summary:This short note completes the results of [3] by removing the locality assumption on the operators. After providing a quick survey on (infinitesimally) natural operations, we show that all the bilinear operators classified in [3] can be characterized in a completely algebraic way, even without any continuity assumption on the operations
This book explains, as clearly as possible, tensors and such related topics as tensor products of ve...
In this paper we show that the Bishop-Phelps-Bollobas theorem fails for bilinear forms on l(1) x l(1...
summary:The scalar product of the FEM basis functions with non-intersecting supports vanishes. This ...
summary:This short note completes the results of [3] by removing the locality assumption on the oper...
summary:We study natural differential operators transforming two tensor fields into a tensor field. ...
I classified bilinear differential operators acting in the spaces of tensorfields on any real or com...
This is the published version, also available here: http://dx.doi.org/10.1090/S0002-9947-01-02912-9....
International audienceWe establish new upper bounds about symmetric bilinear complexity in any exten...
Restriction is a natural quasi-order on $d$-way tensors. We establish a remarkable aspect of this qu...
The problems presented in this thesis were motivated by the study of a Rubio de Francia operator for...
In this continuation of our exposition and expansion of Grothendieck's ‘Résumé,' we broach the subje...
We announce the Lp-boundedness of general bilinear operators associated to a symbol or multiplier wh...
AbstractWe extend work of Christensen and Sinclair on completely bounded multilinear forms to the ca...
AbstractWe generalize the multiplication algorithm of D.V. and G.V. Chudnovsky. Using the new algori...
Bilinear maps and their classifying tensor products are well-known in the theory of linear algebra, ...
This book explains, as clearly as possible, tensors and such related topics as tensor products of ve...
In this paper we show that the Bishop-Phelps-Bollobas theorem fails for bilinear forms on l(1) x l(1...
summary:The scalar product of the FEM basis functions with non-intersecting supports vanishes. This ...
summary:This short note completes the results of [3] by removing the locality assumption on the oper...
summary:We study natural differential operators transforming two tensor fields into a tensor field. ...
I classified bilinear differential operators acting in the spaces of tensorfields on any real or com...
This is the published version, also available here: http://dx.doi.org/10.1090/S0002-9947-01-02912-9....
International audienceWe establish new upper bounds about symmetric bilinear complexity in any exten...
Restriction is a natural quasi-order on $d$-way tensors. We establish a remarkable aspect of this qu...
The problems presented in this thesis were motivated by the study of a Rubio de Francia operator for...
In this continuation of our exposition and expansion of Grothendieck's ‘Résumé,' we broach the subje...
We announce the Lp-boundedness of general bilinear operators associated to a symbol or multiplier wh...
AbstractWe extend work of Christensen and Sinclair on completely bounded multilinear forms to the ca...
AbstractWe generalize the multiplication algorithm of D.V. and G.V. Chudnovsky. Using the new algori...
Bilinear maps and their classifying tensor products are well-known in the theory of linear algebra, ...
This book explains, as clearly as possible, tensors and such related topics as tensor products of ve...
In this paper we show that the Bishop-Phelps-Bollobas theorem fails for bilinear forms on l(1) x l(1...
summary:The scalar product of the FEM basis functions with non-intersecting supports vanishes. This ...
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