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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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A First-Order Primal-Dual Algorithm for Convex Problems with Applications to Imaging
Journal of Mathematical Imaging and Vision, 2011A. Chambolle, T. Pock
semanticscholar +1 more source
The dual-tree complex wavelet transform
IEEE Signal Processing Magazine, 2005I. Selesnick +2 more
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Dual-locked spectroscopic probes for sensing and therapy
Nature Reviews Chemistry, 2021Luling Wu, Jiaguo Huang, Kanyi Pu
exaly
Dual RNA-seq of pathogen and host
Nature Reviews Microbiology, 2012Alexander J Westermann, Jörg Vogel
exaly