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  1. 141

    Coping with a Money Crunch: Family Cooperation by Martie Gillen

    Published 2013-01-01
    “…But it’s hard to know just how to do that. One method of bringing the family together with a feeling of team spirit is a family council meeting. …”
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  2. 142

    Physicochemical, antioxidant, and antimicrobial study in Nepalese honey by Amrita Adhikari, Nabin Kumar Thapa, Anita Gurung, Niranjan Parajuli

    Published 2025-01-01
    “… Five honey samples, mostly from western Nepal, were analyzed for physicochemical properties, TPC, TFC, antioxidant, and antimicrobial assays. …”
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  3. 143

    Colony Collapse Disorder (CCD) in Honey Bees by Jamie Ellis

    Published 2007-05-01
    “…., its symptoms, theories about its cause, potential economic impact, what's being done, and management recommendations for beekeepers. …”
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  4. 144

    Effect of Micro- and Nanomagnetite on Printing Toner Properties by Maryam Ataeefard, Ebrahim Ghasemi, Mona Ebadi

    Published 2014-01-01
    “…One of the most important ingredients of toner is magnetite (Fe3O4) which provides the tribocharging property for toner particles. …”
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  5. 145

    African Honey Bee Information for School Administrators by Michael K. O'Malley, James D. Ellis, Anita S. Neal

    Published 2008-01-01
    “…ENY-142/IN740: African Honey Bee Information for School Administrators (ufl.edu) …”
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  6. 146

    Convexity of Solutions for an Iterative Equation in Banach Spaces by Xiaobing Gong

    Published 2013-01-01
    “…By applying Schauder's fixed point theorem we investigate the existence of increasing (decreasing) solutions of the iterative equation and further give conditions under which those solutions are convex or concave. As corollaries we obtain results on iterative equation in Banach spaces, where .…”
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  7. 147

    Colony Collapse Disorder (CCD) in Honey Bees by Jamie Ellis

    Published 2010-08-01
    “…. — its symptoms, theories about its cause, how it affects the general public, what’s being done, and management recommendations for beekeepers. …”
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    Article
  8. 148
  9. 149

    Convex Sets and Subharmonicity of the Inverse Norm Function by Mohammad Taghi Heydari

    Published 2022-01-01
    “…In this paper, we show that in order for a proper compact subset K of plane ℝ2 to be convex, it is necessary and sufficient that inverse norm function be subharmonic.…”
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  10. 150
  11. 151

    Overwintering Honey Bee Colonies in Northern Climates by James D. Ellis, Katherine Hammons

    Published 2013-10-01
    “…One of the many challenges beekeepers face is minimizing honey bee colony losses during winter. …”
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  12. 152
  13. 153

    African Honey Bee Information for School Administrators by Michael K. O'Malley, James D. Ellis, Anita S. Neal

    Published 2008-01-01
    “…ENY-142/IN740: African Honey Bee Information for School Administrators (ufl.edu) …”
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    Article
  14. 154

    Some classes of alpha-quasi-convex functions by Khalida Inayat Noor

    Published 1988-01-01
    “…We investigate some classes of Alpha-Quasi-Convex Functions f, with f(0)=f′(0)−1=0 for which there exists a g∈C[C,D] such that (1−α)f′(z)g′(z)+α(zf′(z))′g′(z) is subordinate to 1+AZ1+BZ′, −1≤B<A≤1. …”
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  15. 155

    On the semi-inner product in locally convex spaces by Shih-Sen Chang, Yu-Qing Chen, Byung Soo Lee

    Published 1997-01-01
    “…The purpose of this paper is to introduce the concept of semi-inner products in locally convex spaces and to give some basic properties.…”
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  16. 156

    Codex Forojuliensis a christianizace střední Evropy by Jan Stejskal

    Published 2011-01-01
    “…I believe that one of those sentences clearly indicates that the codex had been deposited in the monastery in Romagna, at least during the period of the 9th and 10th centuries. …”
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  17. 157

    Close-to-Convexity of Convolutions of Classes of Harmonic Functions by Raj Kumar Garg, Jay M. Jahangiri

    Published 2018-01-01
    “…For j=1,2 and for positive integers m and n, we consider classes of harmonic functions fj=hj+gj¯, where g1(z)=znh1(z) and g2′(z)=znh2′(z) or g1′(z)=znh1′(z) and g2′(z)=zmh2′(z), and we prove that their convolution f1⁎f2=h1⁎h2+g1⁎g2¯ is locally one-to-one, sense-preserving, and close-to-convex harmonic in z<1.…”
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  18. 158
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  20. 160

    Monotonicity, Concavity, and Convexity of Fractional Derivative of Functions by Xian-Feng Zhou, Song Liu, Zhixin Zhang, Wei Jiang

    Published 2013-01-01
    “…Then we discuss monotonicity, concavity, and convexity of fractional derivative of some functions and derive corresponding criteria. …”
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