Showing 21 - 40 results of 1,318 for search '"harmonics"', query time: 0.05s Refine Results
  1. 21

    Classes of Harmonic Functions Defined by Subordination by Jacek Dziok

    Published 2015-01-01
    “…New classes of univalent harmonic functions are introduced. We give sufficient coefficient conditions for these classes. …”
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  2. 22

    On Certain Subclass of Harmonic Starlike Functions by A. Y. Lashin

    Published 2014-01-01
    “…Coefficient conditions, distortion bounds, extreme points, convolution, convex combinations, and neighborhoods for a new class of harmonic univalent functions in the open unit disc are investigated. …”
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    A Combinatorial Note for Harmonic Tensors by Zhankui Xiao

    Published 2012-01-01
    “…We give another characterization of the annihilator of the space of (dual) harmonic tensors in the group algebra of symmetric group.…”
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  5. 25

    Harmonic Bernoulli strings and random permutations by Eugenius Manstavičius

    Published 2004-12-01
    “… We examine fairly special b-harmonic Bernoulli strings appearing in n observations. …”
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    Zeros for the Gradients of Weakly A-Harmonic Tensors by Yuxia Tong, Jiantao Gu, Shenzhou Zheng

    Published 2014-01-01
    “…The Caccioppoli inequality of weakly A-harmonic tensors has been proved, which can be used to consider the weak reverse Hölder inequality, regularity property, and zeros of weakly A-harmonic tensors.…”
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  9. 29

    Rotationally Symmetric Harmonic Diffeomorphisms between Surfaces by Li Chen, Shi-Zhong Du, Xu-Qian Fan

    Published 2013-01-01
    “…We show the nonexistence of rotationally symmetric harmonic diffeomorphism between the unit disk without the origin and a punctured disc with hyperbolic metric on the target.…”
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  10. 30

    On Harmonic Index and Diameter of Quasi-Tree Graphs by A. Abdolghafourian, Mohammad A. Iranmanesh

    Published 2021-01-01
    “…The harmonic index of a graph G (HG) is defined as the sum of the weights 2/du+dv for all edges uv of G, where du is the degree of a vertex u in G. …”
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    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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  14. 34

    Eccentric Harmonic Index for the Cartesian Product of Graphs by Kamel Jebreen, Muhammad Haroon Aftab, M. I. Sowaity, B. Sharada, A. M. Naji, M. Pavithra

    Published 2022-01-01
    “…Suppose ρ is a simple graph, then its eccentric harmonic index is defined as the sum of the terms 2/ea+eb for the edges vavb, where ea is the eccentricity of the ath vertex of the graph ρ. …”
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  15. 35

    Coherent harmonic generation of magnons in spin textures by Guibin Lan, Kang-Yuan Liu, Zhenyu Wang, Fan Xia, Hongjun Xu, Tengyu Guo, Yu Zhang, Bin He, Jiahui Li, Caihua Wan, Gerrit E. W. Bauer, Peng Yan, Gang-Qin Liu, Xin-Yu Pan, Xiufeng Han, Guoqiang Yu

    Published 2025-01-01
    “…Abstract Harmonic generation, a notable non-linear phenomenon, has promising applications in information processing. …”
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  16. 36

    A Passive Harmonic Tag for Humidity Sensing by Antonio Lazaro, Ramon Villarino, David Girbau

    Published 2014-01-01
    “…This paper describes a passive harmonic tag for radio frequency identification (RFID) and wireless sensor applications. …”
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  17. 37

    Conservation law of harmonic mappings in supercritical dimensions by Guo, Chang-Yu, Xiang, Chang-Lin

    Published 2024-09-01
    “…As an application, we obtain a conservation law for weakly harmonic mappings around regular points in supercritical dimensions.…”
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  18. 38

    Energy solutions to the bi-harmonic parabolic equations by Saleh Almuthaybiri, Tarek Saanouni

    Published 2024-12-01
    “…This study explores the threshold of global existence and exponential decay versus finite-time blow-up for solutions to an inhomogeneous nonlinear bi-harmonic heat problem. The novelty is to consider the inhomogeneous source term. …”
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