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  1. 45521
  2. 45522

    Family factors of self-esteem stability in adolescents by Todorović Jelisaveta A.

    Published 2005-01-01
    “…Using the sample of 280 secondary school students, the SSES scale was administered twice, at a 30-day interval, the EMBU scale of upbringing styles, a questionnaire with general data on respondents and socioeconomic parameters. …”
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    Article
  3. 45523

    Graphene in Solid-State Batteries: An Overview by Syed Atif Pervez, Milad Madinehei, Nima Moghimian

    Published 2022-07-01
    “…Furthermore, they improve the mechanical and thermal properties of the polymer and ceramic solid-state electrolytes (SSEs). Overall, the enhancements endowed by GBMs will address the challenges that are stunting the proliferation of SSBs.…”
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    Article
  4. 45524

    The effect of grain boundary on Na ion transport in polycrystalline solid-state electrolyte cubic Na3PS4 by Yixuan Wang, Gengwei Li, Kun Shen, Enke Tian

    Published 2021-01-01
    “…In the polycrystalline solid-state electrolytes (SSEs), ionic transport is directly linked to the properties of all solid-state batteries. …”
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    Article
  5. 45525

    Comparative efficacy, tolerability, and survival outcomes of various radiopharmaceuticals in castration-resistant prostate cancer with bone metastasis: a meta-analysis of randomize... by Tunio M, Al Asiri M, Al Hadab A, Bayoumi Y

    Published 2015-09-01
    “…Strontium-89 (five trials) was associated with increased rates of grade 3 and 4 thrombocytopenia (OR: 4.26, 95% CI: 2.22–8.18, P=0.01), leucopenia (OR: 7.98, 95% CI: 1.82–34.95, P=0.02), pain flare (OR: 6.82, 95% CI: 3.42–13.55, P=0.04), and emesis (OR: 3.61, 95% CI: 1.76–7.40, P=0.02).Conclusion: The use of RPs was associated with significant reduction in SSEs and improved QoL, while the radium-223-related OS benefit warrants further large, RCTs in docetaxel naive metastatic CRPC patients. …”
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    Article
  6. 45526

    In situ construction of trinity artificial protective layer between lithium metal and sulfide solid electrolyte interface by Yue Wu, Xiaolin Sun, Ru Li, Cheng Wang, Depeng Song, Zewen Yang, Jing Gao, Yuan Zhang, Takeo Ohsaka, Futoshi Matsumoto, Fuhua Zhao, Jianfei Wu

    Published 2022-09-01
    “…Nonetheless, the poor interfacial contacts and stability between SSEs and Li anode, as well as the inhomogeneous dendrite growth severely limit their practical applications. …”
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    Article
  7. 45527

    Wandering throughout South America: Taxonomic revision of Tradescantia subg. Austrotradescantia (D.R.Hunt) M.Pell. (Commelinaceae) by Marco Pellegrini

    Published 2018-07-01
    “…However, due to the hitherto poorly understood specific limits of T. fluminensis, T. mundula has been treated as a mere cultivar of T. fluminensis s.s.…”
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    Article
  8. 45528

    A Territorial-Driven Approach to Capture the Transformative Momentum of the Social Economy Especially from the Agricultural Cooperatives by Juan Ramón Gallego-Bono, MariaR Tapia-Baranda

    Published 2021-12-01
    “…The fundamental conclusion of the article is the need for a “territorial-driven approach” of the SSE’s impact, compared to the dominant “stakeholder-driven approach”. …”
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    Article
  9. 45529

    A percepção de egressos sobre as transformações curriculares ocorridas no curso de graduação em enfermagem by Maria Helena Salgado Bagnato, Giselle Cristina Martins Real, Márcia Maria Ribeira Lopes Spessoto

    Published 2012-12-01
    “…This work has the objective to analyze the perception of the egre sses of nursing about the curricular changes of nursing graduation since 1990. …”
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    Article
  10. 45530

    Wandering throughout South America: Taxonomic revision of Tradescantia subg. Austrotradescantia (D.R.Hunt) M.Pell. (Commelinaceae) by Marco O.O. Pellegrini

