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Found 10 papers, 2 papers with code
LSTM-CNN: An efficient diagnostic network for Parkinson's disease utilizing dynamic handwriting analysis
Conclusions: We present a series of experiments with extensive analysis, which systematically demonstrate the effectiveness and efficiency of the proposed hybrid neural network in extracting distinctive handwriting patterns for precise diagnosis of Parkinson's disease.
Optimal Image Transport on Sparse Dictionaries
In this paper, we derive a novel optimal image transport algorithm over sparse dictionaries by taking advantage of Sparse Representation (SR) and Optimal Transport (OT).
Semi-sparsity Priors for Image Structure Analysis and Extraction
Image structure-texture decomposition is a long-standing and fundamental problem in both image processing and computer vision fields.
A Light-weight CNN Model for Efficient Parkinson's Disease Diagnostics
In recent years, deep learning methods have achieved great success in various fields due to their strong performance in practical applications.
Intrinsic Image Transfer for Illumination Manipulation
We illustrate that all losses can be reduced without the necessity of taking an intrinsic image decomposition under the well-known spatial-varying illumination illumination-invariant reflectance prior knowledge.
Semi-Sparsity for Smoothing Filters
In this paper, we propose an interesting semi-sparsity smoothing algorithm based on a novel sparsity-inducing optimization framework.
Hardy inequalities on metric measure spaces, II: The case $p>q$
In this note we continue giving the characterisation of weights for two-weight Hardy inequalities to hold on general metric measure spaces possessing polar decompositions.
Functional Analysis Mathematical Physics Analysis of PDEs Mathematical Physics Spectral Theory 26D10, 22E30
Fourier multipliers for Triebel-Lizorkin spaces on compact Lie groups
We investigate the boundedness of Fourier multipliers on a compact Lie group when acting on Triebel-Lizorkin spaces.
Functional Analysis Analysis of PDEs Representation Theory
Hardy and Rellich inequalities with Bessel pairs
In this paper, we establish suitable characterisations for a pair of functions $(W(x), H(x))$ on a bounded, connected domain $\Omega \subset \mathbb{R}^n$ in order to have the following Hardy inequality \begin{equation*} \int_{\Omega} W(x) |\nabla u|_A^2 dx \geq \int_{\Omega} |\nabla d|^2_AH(x)|u|^2 dx, \,\,\, u \in C^{1}_0(\Omega), \end{equation*} where $d(x)$ is a suitable quasi-norm (gauge), $|\xi|^2_A = \langle A(x)\xi, \xi \rangle$ for $\xi \in \mathbb{R}^n$ and $A(x)$ is an $n\times n$ symmetric, uniformly positive definite matrix defined on a bounded domain $\Omega \subset \mathbb{R}^n$.
Analysis of PDEs 35A23, 35R45, 35B09, 34A40
Determinants and Plemelj-Smithies formulas
We establish Plemelj-Smithies formulas for determinants in different algebras of operators.
Functional Analysis Differential Geometry Operator Algebras Spectral Theory
