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Whilst previous studies have focused on various sectors of the Danube delta, the current paper proposes for the first time an integral reconstruction of delta evolution based on existing and new sedimentological and morphological analyses and absolute ages (AMS 14C and OSL), enabling a comprehensive synthesis in terms of both evolutionary phases and growth patterns.
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In this paper we focus on continuous frames and continuous framings (alternatively, integral reconstructions) for Banach spaces by the means of g-Köthe function spaces, in which the involved measure space is σ-finite, positive and complete.
Very specific reports cover projects of public construction, including both technical and budgetal details, allowing sometimes the integral modern reconstruction of the buildings from the reports alone.
The conventional computational integral imaging reconstruction (CIIR) technique is a pixel-superposition technique.
In this section, computational integral imaging reconstruction is used to verify the validity of the proposed method.
Since the Papoulis' multichannel sampling theorem is a unified framework for linear filtering operations prior to sampling and the LCTs are a family of integral transforms, reconstruction processes for bandlimited signals in the corresponding transform domain (special cases of the LCT domain) from certain multichannel samples can be efficiently implemented in a similar way.
Currently, prediction models such as multiple regression or neural networks, are all established based on discrete temperature points, so there is little research on the integral temperature field reconstruction of heavy-duty CNC machine tools.
The scheme requires a new integral-based WENO reconstruction to handle trace-back integration.
For any integral-based flux reconstruction, one gets always an approximation of the top-hat filter kernel.
We propose a novel approach for intermediate elemental image reconstruction in integral imaging.
In this paper, we present a hardware architecture for real-time three-dimensional (3D) surface model reconstruction from Integral Images (InIms).
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