Patents by Inventor Jintai Ding

Jintai Ding has filed for patents to protect the following inventions. This listing includes patent applications that are pending as well as patents that have already been granted by the United States Patent and Trademark Office (USPTO).

  • Publication number: 20180091302
    Abstract: We present new designs to choose the parameter sets for more efficient HFEv-based signature schemes. The key method is to reduce the degree of the central HFEv-polynomial while, at the same time, increasing the number of Vinegar variables and Minus equations. The new design speeds up the signature generation process by two orders of magnitude (hundreds of times) compared to QUARTZ. We present also new methods to use multivariate signature schemes to build a white box encryption scheme. This technique is applicable to all existing multivariate signature designs including the HFEV-design and the improvements.
    Type: Application
    Filed: March 25, 2016
    Publication date: March 29, 2018
    Inventor: Jintai DING
  • Publication number: 20180048459
    Abstract: Using a secure hardware or other form secure elements, where we securely implement the decryption and then encryption function to perform the re-encryption function, we build a hybrid fully homomorphic encryption system, where the boot-strap step is replaced the re-encryption function in the hardware module. This new hybrid system are very efficient because the re-encryption is much more efficient than the bootstrap function, which is the main bottleneck in terms of computations in FHE. In such a system, we make the system secure by making this hardware module secure using all or some of known techniques including temper proof, self-destruction and etc. This module can be controlled by either the server or the client or jointly.
    Type: Application
    Filed: March 4, 2016
    Publication date: February 15, 2018
    Inventor: Jintai DING
  • Patent number: 9246675
    Abstract: Using the same mathematical principle of paring with errors, which can be viewed as an extension of the idea of the LWE problem, this invention gives constructions of a new key exchanges system, a new key distribution system and a new identity-based encryption system. These new systems are efficient and have very strong security property including provable security and resistance to quantum computer attacks.
    Type: Grant
    Filed: April 11, 2013
    Date of Patent: January 26, 2016
    Inventor: Jintai Ding
  • Publication number: 20150067336
    Abstract: Using the same mathematical principle of paring with errors, which can be viewed as an extension of the idea of the LWE problem, this invention gives constructions of a new key exchanges system, a new key distribution system and a new identity-based encryption system. These new systems are efficient and have very strong security property including provable security and resistance to quantum computer attacks.
    Type: Application
    Filed: April 11, 2013
    Publication date: March 5, 2015
    Inventor: jintai ding
  • Patent number: 8848921
    Abstract: A group key management approach based on linear geometry is disclosed.
    Type: Grant
    Filed: December 24, 2009
    Date of Patent: September 30, 2014
    Assignee: South China University of Technology
    Inventors: Shaohua Tang, Jintai Ding, Guangdong Yang, Yujun Liang
  • Patent number: 8744085
    Abstract: A hierarchical group key management approach based on linear geometry is disclosed.
    Type: Grant
    Filed: May 27, 2010
    Date of Patent: June 3, 2014
    Assignee: South China University of Technology (SCUT)
    Inventors: Shaohua Tang, Yujun Liang, Jintai Ding
  • Publication number: 20130058479
    Abstract: A hierarchical group key management approach based on linear geometry is disclosed.
    Type: Application
    Filed: May 27, 2010
    Publication date: March 7, 2013
    Inventors: Shaohua Tang, Yujun Liang, Jintai Ding
  • Publication number: 20120263303
    Abstract: A group key management approach based on linear geometry is disclosed.
    Type: Application
    Filed: December 24, 2009
    Publication date: October 18, 2012
    Inventors: Shaohua Tang, Jintai Ding, Guangdong Yang, Yujun Liang
  • Patent number: 7961876
    Abstract: Multivariate public key cryptosystems (MPKC) are public key cryptosystems, whose public key are a set of multivariate polynomials over a finite field (or ring). MPKC can be used for encryption, authentication and signatures. The invention develops three new methods that could be applied to a multivariate public key cryptosystem to produce new multivariate public key cryptosystems that are better in terms of security and efficiency. These three methods are called the internal perturbation plus (IPP), the enhanced internal perturbation (EIP) and the multi-layer Oil-Vinegar construction (MOVC). These three methods can be combined in any 2 or all 3 to be applied to a multivariate public key cryptosystem to produce new multivariate public key cryptosystems as well.
    Type: Grant
    Filed: December 30, 2005
    Date of Patent: June 14, 2011
    Inventor: Jintai Ding
  • Publication number: 20080013716
    Abstract: Multivariate public key cryptosystems (MPKC) are public key cryptosystems, whose public key are a set of multivariate polynomials over a finite field (or ring). MPKC can be used for encryption, authentication and signatures. The invention develops three new methods that could be applied to a multivariate public key cryptosystem to produce new multivariate public key cryptosystems that are better in terms of security and efficiency. These three methods are called the internal perturbation plus (IPP), the enhanced internal perturbation (EIP) and the multi-layer Oil-Vinegar construction (MOVC). These three methods can be combined in any 2 or all 3 to be applied to a multivariate public key cryptosystem to produce new multivariate public key cryptosystems as well.
    Type: Application
    Filed: December 30, 2005
    Publication date: January 17, 2008
    Inventor: Jintai Ding
  • Patent number: 7158636
    Abstract: The invention relates to two cryptographic processes based on composition of multivariable maps: 1) low degree maps for asymmetric cryptographic communication process; 2) high degree maps for symmetric cryptographic communication process. The cryptographic process establishes a correspondence through either a low degree (asymmetric) or a high degree polynomial map (symmetric) between a first vector (X) represented by (x1, x2, . . . , xn) of a finite field (K) and a second vector (Y)=(y1, y2, . . . , ym) of the same field, n and m being integers not too small. The said polynomial map yi=fi(x1, x2, . . . , xn) is derived from composition of various nonlinear and linear maps. The novel elements for the asymmetric invention include the use of inseparable small variable maps with hidden equations, generalized de Jonquiere maps, and the combination of these maps with other maps.
    Type: Grant
    Filed: April 11, 2003
    Date of Patent: January 2, 2007
    Inventor: Jintai Ding
  • Publication number: 20030215093
    Abstract: The invention relates to two cryptographic processes based on composition of multivariable maps: 1) low degree maps for asymmetric cryptographic communication process; 2) high degree maps for symmetric cryptographic communication process.
    Type: Application
    Filed: April 11, 2003
    Publication date: November 20, 2003
    Inventor: Jintai Ding