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Inverse nodal problem with fractional order conformable type derivative
A. Sa'idu +3 more
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Multifidelity deep learning modeling of spatiotemporal lung mechanics. [PDF]
Barahona Yáñez J, Hurtado DE.
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On the Cheeger Inequality in Carnot-Carathéodory Spaces. [PDF]
Kluitenberg M.
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NIRFASTerFF: an accessible, cross-platform Python package for fast photon modeling. [PDF]
Cao J +4 more
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A Critical Comparison of Shape Sensing Algorithms: The Calibration Matrix Method versus iFEM. [PDF]
de Mooij C, Martinez M.
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Inverse Nodal Problem for Polynomial Potentials
Numerical Functional Analysis and Optimization, 2021In this work, we study an inverse nodal problem for a differential pencil with boundary condition depends on eigenparameter.
Koyunbakan, Hikmet, Shieh, Chung-Tsun
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Inverse nodal problems on quantum tree graphs
Proceedings of the Royal Society of Edinburgh: Section A Mathematics, 2021We consider inverse nodal problems for the Sturm–Liouville operators on the tree graphs. Can only dense nodes distinguish the tree graphs? In this paper it is shown that the data of dense-nodes uniquely determines the potential (up to a constant) on the tree graphs. This provides interesting results for an open question implied in the paper.
Yang, Chuan-Fu, Liu, Dai-Quan
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Solution of inverse nodal problems
Inverse Problems, 1989We show that the coefficients in a second-order differential equation can be determined from the positions of the nodes for the eigenfunctions. We prove uniqueness results, derive approximate solutions, give error bounds and present numerical experiments.
Hald, Ole H., McLaughlin, Joyce R.
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Inverse nodal problems for singular problems in the half-line
Boletín de la Sociedad Matemática Mexicana, 2023In this paper, an inverse problem for a singular ordinary differential equation in the half-line is considered. The authors consider a class of positive weights \(\sigma\in L^{1}([0,\infty])\) with \(\int_{0}^{\infty}t\sigma(t ...
Martina Oviedo, Juan Pablo Pinasco
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