Showing 61 - 80 results of 28,358 for search '(functional OR function) integration', query time: 0.34s Refine Results
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    On the growth of series in system of functions and Laplace-Stieltjes integrals by M.M. Sheremeta

    Published 2021-06-01
    “…It is proved that if $a_n\ge 0$ for all $n\ge n_0$, $\ln \lambda_n=o\big(\beta^{-1}\big(c\alpha(\frac{1}{\ln \lambda_n}\ln \frac{1}{a_n})\big)\big)$ for each $c\in (0, +\infty)$ and $\ln n=O(\Gamma_f(\lambda_n))$ as $n\to\infty$ then $\displaystyle\varlimsup\limits_{r\to+\infty}\frac{\alpha(\ln M_A(r))}{\beta(\ln r)}=\varlimsup\limits_{r\to+\infty}\frac{\alpha(\ln M_f(r))}{\beta(\ln r)},$ where $M_f(r)=\max\{|f(z)|\colon |z|=r\}$, $\Gamma_f(r):=\frac{d\ln M_f(r)}{d\ln r}$ and positive continuous on $(x_0, +\infty)$ functions $\alpha$ and $\beta$ are such that $\beta((1+o(1))x)=(1+o(1))\beta(x)$, $\alpha(c x)=(1+o(1))\alpha(x)$ and $\frac{d\beta^{-1}(c\alpha(x))}{d\ln x}=O(1)$ as $x\to+\infty$ for each $c\in(0, +\infty)$.\ A similar result is obtained for the Laplace-Stieltjes type integral $I(r) = \int\limits_{0}^{\infty}a(x)f(rx) dF(x)$.…”
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  5. 65

    On Inequalities for q-h-Integrals via Convex Functions by Yonghong Liu, Afis Saliu, Ferdous M. O. Tawfiq, Matloob Anwar, Ghulam Farid, Waseela Bibi

    Published 2023-01-01
    “…This article aims to investigate unified versions of the well-known Hermite–Hadamard inequality by considering q-h-integrals and properties of convex functions. Currently published results for q-integrals can be deduced from inequalities of this paper. …”
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    Integrating multiple “omics” analysis for plant metabolites and their functions by ZHOU Guoyan, HU Wangxiong, XU Jianhong, XUE Qingzhong

    Published 2013-05-01
    “…With the accumulation of high-throughput sequence information, emerged newly metabolomics database can be used not only to store, manage and analyze metabolomics data, but also to provide the chemical structure, physical and chemical properties and pharmacological properties, spectroscopy, experimental process, as well as to interpret the biological function of the metabolites. This paper described briefly several rather special metabolomics database resources (such as KEGG, METLIN, TOMATOMA, ReSpect, ECOMICS, PRIMe). …”
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    Certain Integral Transform and Fractional Integral Formulas for the Generalized Gauss Hypergeometric Functions by Junesang Choi, Praveen Agarwal

    Published 2014-01-01
    “…A remarkably large number of integral transforms and fractional integral formulas involving various special functions have been investigated by many authors. …”
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    A Double Integral Containing the Fresnel Integral Function Sx: Derivation and Computation by Robert Reynolds, Allan Stauffer

    Published 2022-01-01
    “…A two-dimensional integral containing Sx is derived. Sx is the Fresnel integral function, and the double integral is taken over the range 0<x<∞ and  0<y<∞. …”
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    Integration of Security Service Functions Into Network-Level Access Control by Leonard Bradatsch, Frank Kargl

    Published 2024-01-01
    “…In this article, which focuses on security-related service functions, we present a more fine-grained determination process by integrating security service functions into attribute-based access control and utilizing contextual information attributes, such as access time. …”
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    The Integration of Management Accounting Techniques in the Functional-based Costing System by A. U. Panakhov, E. G. Babkova

    Published 2019-09-01
    “…With the methodological development of cost accounting, there is a transition from the spatial plane of cost grouping, which has traditionally been considered as a “functional” one, to the process evaluation. At the same time, the development of the concept of Functional-Based Costing is making a transition today from grouping costs based on structural units of an enterprise to an integral system of cost accounting methods, based on generalized functional areas of economic processes (such as automation, HR, transport logistics, R&amp;D, compliance etc.). …”
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    Enhancing children’s numeracy and executive functions via their explicit integration by Gaia Scerif, Jelena Sučević, Hannah Andrews, Emma Blakey, Sylvia U. Gattas, Amy Godfrey, Zachary Hawes, Steven J. Howard, Liberty Kent, Rebecca Merkley, Rosemary O’Connor, Fionnuala O’Reilly, Victoria Simms

    Published 2025-02-01
    “…Our findings emphasise the need to consider EFs in their integration with co-developing functions, and in their educational and socio-economic context.…”
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    eidos: A modular approach to external function integration in LLMs by José F. Aldana-Martín, Antonio Benítez-Hidalgo, José F. Aldana-Montes

    Published 2025-09-01
    “…In this paper, we present eidos, a software tool designed to streamline the integration of functions within LLMs. eidos acts as an intermediary, enabling both the seamless execution and validation of functions by LLMs. …”
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    GaN System-on-Chip: Pushing the Limits of Integration and Functionality by Reza Nikandish

    Published 2024-01-01
    “…In this article, we present a futuristic perspective on GaN integrated circuit technology, discuss technical challenges that hinder leveraging the capabilities of the GaN process, and provide recommendations to push its limits of integration and functionality. …”
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    Estimates of Upper Bound for a Function Associated with Riemann-Liouville Fractional Integral via h-Convex Functions by Shan-He Wu, Muhammad Uzair Awan

    Published 2019-01-01
    “…A new identity involving Riemann-Liouville fractional integral is proposed. The result is then used to obtain some estimates of upper bound for a function associated with Riemann-Liouville fractional integral via h-convex functions. …”
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    Definite Integrals Involving Combinations of Powers and Logarithmic Functions of Complicated Arguments Expressed in Terms of the Hurwitz Zeta Function by Robert Reynolds, Allan Stauffer

    Published 2021-01-01
    “…In this manuscript, the authors derive closed formula for definite integrals of combinations of powers and logarithmic functions of complicated arguments and express these integrals in terms of the Hurwitz zeta functions. …”
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