summary:The scalar product of the FEM basis functions with non-intersecting supports vanishes. This property is generalized and the concept of local bilinear functional in a Hilbert space is introduced. The general form of such functionals in the spaces $L_2(a,b)$ and $H^1(a,b)$ is given
Abstract. The three bilinearities uv; uv; uv for functions u; v: R2[0; T] 7! C are sharply estimated...
In this paper we give, at the beginning, a very quick review of the subject of bilinear functions in...
Abstract. It is shown that the Bishop-Phelps-Bollobás theorem holds for bilinear forms on the compl...
summary:The scalar product of the FEM basis functions with non-intersecting supports vanishes. This ...
the dot product on Rn to a bilinear form on a vector space and study algebraic and geo-metric notion...
AbstractBases for a class of splines consisting piecewise of elements in the null space of a linear ...
With the goal of providing the foundations for a rigorous study of modules of bicomplex holomorphic ...
The bilinearisation of infinite dimensional nonlinear systems defined on a Hilbert space H is examin...
The inverse problem of the calculus of variations (IPCV) is solved for a second-order ordinary diffe...
This book provides the foundations for a rigorous theory of functional analysis with bicomplex scala...
Abstract. Through this thesis we consider two certain local in-tegrals defined with respect to a gen...
The inverse problem of the calculus of variations (IPCV) is solved for a second-order ordinary diffe...
Quaderno Digitale del Dipartimento di Matematica, Politecnico Milano, QDD 10 (2006) (Appendix to QDD...
. Some recent methods of Computer Aided Geometric Design are related to the apolar bilinear form, an...
The guiding theme and main topic of this monograph is Interpolation Theory. However, as it is sugges...
Abstract. The three bilinearities uv; uv; uv for functions u; v: R2[0; T] 7! C are sharply estimated...
In this paper we give, at the beginning, a very quick review of the subject of bilinear functions in...
Abstract. It is shown that the Bishop-Phelps-Bollobás theorem holds for bilinear forms on the compl...
summary:The scalar product of the FEM basis functions with non-intersecting supports vanishes. This ...
the dot product on Rn to a bilinear form on a vector space and study algebraic and geo-metric notion...
AbstractBases for a class of splines consisting piecewise of elements in the null space of a linear ...
With the goal of providing the foundations for a rigorous study of modules of bicomplex holomorphic ...
The bilinearisation of infinite dimensional nonlinear systems defined on a Hilbert space H is examin...
The inverse problem of the calculus of variations (IPCV) is solved for a second-order ordinary diffe...
This book provides the foundations for a rigorous theory of functional analysis with bicomplex scala...
Abstract. Through this thesis we consider two certain local in-tegrals defined with respect to a gen...
The inverse problem of the calculus of variations (IPCV) is solved for a second-order ordinary diffe...
Quaderno Digitale del Dipartimento di Matematica, Politecnico Milano, QDD 10 (2006) (Appendix to QDD...
. Some recent methods of Computer Aided Geometric Design are related to the apolar bilinear form, an...
The guiding theme and main topic of this monograph is Interpolation Theory. However, as it is sugges...
Abstract. The three bilinearities uv; uv; uv for functions u; v: R2[0; T] 7! C are sharply estimated...
In this paper we give, at the beginning, a very quick review of the subject of bilinear functions in...
Abstract. It is shown that the Bishop-Phelps-Bollobás theorem holds for bilinear forms on the compl...
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