that it cannot trivially utilize an identical updated time component for all users
because revoked user is able to re-construct his/her ability through colluding with
unrevoked users. To eliminate such collusion, we randomly generate an
outsourcing key for each identity , which essentially decides a “matching
relationship” for the two sub-components. Furthermore, we let KU-CSP maintain a
list to record user’s identity and its corresponding outsourcing key. In key-update,
we can use to update the time component for identity. Suppose a user with identity
is revoked at . Even if he/she is able to obtain for identity , the revoked user still
cannot decrypt ciphertext encrypted under .
Module 3
Key Service Procedures
Based on our algorithm construction, as shown in Fig. 4, the key service
procedures including key-issuing, key-update and revocation in proposed IBE
scheme with outsourced revocation work as follows. Key-issuing. We require that
PKG maintains a revocation list and a time list locally. Upon receiving a private
key request on , PKG runs KeyGen to obtain private key and outsourcing key .
Finally, it sends to user and ( ) to KUCSP respectively. As described in intuition,
for each entry ( ) sent from PKG, KU-CSP should add it into a locally maintained
user list . Key-update. If some users have been revoked at time period , each
unrevoked user needs to send key-update request to KU-CSP to maintain
decryptability. Upon receiving the request on identity , KU-CSP runs KeyUpdate
to obtain . Finally, it sends such time component back to user who is able to update
his/her private key as Revocation. Similar to key-update, if a revoked user sends a
key-update request on identity , KU-CSP runs KeyUpdate as well. Nevertheless,
since , KU-CSP will return . Therefore, such key-update request is aborted.
Module 4
Advanced Construction
RDoC model originates from the model of refereed games , and is later formalized.
In RDoC model, the client is able to interact with multiple servers and it has a right
output as long as there exists one server that follows the proposed protocol. One of
the most advantages of RDoC over traditional model with single server is that the
security risk on the single server is reduced to multiple servers involved in. As the
result of both the practicality and utility, RDoC model recently has been widely
utilized in the literature of outsourced computation. In order to apply RDoC to our
setting, we introduce another independent KU-CSPs. Furthermore, we have three
requirements in such model: 1) At least one of the KU-CSPs is honest. 2)
Computational complexity at the honest KU-CSP is not much more than the other
required to perform revocation. 3) PKG’s running time would be much smaller
than required to directly perform revocation.
CONCLUSION
In this paper, focusing on the critical issue of identity revocation, we introduce
outsourcing computation into IBE and propose a revocable scheme in which the
revocation operations are delegated to CSP. With the aid of KU-CSP, the proposed
scheme is full-featured: 1) It achieves constant efficiency for both computation at
PKG and private key size at user; 2) User needs not to contact with PKG during
keyupdate, in other words, PKG is allowed to be offline after sending the
revocation list to KU-CSP; 3)Nosecure channel or user authentication is required
during key-update between user and KU-CSP. Furthermore, we consider to realize
revocable IBE under a stronger adversary model. We present an advanced
construction and show it is secure underRDoCmodel, in which at least one of the
KU-CSPs is assumed to be honest. Therefore, even if a revoked user and either of
the KU-CSPs collude, it is unable to help such user re-obtain his/her decryptability.
Finally, we provide extensive experimental results to demonstrate the efficiency of
our proposed construction.
REFERENCES
[1] W. Aiello, S. Lodha, and R. Ostrovsky, “Fast digital identity revocation,” in
Advances in Cryptology (CRYPTO’98). New York, NY, USA: Springer, 1998, pp.
137–152.
[2] V. Goyal, “Certificate revocation using fine grained certificate space
partitioning,” in Financial Cryptography and Data Security, S. Dietrich and R.
Dhamija, Eds. Berlin, Germany: Springer, 2007, vol. 4886, pp. 247–259.
[3] F. Elwailly, C. Gentry, and Z. Ramzan, “Quasimodo: Efficient certificate
validation and revocation,” in Public Key Cryptography (PKC’04), F. Bao, R.
Deng, and J. Zhou, Eds. Berlin, Germany: Springer, 2004, vol. 2947, pp. 375–388.
[4] D. Boneh and M. Franklin, “Identity-based encryption from the Weil pairing,”
in Advances in Cryptology (CRYPTO ‘01), J. Kilian, Ed. Berlin, Germany:
Springer, 2001, vol. 2139, pp. 213–229.
[5] A. Boldyreva, V. Goyal, and V. Kumar, “Identity-based encryption with
efficient revocation,” in Proc. 15thACMConf. Comput. Commun. Security
(CCS’08), 2008, pp. 417–426.
