AbstractIn this article a technique for constructing p-ary bent functions from near-bent functions is presented. This technique is then used to obtain both weakly regular and non-weakly regular bent functions. In particular we present the first known infinite class of non-weakly regular bent functions
AbstractWe prove a new characterization of weakly regular ternary bent functions via partial differe...
AbstractCoulter–Matthews (CM) bent functions are from F3n to F3 defined by Tr(ax12(3α+1)), where a∈F...
Boolean bent functions have been introduced by Rothaus in 1966, bent functions in odd characteristic...
AbstractIn this article a technique for constructing p-ary bent functions from near-bent functions i...
AbstractWe give a construction of bent functions in dimension 2m from near-bent functions in dimensi...
In this paper, we introduce a recursive construction of p-ary bent functions, where p is an odd prim...
It is known that the dual of a weakly regular bent function is again weakly regular. On the other ha...
We consider the construction of (2t)-bent functions from two (2t− 1)-near-bent functions in a specia...
AbstractUsing the Teichmüller character and Gauss sums, we obtain the following results concerning p...
In this paper, we study two special subsets of a finite field of odd characteristics associated with...
(Communicated by Simon Litsyn) Abstract. Starting from special near-bent functions in dimension 2t −...
AbstractIn this paper, we present three results on bent functions: a construction, a restriction, an...
We prove a new characterization of weakly regular ternary bent functions via partial difference sets...
In \cite{Bapic, Tang, Zheng} a new method for the secondary construction of vectorial/Boolean bent f...
AbstractThe question if there exist nonnormal bent functions was an open question for several years....
AbstractWe prove a new characterization of weakly regular ternary bent functions via partial differe...
AbstractCoulter–Matthews (CM) bent functions are from F3n to F3 defined by Tr(ax12(3α+1)), where a∈F...
Boolean bent functions have been introduced by Rothaus in 1966, bent functions in odd characteristic...
AbstractIn this article a technique for constructing p-ary bent functions from near-bent functions i...
AbstractWe give a construction of bent functions in dimension 2m from near-bent functions in dimensi...
In this paper, we introduce a recursive construction of p-ary bent functions, where p is an odd prim...
It is known that the dual of a weakly regular bent function is again weakly regular. On the other ha...
We consider the construction of (2t)-bent functions from two (2t− 1)-near-bent functions in a specia...
AbstractUsing the Teichmüller character and Gauss sums, we obtain the following results concerning p...
In this paper, we study two special subsets of a finite field of odd characteristics associated with...
(Communicated by Simon Litsyn) Abstract. Starting from special near-bent functions in dimension 2t −...
AbstractIn this paper, we present three results on bent functions: a construction, a restriction, an...
We prove a new characterization of weakly regular ternary bent functions via partial difference sets...
In \cite{Bapic, Tang, Zheng} a new method for the secondary construction of vectorial/Boolean bent f...
AbstractThe question if there exist nonnormal bent functions was an open question for several years....
AbstractWe prove a new characterization of weakly regular ternary bent functions via partial differe...
AbstractCoulter–Matthews (CM) bent functions are from F3n to F3 defined by Tr(ax12(3α+1)), where a∈F...
Boolean bent functions have been introduced by Rothaus in 1966, bent functions in odd characteristic...
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