Transient Charging of Mixed Ionic‐Electronic Conductors by Anomalous Diffusion
This article explores charge transport in mixed ionic‐electronic conductors (MIECs) through electrochemical impedance spectroscopy and transient current analysis. Focusing on PEDOT:PSS, WO3, and n‐doped PBDF, it uncovers the impact of anomalous diffusion via fractional modeling. The study reveals key correlations that deepen understanding and guide the
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Palaeoproteomic investigation of an ancient human skeleton with abnormal deposition of dental calculus. [PDF]
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A novel infrared spectroscopy marker for assessing the postoperative infection risk in patients with upper urinary tract calculus. [PDF]
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Diagnosis and treatment of multisystem amyloidosis associated with SGPL1 mutation: A case report and review of the literature. [PDF]
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Renal gelsolin amyloidosis as a rare cause of proteinuria: a case report and literature review. [PDF]
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Predicting ESWL success for ureteral stones: a radiomics-based machine learning approach. [PDF]
Yang R, Zhao D, Ye C, Hu M, Qi X, Li Z.
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Anion exchange chromatographic fractionation of urinary proteins followed by tandem mass spectrometry identifies potential natural inhibitors of calcium oxalate stone. [PDF]
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A lambda calculus schema is an expression of the lambda calculus augmented by uninterpreted constant and function symbols and thus is an abstraction of programming languages such as LISP which permit functions to be passed to or returned from other functions.
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This handbook with exercises reveals in formalisms, hitherto mainly used for hardware and software design and verification, unexpected mathematical beauty. The lambda calculus forms a prototype universal programming language, which in its untyped version is related to Lisp, and was treated in the first author's classic The Lambda Calculus (1984).
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The lambda calculus presents a delimited formal setting for expressing and studying properties of mathematical operations and computer programs. Its syntactical unit is the term. Application terms tu represent supplying argument u to routine t. Abstraction terms λx.
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