[6] A. Sahai and B. Waters, “Fuzzy identity-based encryption,” in Advances in
Cryptology (EUROCRYPT’05), R. Cramer, Ed. Berlin, Germany: Springer, 2005,
vol. 3494, pp. 557–557.
[7] R. Canetti, B. Riva, and G. N. Rothblum, “Two 1-round protocols for
delegation of computation,” Cryptology ePrint Archive, Rep. 2011/ 518, 2011
[online]. Available: http://eprint.iacr.org/2011/518.
[8] U. Feige and J. Kilian, “Making games short (extended abstract),” in Proc. 29th
Annu. ACM Symp. Theory Comput. (STOC’97), 1997, pp. 506–516.
[9] S. Hohenberger and A. Lysyanskaya, “How to securely outsource
cryptographic computations,” in Proc. 2nd Int. Conf. Theory Cryptography
(TCC’05), 2005, pp. 264–282.
[10] R. Canetti, B. Riva, and G. Rothblum, “Two protocols for delegation of
computation,” in Information Theoretic Security, A. Smith, Ed. Berlin, Germany:
Springer, 2012, vol. 7412, pp. 37–61.
[11] X. Chen, J. Li, J. Ma, Q. Tang, and W. Lou, “New and secure outsourcing
algorithms of modular exponentiations,” in Proc. 17th Eur. Symp. Res. Comput.
Security (ESORICS), 2012, pp. 541–556.

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IDENTITY-BASED ENCRYPTION WITH OUTSOURCED REVOCATION IN CLOUD COMPUTING

  • 1. IDENTITY-BASED ENCRYPTIONWITHOUTSOURCED REVOCATION IN CLOUD COMPUTING Abstract—Identity-Based Encryption (IBE) which simplifies the public key and certificate management at Public Key Infrastructure (PKI) is an important alternative to public key encryption. However, one of the main efficiency drawbacks of IBE is the overhead computation at Private Key Generator (PKG) during user revocation. Efficient revocation has been well studied in traditional PKI setting, but the cumbersome management of certificates is precisely the burden that IBE strives to alleviate. In this paper, aiming at tackling the critical issue of identity revocation, we introduce outsourcing computation into IBE for the first time and propose a revocable IBE scheme in the server-aided setting. Our scheme offloads most of the key generation related operations during key-issuing and key-update processes to a Key Update Cloud Service Provider, leaving only a constant number of simple operations for PKG and users to perform locally. This goal is achieved by utilizing a novel collusion-resistant technique: we employ a hybrid private key for each user, in which an AND gate is involved to connect and bound the identity component and the time component. Furthermore, we propose another construction which is provable secure under the recently formulized
  • 2. Refereed Delegation of Computation model. Finally, we provide extensive experimental results to demonstrate the efficiency of our proposed construction. EXISTING SYSTEM: Introduced and firstly implemented by Boneh and Franklin as well , IBE has been researched intensively in cryptographic community. On the aspect of construction, these first schemes were proven secure in random oracle. Some subsequent systems achieved provable secure in standard model under selective-ID security or adaptive-ID security. Recently, there have been multiple lattice-based constructions for IBE systems. Nevertheless, concerning on revocable IBE, there is little work presented. As mentioned before, Boneh and Franklin’s suggestion is more a viable solution but impractical. Hanaoka et al proposed a way for users to periodically renew their private keys without interacting with PKG. However, the assumption required in their work is that each user needs to possess a tamper- resistant hardware device. Another solution is mediator-aided revocation: In this setting there is a special semi-trusted third party called a mediator who helps users to decrypt each ciphertext. If an identity is revoked then the mediator is instructed to stop helping the user. Obviously, it is impractical since all users are unable to decrypt on their own and they need to communicate with mediator for each
  • 3. decryption. Recently, Lin et alproposed a space efficient revocable IBE mechanism from non-monotonic Attribute-Based Encryption (ABE), but their construction requires times bilinear pairing operations for a single decryption where is the number of revoked users. As far as we know, the revocable IBE scheme presented by Boldyreva et al. remains the most effective solution right now. Libert and Vergnaud improved Boldyreva’s construction to achieve adaptive-ID security. Their work focused on security enhanced, but inherits the similar disadvantage as Boldyreva’s original construction. As we mentioned before, they are short in storage for both private key at user and binary tree structure at PKG. PROPOSED SYSTEM: In this paper, we introduce outsourcing computation into IBE revocation, and formalize the security definition of outsourced revocable IBE for the first time to the best of our knowledge. We propose a scheme to offload all the keygeneration related operations during key-issuing and keyupdate, leaving only a constant number of simple operations for PKG and eligible users to perform locally. In our scheme, as with the suggestion, we realize revocation through updating the private keys of the unrevoked users. But unlike that work which trivially concatenates time period with identity for key generation/update and requires to re-issue the
