Results 141 to 150 of about 260,074 (191)

Additive-Induced Morphology Change of Polymer Film Enables Enhanced Charge Mobility and Faster Organic Electrochemical Transistor Switching. [PDF]

ACS Appl Polym Mater
Yi YQ, Bonnet N, Yamanaka K, Lei K, Magni A, Salleo A, Osaka I, Luscombe CK.   +7 more
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Functional Electrolyte Additives: A Pinch of Salt/Solvent to an Electrolyte for High Energy Density Lithium-Ion and Lithium-Metal Batteries. [PDF]

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Senthil C, Subramani A, Gupta RK, Sofer Z.   +3 more
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Effects of Spatial and Signal-Imposed Noises on Motor Unit Decomposition

Taleshi M, Yeung D, Negro F, Vujaklija I.   +3 more
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Decomposition of Additive Random Fields

Vestnik St. Petersburg University, Mathematics, 2020
The authors study additive random fields \[ Y_d(t)= \sum_{j=1}^dX_j(t_j),\ t=(t_1,\ldots,t_d)\in [0,1]^d, \] where \(X_j(t_j), j=1,\ldots,d,\) are uncorrelated random processes with zero mean and the same continuous covariance function. The case when all eigenvalues of the covariance operator of the marginal processes equal 1 is rather simple for ...
Zani, M., Khartov, A. A.
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Network DEA: Additive efficiency decomposition

European Journal of Operational Research, 2010
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Cook, Wade D., Zhu, Joe, Bi, Gongbing, Yang, Feng   +3 more
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Additive Decomposition of Finite Processes

IFAC Proceedings Volumes, 1986
Abstract In various branches of the random process analysis it is a common practice to split measured signals into trend and stochastic components (Anderson, 1971; Bendat, 1980). This is invariably the case, when performing identification, prediction and spectrum evaluation.
V.Ya. Volkov, Yu.M. Gladkov
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Additive decomposition of ideals

Journal of Algebra and Its Applications, 2018
In this paper, we investigate decomposition of (one-sided) ideals of a unital ring [Formula: see text] as a sum of two (one-sided) ideals, each being idempotent, nil, nilpotent, T-nilpotent, or a direct summand of [Formula: see text]. Among other characterizations, we prove that in a polynomial identity ring every (one-sided) ideal is a sum of a nil ...
Karparvar, Ali Mohammad, Amini, Babak, Amini, Afshin, Sharif, Habib   +3 more
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Certain additive decompositions in a noncommutative ring

Czechoslovak Mathematical Journal, 2022
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Chen, Huanyin, Sheibani, Marjan, Bahmani, Rahman   +2 more
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Additions to the Periodic Decomposition Theorem

Acta Mathematica Hungarica, 2001
An \(n\)-tuple \((T_1,\dots,T_n)\) of commuting (linear, bounded) operators on a Banach space \(X\) has the decomposition property if \[ \ker((I-T_1)\dots(I-T_n))\subset\ker(I-T_1)+\dots+\ker(I-T_n). \] An operator \(T\) is power bounded if \(\sup\{\|T^k\|\colon k\in{\mathbb N}\}\) is finite. A Banach space \(X\) has the \(n\)-decomposition property if
Kadets, V. M., Shumyatskiy, B. M.
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