    Published 2018-06-01
    “…However, due to the hitherto poorly understood specific limits of T. fluminensis, T. mundula has been treated as a mere cultivar of T. fluminensis s.s.…”
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    Article
  11. 45531

    A mini review of current studies on metal-organic frameworks-incorporated composite solid polymer electrolytes in all-solid-state lithium batteries by Phuoc-Anh Le, Nghia Trong Nguyen, Phi Long Nguyen, Thi Viet Bac Phung, Cuong Danh Do

    Published 2023-09-01
    “…Nevertheless, ASSLBs still face some limitations due to the low ionic conductivity of solid-state electrolytes (SSEs) at room temperature and the poor contact electrode/electrolyte interface, which can be solved by suitable strategies. …”
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    Article
  12. 45532

    BREAST MASSES IN ADOLESCENT PATIENTS IN IRAN by REZA SHAMS FOROUZANDEH FEREIDOONI

    Published 1987-06-01
    “…Breast maSses in adoles c ent are common. In ma l e s , almost all are g ynecomast i a . …”
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    Article
  13. 45533

    Experimental Study on Heat Loss of a Single Screw Expander for an Organic Rankine Cycle System by Wei Wang, Wei Wang, Li-li Shen, Li-li Shen, Ru-meng Chen, Ru-meng Chen, Yu-ting Wu, Yu-ting Wu, Chong-fang Ma, Chong-fang Ma

    Published 2020-11-01
    “…It was also shown that heat loss was not a main factor affecting the performance of SSEs.…”
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    Article
  14. 45534

    Remarks on smallness of chemotactic effect for asymptotic stability in a two-species chemotaxis system by Masaaki Mizukami

    Published 2016-08-01
    “…<p> This paper deals with the two-species chemotaxis system <br /> <img style="height:50px;" 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" alt="" /> </p> where Ω is a bounded domain in R<sup><em>N</em></sup> with smooth boundary ∂Ω, <em>N</em>∈N; <em>h</em>,<em>X</em><sub><em>i</em></sub> are functions satisfying some conditions. …”
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  15. 45535

    Die Musealisierung der Arbeit by Siegfried Mattl

    Published 1990-04-01
    “…The more industrial work pa.sses over to a numerically controlled process, the more it is necessary to concentrate on the social, political, and mental implications of machinery and technology. …”
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  16. 45536
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    El estereoma en el involucro de la tribu Anthemideae (Asteraccae): Interpretación morfológica, funcional y sistemática by Aníbal G. Amat

    “…Además se confirman las afinidades antatómicas entre Argyranthemum y Chrysanthemum s.s.…”
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  18. 45538

    El estereoma en el involucro de la tribu Anthemideae (Asteraccae): Interpretación morfológica, funcional y sistemática by Aníbal G. Amat

    “…Además se confirman las afinidades antatómicas entre Argyranthemum y Chrysanthemum s.s.…”
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  19. 45539

    Development and validation of scales for speaking self-efficacy: Constructs, sources, and relations. by Yawen Wang, Peijian Paul Sun

    Published 2024-01-01
    “…We, therefore, constructed psychometrically sound instruments to measure speaking self-efficacy, including the EFL Speaking Self-Efficacy Scale (EFL-SSES) and the EFL Sources of Speaking Self-Efficacy Scale (EFL-SSSES), in accordance with Bandura's 1986 self-efficacy theory. …”
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  20. 45540

    Global transcriptome profiling reveals genes responding to overproduction of a small secretory, a high cysteine- and a high glycosylation-bearing protein in Yarrowia lipolytica by Paulina Korpys-Woźniak, Ewelina Celińska

    Published 2021-09-01
    “…Extensive analysis of omics data, supported by careful manual curation, led to some anticipated observations on oxidative and unfolded protein stress (CTT1, PXMP2/4, HAC1), glycosylation (ALGs, KTRs, MNTs, MNNs), folding and translocation (SSAs, SSEs) but also generated new exciting knowledge on non-conventional protein secretion (NCE102), transcriptional regulators (FLO11, MHY1, D01353 g, RSFA, E23925g or MAF1), vacuolar proteolysis targets in Y. lipolytica (ATGs, VPSs, HSE1, PRB1, PRC1, PEP4) or growth arrest (CLN1) upon rs-Prots overproduction.…”
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