  • 4. whole private key for unrevoked users, we propose a novel collusion-resistant key issuing technique: we employ a hybrid private key for each user, in which an AND gate is involved to connect and bound two sub-components, namely the identity component and the time component. At first, user is able to obtain the identity component and a default time component (i.e., for current time period) from PKG as his/her private key in key-issuing. Afterwards, in order to maintain decryptability, unrevoked users needs to periodically request on keyupdate for time component to a newly introduced entity named Key Update Cloud Service Provider (KU-CSP). Compared with the previous work , our scheme does not have to re-issue the whole private keys, but just need to update a lightweight component of it at a specialized entity KU-CSP. We also specify that 1) with the aid of KU- CSP, user needs not to contact with PKG in key-update, in other words, PKGis allowed to be offline after sending the revocation list to KU-CSP. 2) No secure channel or user authentication is required during key-update between user and KU- CSP. Module 1 Identity-Based Encryption An IBE scheme which typically involves two entities, PKG and users (including sender and receiver) is consisted of the following four algorithms. Setup : The
  • 5. setup algorithm takes as input a security parameter and outputs the public key and the master key . Note that the master key is kept secret at PKG. KeyGen : The private key generation algorithm is run by PKG, which takes as input the master key and user’s identity . It returns a private key corresponding to the identity . Encrypt : The encryption algorithm is run by sender, which takes as input the receiver’s identity and a message to be encrypted. It outputs the ciphertext . Decrypt : The decryption algorithm is run by receiver, which takes as input the ciphertext and his/her private key . It returns a message or an error . An IBE scheme must satisfy the definition of consistency. Specifically, when the private key generated by algorithm KeyGen when it is given as the input, then Decrypt where Encrypt . The motivation of IBE is to simplify certificate management. For example, when Alice sends an email to Bob at bob@company com, she simply encrypts her message using Bob’s email address “bob@company com”, but does not need to obtain Bob’s public key certificate. When Bob receives the encrypted email he authenticate himself at PKG to obtain his private key, and read his email with such a private key. Module 2 Efficient ibe with outsourcedrevocation
  • 6. Intuition In order to achieve efficient revocation, we introduce the idea of “partial private key update” into the proposed construction, which operates on two sides: 1) We utilize a “hybrid private key” for each user in our system, which employs an AND gate connecting two sub-components namely the identity component and the time component respectively. is generated by PKG in key-issuing but is updated by the newly introduced KU-CSP in keyupdate; 2) In encryption, we take as input user’s identity as well as the time period to restrict decryption, more precisely, a user is allowed to perform successful decryption if and only if the identity and time period embedded in his/her private key are identical to that associated with the ciphertext. Using such skill, we are able to revoke user’s decryptability through updating the time component for private key by KU-CSP. Moreover, we remark that it cannot trivially utilize an identical updated time component for all users because revoked user is able to re-construct his/her ability through colluding with unrevoked users. To eliminate such collusion, we randomly generate an outsourcing key for each identity , which essentially decides a “matching relationship” for the two sub-components. Furthermore, we let KU-CSP maintain a list to record user’s identity and its corresponding outsourcing key. In key-update, we can use to update the time component for identity. Suppose a user with identity
  • 7. is revoked at . Even if he/she is able to obtain for identity , the revoked user still cannot decrypt ciphertext encrypted under . Module 3 Key Service Procedures Based on our algorithm construction, as shown in Fig. 4, the key service procedures including key-issuing, key-update and revocation in proposed IBE scheme with outsourced revocation work as follows. Key-issuing. We require that PKG maintains a revocation list and a time list locally. Upon receiving a private key request on , PKG runs KeyGen to obtain private key and outsourcing key . Finally, it sends to user and ( ) to KUCSP respectively. As described in intuition, for each entry ( ) sent from PKG, KU-CSP should add it into a locally maintained user list . Key-update. If some users have been revoked at time period , each unrevoked user needs to send key-update request to KU-CSP to maintain decryptability. Upon receiving the request on identity , KU-CSP runs KeyUpdate to obtain . Finally, it sends such time component back to user who is able to update his/her private key as Revocation. Similar to key-update, if a revoked user sends a key-update request on identity , KU-CSP runs KeyUpdate as well. Nevertheless, since , KU-CSP will return . Therefore, such key-update request is aborted.
