Infosec Global Inc.

Sap Ag

Basil Hess

Vladimir Soukharev

Felix Von Reischach

Juliana Sutanto

A system, method and elliptic curve cryptography scheme having a fault injection attack resistant protocol. The cryptographic scheme has a first arithmetic operation having at least one of a single input bit, a single output bit, or a single output bit-string that is vulnerable to a fault injection attack. The protocol includes: performing a first arithmetic operation to determine a first output; performing a second arithmetic operation to determine a second output, the second arithmetic operation being a variant of the first arithmetic operation; and comparing the first output and the second output, and if the comparison is incompatible, outputting an invalidity condition, otherwise, outputting the first output.

Cryptographic scheme with fault injection attack countermeasure

A system, method and elliptic curve cryptography scheme using an Edwards-form elliptic curve. The elliptic curve cryptography scheme having a blinding protocol resistant to differential side channel attacks. The elliptic curve defined over field F and having a point P with coordinates located on the elliptic curve. The blinding protocol including: randomly selecting a random element I; and determining coordinates of a blinded point Pby performing a multiplication of a random element I by at least one of the coordinates of point P.

Elliptic curve cryptography scheme for Edwards curves having a differential side-channel attack countermeasure

A method and protocol for determining linear combinations of a first and second point for an elliptic curve cryptography scheme, including determining a first scalar multiplication of the first point with a first scalar, the first scalar multiplication including performing iteratively in relation to the value of the first scalar either one of: doubling of the first point in Jacobian projective coordinates; or mixed addition with the first point in affine coordinates; determining a combination point by adding the second point to the resultant of the first scalar multiplication; obtaining an affine coordinate representation of the combination point; determining a second scalar multiplication of the combination point with a second scalar, the second scalar multiplication including performing iteratively in relation to the value of the second scalar either one of: doubling of the combination point in Jacobian projective coordinates; or mixed addition with the combination point in affine coordinates.

System and method for optimized elliptic curve cryptography operations

There is provided an elliptic curve cryptographic scheme for permitting secure communications between two or more cryptographic correspondent devices, with a simple side-channel attack countermeasure. The cryptographic scheme includes: transforming a point to Jacobian projective coordinates; constant-time scalar multiplication of the point by a parameter; and transforming the resultant of the scalar multiplication to affine coordinates. The scalar multiplication including: performing iteratively to the value of the parameter either one of: doubling of the point and multiplying any two random field elements; or mixed addition of the point.

Elliptic curve cryptography scheme with simple side-channel attack countermeasure

A method, system and elliptic curve cryptographic scheme for permitting secure communications between two or more cryptographic correspondent devices, the cryptographic scheme including a plurality of cryptographic operations applied to cryptographic parameters, the cryptographic operations including scalar multiplication of a point and a parameter, the elliptic curve cryptographic scheme characterized by selectively applying countermeasures and optimizations to the scalar multiplications by: applying a simple side-channel attack countermeasure for scalar multiplications that include a secret parameter as the parameter; applying a differential side-channel attack countermeasure for scalar multiplications when the elliptic curve point is not a generator point of the elliptic curve; and selectively applying optimizations.

Countermeasures and optimizations in elliptic curve cryptographic schemes

Disclosed is a system and mechanism that virtualizes a physical queue in a retail establishment. Customers using this system have the ability to indicate they would like to pay now (i.e., enter the virtual queue) using a button on their mobile device, and then they continue shopping until the mobile device informs them to proceed to a checkout counter. In addition, the system implements features that address users waiting in the queue. One feature is about transactions within the queue. This means that customers can buy priority using their mobile device, while waiting. Another feature is targeted advertisement and recommendation of products, leading to increased impulsive purchases.

Growing community of inventors

Zurich, Switzerland

Basil Hess