In this paper we introduce a new method to produce lower bounds for the Waring rank of symmetric tensors. We also introduce the notion of ecomputability and we use it to prove that Strassen's conjecture holds in infinitely many new cases. © 2018 Scuola Normale Superiore. All rights reserved
We make a first geometric study of three varieties in Cm⊗ Cm⊗ Cm (for each m), including the Zariski...
We introduce various notions of rank for a high order symmetric tensor taking values over the comple...
We introduce various notions of rank for a high order symmetric tensor taking values over the comple...
In this paper we introduce a new method to produce lower bounds for the Waring rank of symmetric ten...
In this paper we introduce a new method to produce lower bounds for the Waring rank of symmetric ten...
Comon’s conjecture on the equality of the rank and the symmetric rank of a symmetric tensor, a...
Comon's conjecture on the equality of the rank and the symmetric rank of a symmetric tensor, and Str...
We present the state-of-the-art on maximum symmetric tensor rank, for each given dimension and order...
In this work we study different notions of ranks and approximation of tensors. We consider the tenso...
We present the state-of-the-art on maximum symmetric tensor rank, for each given dimension and order...
We present the state-of-the-art on maximum symmetric tensor rank, for each given dimension and order...
We consider the problem of determining the symmetric tensor rank for symmetric tensors with an algeb...
We consider the problem of determining the symmetric tensor rank for symmetric tensors with an algeb...
AbstractWe consider the problem of determining the symmetric tensor rank for symmetric tensors with ...
We consider the problem of determining the symmetric tensor rank for symmetric tensors with an algeb...
We make a first geometric study of three varieties in Cm⊗ Cm⊗ Cm (for each m), including the Zariski...
We introduce various notions of rank for a high order symmetric tensor taking values over the comple...
We introduce various notions of rank for a high order symmetric tensor taking values over the comple...
In this paper we introduce a new method to produce lower bounds for the Waring rank of symmetric ten...
In this paper we introduce a new method to produce lower bounds for the Waring rank of symmetric ten...
Comon’s conjecture on the equality of the rank and the symmetric rank of a symmetric tensor, a...
Comon's conjecture on the equality of the rank and the symmetric rank of a symmetric tensor, and Str...
We present the state-of-the-art on maximum symmetric tensor rank, for each given dimension and order...
In this work we study different notions of ranks and approximation of tensors. We consider the tenso...
We present the state-of-the-art on maximum symmetric tensor rank, for each given dimension and order...
We present the state-of-the-art on maximum symmetric tensor rank, for each given dimension and order...
We consider the problem of determining the symmetric tensor rank for symmetric tensors with an algeb...
We consider the problem of determining the symmetric tensor rank for symmetric tensors with an algeb...
AbstractWe consider the problem of determining the symmetric tensor rank for symmetric tensors with ...
We consider the problem of determining the symmetric tensor rank for symmetric tensors with an algeb...
We make a first geometric study of three varieties in Cm⊗ Cm⊗ Cm (for each m), including the Zariski...
We introduce various notions of rank for a high order symmetric tensor taking values over the comple...
We introduce various notions of rank for a high order symmetric tensor taking values over the comple...