Showing 201 - 220 results of 2,387 for search 'Rapla~', query time: 3.09s Refine Results
  1. 201

    Scutellarin Attenuates Hypertension-Induced Expression of Brain Toll-Like Receptor 4/Nuclear Factor Kappa B by Xingyong Chen, Xiaogeng Shi, Xu Zhang, Huixin Lei, Simei Long, Huanxing Su, Zhong Pei, Ruxun Huang

    Published 2013-01-01
    “…This study aimed to investigate the effects of scutellarin (administered by oral gavage daily for 2 weeks) on brain TLR4/nuclear factor kappa B-(NF-κB-) mediated inflammation and blood pressure in renovascular hypertensive (using the 2-kidney, 2-clip method) rats. …”
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    Analytical Solutions to Two-Dimensional Nonlinear Telegraph Equations Using the Conformable Triple Laplace Transform Iterative Method by Alemayehu Tamirie Deresse

    Published 2022-01-01
    “…The conformable fractional triple Laplace transform approach, in conjunction with the new Iterative method, is used to examine the exact analytical solutions of the (2 + 1)-dimensional nonlinear conformable fractional Telegraph equation. …”
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  4. 204

    Geometric Evolvement, Simulation, and Test of a Bionic Lateral PDC Reamer Bit Inspired by Capra sibirica Horn by Chaoyu Chen, Jialin Yan, Yuntian Zou, Haifeng Luo

    Published 2022-01-01
    “…Inspired by the shape and structure of Capra sibirica horn, a bionic lateral PDC reamer bit with variable lateral reaming radius was developed. …”
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    The solution of the third problem for the Laplace equation on planar domains with smooth boundary and inside cracks and modified jump conditions on cracks by Dagmar Medková

    Published 2006-01-01
    “…This paper studies the third problem for the Laplace equation on a bounded planar domain with inside cracks. …”
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    A Synchronization Criterion for Two Hindmarsh-Rose Neurons with Linear and Nonlinear Coupling Functions Based on the Laplace Transform Method by Chunlin Su, Bin Zhen, Zigen Song

    Published 2021-01-01
    “…In this paper, an analytical criterion is proposed to investigate the synchronization between two Hindmarsh-Rose neurons with linear and nonlinear coupling functions based on the Laplace transform method. Different from previous works, the synchronization error system is expressed in its integral form, which is more convenient to analyze. …”
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