Results 201 to 210 of about 46,999 (250)
Beyond Traditional RAFT Polymerization: Emerging Strategies and Future Perspectives; A Third Update
This review explores recent advances in the past five years for non‐traditional RAFT polymerization, focusing on new activation strategies, sustainable depolymerization, and integration with automated and AI‐driven synthesis. Together, these innovations advance polymer chemistry and reveal how the pieces of the non‐traditional RAFT puzzle are steadily ...
Vianna F. Jafari +10 more
wiley +1 more source
Enhancing Pure Inertial Navigation Accuracy through a Redundant High-Precision Accelerometer-Based Method Utilizing Neural Networks. [PDF]
He Q, Yu H, Liang D, Yang X.
europepmc +1 more source
Halide‐Exchange Arrest Enables Reabsorption‐Free CsPbCl3/CsPbI3 Perovskite Core/Shell Nanocrystals
Achieving large Stokes shifts in perovskite nanocrystals is challenging due to halide mobility that disrupts stable core–shell structures. Using CdCl2 passivation, this work stabilizes CsPbCl3/CsPbI3 heterostructures, yielding a ≈1.2 eV Stokes shift, high quantum yield, and fast exciton transfer, enabling reabsorption‐free emitters for advanced ...
Hiba H. Karakkal +13 more
wiley +1 more source
In this paper, we deal with the iteration of the Laplace transform over certain spaces of generalized functions. As a consequence we prove a new Post-Widder-type inversion formula for this transform over distributions of compact support.
B. J. González, E. R. Negrín
semanticscholar +3 more sources
Generalized Stieltjes-Post Inversion Formula for Integral Transforms Involving a Parameter
L. C. Hsu
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Inversion formula and uncertainty inequalities for the Weinstein-type Segal–Bargmann transform
Integral transforms and special functions, 2023In 1961, Bargmann introduced the classical Segal–Bargmann transform and in 1984, Cholewinsky introduced the generalized Segal–Bargmann transform. These two transforms are the aim of many works, and have many applications in mathematics. In this paper, we
F. Soltani, Hanen Saadi
semanticscholar +1 more source
Inversion formula for the windowed linear canonical transform
Applicable Analysis, 2022We study the inversion formula for recovering a signal from its windowed linear canonical transform. Different from the known inversion formula, where a double integral is invoked, we show that every signal can be recovered from its windowed linear ...
Yaoyao Han, Wenchang Sun
semanticscholar +1 more source
Inversion formula for the problem of integral geometry on families of parabolas
IEEE/OES Working Conference on Current Measurement Technology, 2021In this paper, we consider the problems of integral geometry on families of parabolas. We examined the application of the integral geometry problem to seismic problems.
N. Uteuliev, G. Djaykov, A. Seidullaev
semanticscholar +1 more source

