Results 61 to 70 of about 577,075 (200)
Continuous dependence of a solution for fractional order Cauchy-type problem
In this paper, we consider the generalized Cauchy-type problem involving Hilfer–Hadamard-type fractional derivative for the nonlinear fractional differential equations to study the continuous dependence of a solution on the general order under the ...
Ahmad Y.A. Salamooni, D.D. Pawar
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ABSTRACT This paper focuses on optimal design problems in the context of the Kirchhoff‐Love model for pure bending of a thin, solid, symmetric plate under a transverse load. The objective is to simultaneously determine the optimal outer shape of the domain and the distribution of two isotropic materials within the domain in order to minimize compliance.
Ivana Crnjac +2 more
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Fast, accurate eye tracking is essential for next‐generation virtual and augmented reality, yet traditional hardware remains too bulky for wearable headsets. We demonstrate a lightweight, high‐speed eye tracking system combining a microLED array, a single‐pixel detector and deep learned illumination patterns.
Graeme E. Johnstone +7 more
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Nonlocal initial value problems for implicit differential equations with Hilfer–Hadamard fractional derivative [PDF]
In this paper, the Schaefer\u27s fixed-point theorem is used to investigate the existence of solutions to nonlocal initial value problems for implicit differential equations with Hilfer–Hadamard fractional derivative.
Vivek, Devaraj +2 more
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Yaohong Li, Jiafa Xu, Honglin Luo
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In this study we employed support vector regressor and quantum support vector regressor to predict the hydrogen storage capacity of metal–organic frameworks using structural and physicochemical descriptors. This study presents a comparative analysis of classical support vector regression (SVR) and quantum support vector regression (QSVR) in predicting ...
Chandra Chowdhury
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Importance Weighted Directed Graph Variationalauto‐Encoder for Block Modeling of Complex Networks
ABSTRACT This paper addresses the fundamental challenge of jointly performing node clustering and representation learning in directed and valued graphs, which needs both global and local network structures to be captured. While these two tasks are highly interdependent, they are often treated separately in existing works.
S. Niang +3 more
wiley +1 more source
Shifted Chebyshev polynomials method for Caputo-Hadamard fractional Ginzburg–Landau equation
This paper introduces a fractional version of the Ginzberg–Landau equation utilizing the Caputo-Hadamard derivative. To address this problem, a numerical method based on the shifted Chebyshev polynomials is developed.
M.H. Heydari +3 more
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Fractional Sturm–Liouville and Langevin equations have recently attracted much attention. In this paper, we investigate a coupled system of fractional Sturm–Liouville–Langevin equations with antiperiodic boundary conditions in the framework of Caputo ...
Jinbo Ni, Jifeng Zhang, Wei Zhang
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Well‐Posed Debris‐Flow Models With Phase Separation
Abstract Debris flows pose a severe hazard to people and infrastructure in mountainous regions and are prone to phase separation. This can be captured by the depth‐averaged multiphase theory of Meng et al. (https://doi.org/10.1017/jfm.2022.400), which accounts for vertical structure, velocity shear, and relative motion between the grains and fluid.
X. Meng +3 more
wiley +1 more source

