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2D Nanomaterials Toward Function‐Ready Superlubricity in Advanced Microsystems
A unified framework links structural and transformation superlubricity with microsystem functions and deployment requirements. Mechanisms, device architectures, integration strategies, AI‐guided discovery, and benchmarking protocols are connected to define function‐ready superlubricity in advanced microsystems.
Yushan Geng, Jun Yang, Yong Yang
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Metasurface‐engineered NC‐TENG arrays integrate tactile pressure mapping, non‐contact gesture sensing, and acoustic signal readouts in one ultrathin module, and outperforms pristine PDMS in terms of electrical output and real‐time spatial mapping for next‐gen wearables.
Injamamul Arief +12 more
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An active learning framework, grounded in independently generated in‐house experimental data, enables reliable discovery of high‐performance interfacial materials for perovskite solar cells. Iterative model refinement autonomously converges toward structurally robust quaternary ammonium architectures, establishing a new design principle for interfacial
Jongbeom Kim +8 more
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Adjustment of Conditional Bias in Hazard Ratios for Group Sequential Testing of Progression-Free Survival and Overall Survival. [PDF]
Izumi S, Nomura S, Matsuyama Y.
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RPEM: Randomized Monte Carlo parametric expectation maximization algorithm. [PDF]
Chen R +9 more
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Perspective on Many-Body Methods for Molecular Polaritonic Systems. [PDF]
Bauman N +24 more
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Multisummability of iterated integrals
Asymptotic Analysis, 1993Multisummability is a technique of assigning a sum to certain formal power series with zero radius of convergence. In this paper, those functions that occur as such sums are characterized. Furthermore, this result is applied in proving multisummability of iterated integrals; these are integrals which frequently occur, e.g., in proofs of the basic ...
Balser, W., Tovbis, A.
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Iterative integral equation inversion
SEG Technical Program Expanded Abstracts 1992, 19922. The basic integral equation Inversion of reflection seismograms aims at a reconstruction of the velocity-depth function. By interpreting the depth dependent propagation speed as a perturbation of a reference velocity a nonlinear Fredholm integral equation of the first kind for the perturbation potential can be derived.
Harald Freter, Alfred Behle
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