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Interpolation of Protoquantum Spaces
Functional Analysis and Its Applications, 2020We consider the complex interpolation method in the context of protoquantum spaces. We apply it to construct an ℒp-protoquantization of an arbitrary normed space for 1 < p < ∞.
O. Yu. Aristov, N. V. Volosova
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Deep Network Interpolation for Continuous Imagery Effect Transition
Computer Vision and Pattern Recognition, 2018Deep convolutional neural network has demonstrated its capability of learning a deterministic mapping for the desired imagery effect. However, the large variety of user flavors motivates the possibility of continuous transition among different output ...
Xintao Wang +4 more
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Journal of Geometric Analysis, 2019
Let X be a ball quasi-Banach function space on $${\mathbb R}^n$$ R n . In this article, assuming that the powered Hardy–Littlewood maximal operator satisfies some Fefferman–Stein vector-valued maximal inequality on X as well as it is bounded on both the ...
Songbai Wang +3 more
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Let X be a ball quasi-Banach function space on $${\mathbb R}^n$$ R n . In this article, assuming that the powered Hardy–Littlewood maximal operator satisfies some Fefferman–Stein vector-valued maximal inequality on X as well as it is bounded on both the ...
Songbai Wang +3 more
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Spatial and Spectral Interpolation of Ground-Motion Intensity Measure Observations
, 2018Following a significant earthquake, ground-motion observations are available for a limited set of locations and intensity measures (IMs). Typically, however, it is desirable to know the ground motions for additional IMs and at locations where ...
Bruce Worden +5 more
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International Conference on 3D Vision, 2018
In this survey we carefully analyze the characteristics of higher order rigid body motion interpolation methods to obtain a continuous trajectory from a discrete set of poses.
Adrian Haarbach +2 more
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In this survey we carefully analyze the characteristics of higher order rigid body motion interpolation methods to obtain a continuous trajectory from a discrete set of poses.
Adrian Haarbach +2 more
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2008
Many quantitative properties of functions are expressed in terms of their integrability to a power. For this reason it is desirable to acquire a good understanding of spaces of functions whose modulus to a power p is integrable.
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Many quantitative properties of functions are expressed in terms of their integrability to a power. For this reason it is desirable to acquire a good understanding of spaces of functions whose modulus to a power p is integrable.
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, 2009
This paper presents a normed G1 space and a weakened weak (W2) formulation of a cell-based smoothed point interpolation method (CS-PIM) for 2D solid mechanics problems using three-node triangular cells.
Guirong Liu, Guirong Liu, Guiyong Zhang
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This paper presents a normed G1 space and a weakened weak (W2) formulation of a cell-based smoothed point interpolation method (CS-PIM) for 2D solid mechanics problems using three-node triangular cells.
Guirong Liu, Guirong Liu, Guiyong Zhang
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Complex interpolation of -spaces
Complex Variables and Elliptic Equations, 2017AbstractThe upper and lower complex interpolation of -spaces and -spaces are considered. When , and u are finite, we prove that . Otherwise, the space is a closed subspace of . We also establish interpolation results of certain closed subspaces of -spaces and -spaces, which are the closure of linear subspaces satisfying the lattice condition.
Denny Ivanal Hakim +3 more
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Smoothing and Interpolation with the State-Space Model
, 1989A new result dealing with smoothing and interpolation in the state-space model is developed and explored. The result simplifies the derivation of existing smoothing algorithms and provides alternate forms that have analytic and practical computing ...
P. D. Jong
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Interpolation of Morrey Spaces
2015Now we turn our attention to interpolation of linear operators on Morrey spaces, say $$\displaystyle{ T: L^{p,\lambda }\longrightarrow L^{q,\mu } }$$ for various p, q, λ, and μ; 1 < p, q < ∞, 0 < λ, μ < n.
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