Results 261 to 270 of about 352,668 (312)
LaMGen: LLM-based 3D molecular generation for multi-target drug design. [PDF]
Nat CommunSu Q +9 more
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Dual-band stub-loaded monopole antenna with bandwidth enhancement using weighted figure-of-merit optimization. [PDF]
Front Artif IntellTiang JJ.
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DC-FusionGNN: A Dual-Channel Framework Integrating Global Self-Attention and Local Topology Learning for Identifying Key Resistance Genes Against <i>Fusarium graminearum</i> Infection in Maize. [PDF]
Plants (Basel)Dai Y +7 more
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FERMam: a lightweight dual-source and multi-scale fusion framework for facial expression recognition. [PDF]
Sci RepGao C, Ji X, Zhang Q, Tu C, He H.
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Dual-Guided Semi-Supervised Semantic Segmentation for Citrus Quality Evaluation. [PDF]
FoodsXu X, Guo R, Guo K, Li Z, Wei Z, Rao X.
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Bulletin of the Australian Mathematical Society, 2019
We show that if $(X,\Vert \cdot \Vert )$ is a Banach space that admits an equivalent locally uniformly rotund norm and the set of all norm-attaining functionals is residual then the dual norm $\Vert \cdot \Vert ^{\ast }$ on $X^{\ast }$ is Fréchet at
Moors, Warren B., Tan, Neşet Özkan
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We show that if $(X,\Vert \cdot \Vert )$ is a Banach space that admits an equivalent locally uniformly rotund norm and the set of all norm-attaining functionals is residual then the dual norm $\Vert \cdot \Vert ^{\ast }$ on $X^{\ast }$ is Fréchet at
Moors, Warren B., Tan, Neşet Özkan
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, 2001 The authors prove that the normed vector space \(BV\) of games with bounded variation on a field \(\mathcal C\) is the topological dual of the linear space of games \(X\) with finite support endowed with an adequate norm. In fact, this norm is the restriction of the dual norm on \(BV^{\prime}\) when \(X\) is seen as a subspace of \(BV^{\prime}\).
Fabio Maccheroni, William H. Ruckle
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1995
Linear functionals and the dual space of a vector space are defined and characterized. Every vector space is shown to be canonically embeddable in its second dual. Maximal subspaces are characterized as kernels of nontrivial linear functionals. The trace of a square matrix is studied in detail. Over a field of characteristic 0, a square matrix is shown
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Linear functionals and the dual space of a vector space are defined and characterized. Every vector space is shown to be canonically embeddable in its second dual. Maximal subspaces are characterized as kernels of nontrivial linear functionals. The trace of a square matrix is studied in detail. Over a field of characteristic 0, a square matrix is shown
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On thef-dual of sequence spaces
Archiv der Mathematik, 1992See the preview in Zbl 0728.46007.
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