  • 8. Module 4 Advanced Construction RDoC model originates from the model of refereed games , and is later formalized. In RDoC model, the client is able to interact with multiple servers and it has a right output as long as there exists one server that follows the proposed protocol. One of the most advantages of RDoC over traditional model with single server is that the security risk on the single server is reduced to multiple servers involved in. As the result of both the practicality and utility, RDoC model recently has been widely utilized in the literature of outsourced computation. In order to apply RDoC to our setting, we introduce another independent KU-CSPs. Furthermore, we have three requirements in such model: 1) At least one of the KU-CSPs is honest. 2) Computational complexity at the honest KU-CSP is not much more than the other required to perform revocation. 3) PKG’s running time would be much smaller than required to directly perform revocation. CONCLUSION In this paper, focusing on the critical issue of identity revocation, we introduce outsourcing computation into IBE and propose a revocable scheme in which the
  • 9. revocation operations are delegated to CSP. With the aid of KU-CSP, the proposed scheme is full-featured: 1) It achieves constant efficiency for both computation at PKG and private key size at user; 2) User needs not to contact with PKG during keyupdate, in other words, PKG is allowed to be offline after sending the revocation list to KU-CSP; 3)Nosecure channel or user authentication is required during key-update between user and KU-CSP. Furthermore, we consider to realize revocable IBE under a stronger adversary model. We present an advanced construction and show it is secure underRDoCmodel, in which at least one of the KU-CSPs is assumed to be honest. Therefore, even if a revoked user and either of the KU-CSPs collude, it is unable to help such user re-obtain his/her decryptability. Finally, we provide extensive experimental results to demonstrate the efficiency of our proposed construction. REFERENCES [1] W. Aiello, S. Lodha, and R. Ostrovsky, “Fast digital identity revocation,” in Advances in Cryptology (CRYPTO’98). New York, NY, USA: Springer, 1998, pp. 137–152.
  • 10. [2] V. Goyal, “Certificate revocation using fine grained certificate space partitioning,” in Financial Cryptography and Data Security, S. Dietrich and R. Dhamija, Eds. Berlin, Germany: Springer, 2007, vol. 4886, pp. 247–259. [3] F. Elwailly, C. Gentry, and Z. Ramzan, “Quasimodo: Efficient certificate validation and revocation,” in Public Key Cryptography (PKC’04), F. Bao, R. Deng, and J. Zhou, Eds. Berlin, Germany: Springer, 2004, vol. 2947, pp. 375–388. [4] D. Boneh and M. Franklin, “Identity-based encryption from the Weil pairing,” in Advances in Cryptology (CRYPTO ‘01), J. Kilian, Ed. Berlin, Germany: Springer, 2001, vol. 2139, pp. 213–229. [5] A. Boldyreva, V. Goyal, and V. Kumar, “Identity-based encryption with efficient revocation,” in Proc. 15thACMConf. Comput. Commun. Security (CCS’08), 2008, pp. 417–426. [6] A. Sahai and B. Waters, “Fuzzy identity-based encryption,” in Advances in Cryptology (EUROCRYPT’05), R. Cramer, Ed. Berlin, Germany: Springer, 2005, vol. 3494, pp. 557–557. [7] R. Canetti, B. Riva, and G. N. Rothblum, “Two 1-round protocols for delegation of computation,” Cryptology ePrint Archive, Rep. 2011/ 518, 2011 [online]. Available: http://eprint.iacr.org/2011/518. [8] U. Feige and J. Kilian, “Making games short (extended abstract),” in Proc. 29th Annu. ACM Symp. Theory Comput. (STOC’97), 1997, pp. 506–516.
  • 11. [9] S. Hohenberger and A. Lysyanskaya, “How to securely outsource cryptographic computations,” in Proc. 2nd Int. Conf. Theory Cryptography (TCC’05), 2005, pp. 264–282. [10] R. Canetti, B. Riva, and G. Rothblum, “Two protocols for delegation of computation,” in Information Theoretic Security, A. Smith, Ed. Berlin, Germany: Springer, 2012, vol. 7412, pp. 37–61. [11] X. Chen, J. Li, J. Ma, Q. Tang, and W. Lou, “New and secure outsourcing algorithms of modular exponentiations,” in Proc. 17th Eur. Symp. Res. Comput. Security (ESORICS), 2012, pp. 541–556.