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Extendability of Equilibria of Nematic Polymers
Published 2008-01-01“…The purpose of this paper is to study the extendability of equilibrium states of rodlike nematic polymers with the Maier-Saupe intermolecular potential. …”
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Newman’s Poetry: The Heart of a Victorian Renaissance Project
Published 2022-03-01Subjects: Get full text
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Vacuum stress between conducting plates for Neuman conditions
Published 2024-12-01Get full text
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24
Dirac Equation on the Kerr–Newman Spacetime and Heun Functions
Published 2021-01-01“…By employing a pseudoorthonormal coordinate-free approach, the Dirac equation for particles in the Kerr–Newman spacetime is separated into its radial and angular parts. …”
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Hidden aspects of meaning in the phonetic layer of Haft-Peykar
Published 2022-06-01Subjects: Get full text
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Frequency-Dependent FDTD Algorithm Using Newmark’s Method
Published 2014-01-01“…According to the characteristics of the polarizability in frequency domain of three common models of dispersive media, the relation between the polarization vector and electric field intensity is converted into a time domain differential equation of second order with the polarization vector by using the conversion from frequency to time domain. Newmark βγ difference method is employed to solve this equation. …”
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An Extended Newmark-FDTD Method for Complex Dispersive Media
Published 2018-01-01“…Based on polarizability in the form of a complex quadratic rational function, a novel finite-difference time-domain (FDTD) approach combined with the Newmark algorithm is presented for dealing with a complex dispersive medium. …”
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Nematic Liquid Crystal Locking Menisci
Published 2013-01-01“…We study meniscus driven locking of point defects of nematic liquid crystals confined within a cylindrical tube with free ends. …”
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Japanese Beetle, Popillia japonica Newman (Insecta: Coleoptera: Scarabaeidae)
Published 2005-08-01“… The Japanese beetle, Popillia japonica Newman, is a widespread and destructive pest of turf, landscape, and ornamental plants in the United States. …”
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Nectar‐Feeding Behavior in the Mallee Ringneck, Barnardius zonarius barnardi
Published 2025-01-01“…In order to understand the implications of this behavior to plant reproduction via pollination and to other nectarivores via competition, more thorough descriptions of opportunistic nectar‐feeding behavior are necessary. We observed nectar feeding of the mallee ringneck, Barnardius zonarius barnardi, on flowers of the spotted emu bush, Eremophila maculata, in the temperate mallee of South Australia. …”
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Japanese Beetle, Popillia japonica Newman (Insecta: Coleoptera: Scarabaeidae)
Published 2005-08-01“… The Japanese beetle, Popillia japonica Newman, is a widespread and destructive pest of turf, landscape, and ornamental plants in the United States. …”
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Dramatic and Cinematic Potentials of the Fifth Dome in Nizami's Haft Peykar
Published 2024-12-01“…Haft Peykar blends fiction with historical events from the life of Bahram Gur, skillfully weaving reality with poetic creation. …”
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The Intellectual and Developmental Character of Cardinal Newman’s University Preaching Style
Published 2009-12-01“…A preacher’s sermons ought to have ‘a peculiarity, an identity of style, which enables one to recognize the author at a glance,’ in John Henry Newman’s view. The intellectual and developmental character of his sermons have a consistency and distinctive theory and epistemology of faith. …”
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Optimal Bounds for Neuman Mean Using Arithmetic and Centroidal Means
Published 2016-01-01“…Here, N(a,b), A(a,b), Q(a,b), and C(a,b) are, respectively, the Neuman, arithmetic, quadratic, and centroidal means of a and b, and NQA(a,b)=N[Q(a,b),A(a,b)].…”
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Genome evolution following an ecological shift in nectar-dwelling Acinetobacter
Published 2025-01-01“…We hypothesize that this ability was a key trait for adaptation to floral nectar, as it could improve access to nutrients in the nutritionally unbalanced habitat of nectar. …”
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Optimal Bounds for Neuman Means in Terms of Harmonic and Contraharmonic Means
Published 2013-01-01“…Here, H(a,b)=2ab/(a+b), A(a,b)=(a+b)/2, and C(a,b)=(a2+b2)/(a+b) are the harmonic, arithmetic, and contraharmonic means, respectively, and SHA(a,b)=SB(H,A), SAH(a,b)=SB(A,H), SCA(a,b)=SB(C,A), and SAC(a,b)=SB(A,C) are four Neuman means derived from the Schwab-Borchardt mean.…”
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Characterizations of some near-continuous functions and near-open functions
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