In the history of secret sharing schemes many constructions are based on geometric objects. In this paper we investigate generalizations of threshold schemes and related finite geometric structures. In particular, we analyse compartmented and hierarchical schemes, and deduce some more general results, especially bounds for special arcs and novel constructions for conjunctive 2-level and 3-level hierarchical schemes
The algebraic setting for threshold secret sharing scheme can vary, dependent on the application. Th...
The algebraic setting for threshold secret sharing scheme can vary, dependent on the application. Th...
The algebraic setting for threshold secret sharing scheme can vary, dependent on the application. Th...
We present new families of access structures that, similarly to the multilevel and compartmented acc...
AbstractThree-level secret sharing schemes arising from the vector space construction over a finite ...
© 2014 IEEE. Personal use of this material is permitted. Permission from IEEE must be obtained for a...
The main results of this paper are theorems which provide a solution to the open problem posed by Ta...
The main results of this paper are theorems which provide a solution to the open problem posed by Ta...
In this paper, we consider linear secret sharing schemes over a finite field F q , where the secret ...
Producción CientíficaAbstract: In this paper we consider linear secret sharing schemes over a finite...
Finite geometry has found applications in many different fields and practical environments. We consi...
© 2014 IEEE. Personal use of this material is permitted. Permission from IEEE must be obtained for a...
Hierarchical secret sharing is among the most natural generalizations of threshold secret sharing, a...
A secret sharing scheme divides a secret into multiple shares by a dealer and shared among sharehold...
The algebraic setting for threshold secret sharing scheme can vary, dependent on the application. Th...
The algebraic setting for threshold secret sharing scheme can vary, dependent on the application. Th...
The algebraic setting for threshold secret sharing scheme can vary, dependent on the application. Th...
The algebraic setting for threshold secret sharing scheme can vary, dependent on the application. Th...
We present new families of access structures that, similarly to the multilevel and compartmented acc...
AbstractThree-level secret sharing schemes arising from the vector space construction over a finite ...
© 2014 IEEE. Personal use of this material is permitted. Permission from IEEE must be obtained for a...
The main results of this paper are theorems which provide a solution to the open problem posed by Ta...
The main results of this paper are theorems which provide a solution to the open problem posed by Ta...
In this paper, we consider linear secret sharing schemes over a finite field F q , where the secret ...
Producción CientíficaAbstract: In this paper we consider linear secret sharing schemes over a finite...
Finite geometry has found applications in many different fields and practical environments. We consi...
© 2014 IEEE. Personal use of this material is permitted. Permission from IEEE must be obtained for a...
Hierarchical secret sharing is among the most natural generalizations of threshold secret sharing, a...
A secret sharing scheme divides a secret into multiple shares by a dealer and shared among sharehold...
The algebraic setting for threshold secret sharing scheme can vary, dependent on the application. Th...
The algebraic setting for threshold secret sharing scheme can vary, dependent on the application. Th...
The algebraic setting for threshold secret sharing scheme can vary, dependent on the application. Th...
The algebraic setting for threshold secret sharing scheme can vary, dependent on the application. Th...