Add to ORKGIn a prior paper [14], along with P. Ellingsen, P. Felke and A. Tkachenko, we defined a new (output) multiplicative differential, and the corresponding c-differential uniformity, which has the potential of extending differential cryptanalysis. Here, we continue the work, by looking at some APN functions through the mentioned concept and show that their c-differential uniformity increases significantly, in some cases
Lately, Ellingsen et al created a new concept by making minor changes on the old concept of (multipl...
Building upon the observation that the newly defined [12] concept of c-differential uniformity is no...
Functions with low differential uniformity can be used as the s-boxes of symmetric cryptosystems as...
In this paper we define a new (output) multiplicative differential, and the corresponding c-differen...
Functions with low differential uniformity have relevant applications in cryptography. Recently, fun...
AbstractIn the late 1980s the importance of highly nonlinear functions in cryptography was first dis...
VK: Kaisa Nyberg; Nyberg, K.; CRYPTOIn the late 1980s the importance of highly nonlinear functions i...
We defined in [21] a new multiplicative c-differential, and the corresponding c-differential uniform...
AbstractIn the late 1980s the importance of highly nonlinear functions in cryptography was first dis...
Power functions with low $c$-differential uniformity have been widely studied not only because of th...
This dissertation investigates a newly defined cryptographic differential, called a c-differential, ...
Starting with the multiplication of elements in $\mathbb{F}_{q}^2$ which is consistent with that ove...
International audienceNonlinear functions, also called S-Boxes, are building blocks for symmetric cr...
International audienceThe associated codes of almost perfect nonlinear (APN) functions have been wid...
AbstractFunctions with low differential uniformity can be used as the s-boxes of symmetric cryptosys...
Lately, Ellingsen et al created a new concept by making minor changes on the old concept of (multipl...
Building upon the observation that the newly defined [12] concept of c-differential uniformity is no...
Functions with low differential uniformity can be used as the s-boxes of symmetric cryptosystems as...
In this paper we define a new (output) multiplicative differential, and the corresponding c-differen...
Functions with low differential uniformity have relevant applications in cryptography. Recently, fun...
AbstractIn the late 1980s the importance of highly nonlinear functions in cryptography was first dis...
VK: Kaisa Nyberg; Nyberg, K.; CRYPTOIn the late 1980s the importance of highly nonlinear functions i...
We defined in [21] a new multiplicative c-differential, and the corresponding c-differential uniform...
AbstractIn the late 1980s the importance of highly nonlinear functions in cryptography was first dis...
Power functions with low $c$-differential uniformity have been widely studied not only because of th...
This dissertation investigates a newly defined cryptographic differential, called a c-differential, ...
Starting with the multiplication of elements in $\mathbb{F}_{q}^2$ which is consistent with that ove...
International audienceNonlinear functions, also called S-Boxes, are building blocks for symmetric cr...
International audienceThe associated codes of almost perfect nonlinear (APN) functions have been wid...
AbstractFunctions with low differential uniformity can be used as the s-boxes of symmetric cryptosys...
Lately, Ellingsen et al created a new concept by making minor changes on the old concept of (multipl...
Building upon the observation that the newly defined [12] concept of c-differential uniformity is no...
Functions with low differential uniformity can be used as the s-boxes of symmetric cryptosystems as...