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Brown, Mississauga

Daniel R. Brown, Mississauga CA

Patent application numberDescriptionPublished
20090003590MULTI-DIMENSIONAL MONTGOMERY LADDERS FOR ELLIPTIC CURVES - An algorithm is provided having a matrix phase and point addition phase that permits computation of the combination of more than two point multiples. The algorithm has particular utility in elliptic curve cryptography (ECC) such as for computing scalar multiplications in, e.g. batch ECC operations, accelerating Lenstra's ECM factoring algorithm, exploiting expanded ECC certificates (which contain pre-computed multiples of a party's public key), incremental hashing based on elliptic curves, accelerating verification of ECDSA signatures, etc.01-01-2009
20090022309METHOD OF PROVIDING TEXT REPRESENTATION OF A CRYPTOGRAPHIC VALUE - A method of representing crytographic values in text form is described. The text representation is formed from words selected from a vocabulary, which may include a collection of pseudowords. The text representations can be further transformed to a paragraph in an apparently grammatically correct form.01-22-2009
20090022311METHOD OF COMPRESSING A CRYPTOGRAPHIC VALUE - A method of compressing a cryptographic value. The method comprising the steps of: (a) selecting a secret value; (b) performing a cryptographic operation on the secret value to generate the cryptographic value; (c) determining whether the cryptographic value satisfies the pre-determined criteria; and (d) repeating the sequence of steps starting at step (a) until the cryptographic value satisfies the pre-determined criteria.01-22-2009
20090100267Signatures with confidential message recovery - A portion of the signed message in an ECPVS is kept truly confidential by dividing the message being signed into at least three parts, wherein one portion is visible, another portion is recoverable by any entity and carries the necessary redundancy for verification, and at least one additional portion is kept confidential. The additional portion is kept confidential by encrypting such portion using a key generated from information specific to that verifying entity. In this way, any entity with access to the signer's public key can verify the signature by checking for a specific characteristic, such as a certain amount of redundancy in the one recovered portion, but cannot recover the confidential portion, only the specific entity can do so. Message recovery is also provided in an elliptic curve signature using a modification of the well analyzed ECDSA signing equation instead of, e.g. the Schnorr equation used in traditional PV signature schemes.04-16-2009

Patent applications by Daniel R. Brown, Mississauga CA

Daniel Richard L. Brown, Mississauga CA

Patent application numberDescriptionPublished
20100308978SYSTEM AND METHOD FOR AUTHENTICATING RFID TAGS - A system and method of providing authenticity to a radio frequency identification (RFID) tag are provided. The method comprises generating a plurality of digital signatures, wherein each digital signature is generated using an index value unique to that digital signature and using information associated with the RFID tag; and storing the plurality of digital signatures on the RFID tag in association with respective index values to enable a desired digital signature to be selected according to a provided index value. Also provided are a system and method of enabling an RFID reader to authenticate an RFID tag, which utilize a challenge comprising an index value to request one of the stored signature and authenticating same. Also provided is an RFID tag that is configured to participate in the challenge-response protocol.12-09-2010

Daniel R.l. Brown, Mississauga CA

Patent application numberDescriptionPublished
20100111296COLLISION-RESISTANT ELLIPTIC CURVE HASH FUNCTIONS - Elliptic curve hash functions are provided which do not require a pre-existing hash function, such as that required by the MuHash. The elliptic curve hash functions can be built from scratch and are collision free and can be incremental. In one embodiment, rather than a pre-existing hash function, the identity function with padding is used; and in another embodiment, rather than a pre-existing hash function, a block cipher with a fixed non-secret key is used.05-06-2010
20100153728ACCELERATION OF KEY AGREEMENT PROTOCOLS - The generation of a shared secret key K in the implementation of a key agreement protocol, for example MQV, may be optimized for accelerated computation by selecting the ephemeral public key and the long-term public key of a correspondent to be identical. One correspondent determines whether the pair of public keys of the other correspondent are identical. If it is, a simplified representation of the shared key K is used which reduces the number of scalar multiplication operations for an additive group or exponentiation operations for a multiplicative group. Further optimisation may be obtained by performing simultaneous scalar multiplication or simultaneous exponentiation in the computation of K.06-17-2010
20100189253PRIVACY-ENHANCED E-PASSPORT AUTHENTICATION PROTOCOL - A passport authentication protocol provides for encryption of sensitive data such as biometric data and transfer of the encryption key from the passport to the authentication authority to permit comparison to a reference value.07-29-2010
20100250945PRIVACY-ENHANCED E-PASSPORT AUTHENTICATION PROTOCOL - A passport authentication protocol provides for encryption of sensitive data such as biometric data and transfer of the encryption key from the passport to the authentication authority to permit comparison to a reference value.09-30-2010
20110060909TRAPDOOR ONE-WAY FUNCTIONS ON ELLIPTIC CURVES AND THEIR APPLICATION TO SHORTER SIGNATURES AND ASYMMETRIC ENCRYPTION - The present invention provides a new trapdoor one-way function. In a general sense, some quadratic algebraic integer z is used. One then finds a curve E and a rational map defining [z] on E. The rational map [z] is the trapdoor one-way function. A judicious selection of z will ensure that [z] can be efficiently computed, that it is difficult to invert, that determination of [z] from the rational functions defined by [z] is difficult, and knowledge of z allows one to invert [z] on a certain set of elliptic curve points. Every rational map is a composition of a translation and an endomorphism. The most secure part of the rational map is the endomorphism as the translation is easy to invert. If the problem of inverting the endomorphism and thus [z] is as hard as the discrete logarithm problem in E, then the size of the cryptographic group can be smaller than the group used for RSA trapdoor one-way functions.03-10-2011

Patent applications by Daniel R.l. Brown, Mississauga CA

Daniel R. L. Brown, Mississauga CA

Patent application numberDescriptionPublished
20100278333METHOD AND APPARATUS FOR PERFORMING ELLIPTIC CURVE ARITHMETIC - A method of performing a cryptographic operation on a point in an elliptic curve cryptosystem using an elliptic curve. The method comprises the steps of obtaining information that uniquely identifies the elliptic curve and performing computations on the point to obtain the result of the cryptographic operation. The computations use the information. The computations produce an incorrect result if the point is not on the elliptic curve.11-04-2010

Michael William Brown, Mississauga CA

Patent application numberDescriptionPublished
20100146449METHOD, APPARATUS AND SYSTEM FOR MANAGEMENT OF APPLICATION SWITCHING IN AN ELECTRONIC DEVICE - A method for managing an application switcher is provided. An embodiment includes loading a plurality of web pages and associating each web page with an application switcher application, and additionally associating the application switcher application with another application. When the application switcher application is invoked, both the open web pages and the another application are available for direct selection and invocation.06-10-2010