Results 41 to 50 of about 162,174 (157)
Hyper-Ordinal Pattern: Measuring High-Order Connection Relationship in Brain Disease Networks
IEEE Transactions on Neural Systems and Rehabilitation EngineeringBrain hyper-networks as a kind of hypergraph for brain network analysis, describing the high-order interactions among brain regions, have been extensively utilized in research on brain diseases such as mild cognitive impairment (MCI) and Alzheimer’
Tianyu Du +3 more
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Relationship Between Hyper MV -algebras and Hyperlattices
Annals of the West University of Timisoara: Mathematics and Computer Science, 2016 Sh. Ghorbani, et al. [9], generalized the concept of MV -algebras and defined the notion of hyper MV -algebras. Now, in this paper, we try to prove that any hyper MV -algebra is a hyperlattice. First we prove that any hyper MV -algebra that satisfies the
Borzooei R. A. +2 more
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Entropy, 2014 This paper introduces a type of modified hybrid projective synchronization with complex transformationmatrix (CMHPS) for different dimensional fractional-order complex chaos and fractional-order real hyper-chaos.
Jian Liu
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Growth of solutions of higher-order linear differential equations
Electronic Journal of Differential Equations, 2010 In this article, we study the growth of solutions of the linear differential equation $$ f^{(k)}+(A_{k-1}(z)e^{P_{k-1}(z)}+B_{k-1}(z)) f^{(k-1)}+dots +(A_0(z)e^{P_0(z)}+B_0(z))f=0, $$ where $kgeq 2$ is an integer, $P_j(z)$ are nonconstant ...
Karima Hamani
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Linear differential equations with entire coefficients having the same order and type
Electronic Journal of Differential Equations, 2011 In this article, we study the growth of solutions to the differential equation $$ f^{k}+(A_{k-1}(z)e^{P_{k-1}(z)}e^{lambda z^m} +B_{k-1}(z))f^{k-1}+dots +(A_0(z)e^{P_0(z)} e^{lambda z^m}+B_0(z))f=0, $$ where $lambda in mathbb{C}^{ast}$, $mgeq 2 ...
Nacera Berrighi, Saada Hamouda
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Analele Stiintifice ale Universitatii Ovidius Constanta: Seria Matematica, 2013 In this paper, we investigate the order and the hyper-order of growth of solutions of the linear differential equation where n≥2 is an integer, Aj (z) (≢0) (j = 1,2) are entire functions with max {σ A(j) : (j = 1,2} < 1, Q (z) = qmzm + ... + q1z + q0 is
Belaïdi Benharrat, Habib Habib
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On the hyper-order of solutions of nonhomogeneous linear differential equations
Mathematical Communications, 2017 In this paper, we study the hyper-order of solutions of higher order linear differential equation \begin{equation*} f^{(k)}+A_{k-1}(z)f^{(k-1)}+\ldots A_{1}(z)f^{\prime }+A_{0}(z)f=H(z),\end{equation*} where $k\geq 2$ is an integer, $A_{j}\left( z\right) $ $(j=0,1,\ldots,k-1)$ and $H\left( z\right) $ $\left( \not\equiv 0\right) $ are entire functions ...
Khadidja, Cheriet Nour El Imane +1 more
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Advances in Difference Equations, 2016 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Long, Jianren, Zhu, Jun
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Oscillation of higher-order linear differential equations with entire coefficients
Electronic Journal of Differential Equations, 2010 This article is devoted to studying the solutions to the differential equation $$ f^{(k)}+A_{k-1}(z)f^{(k-1)}+dots +A_0(z)f=0,quad kge 2, $$ where coefficients $A_j(z)$ are entire functions of integer order.
Zhi Gang Huang, Gui Rong Sun
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On the order and hyper-order of meromorphic solutions of higher order linear differential equations
Hokkaido Mathematical Journal, 2013 In this paper, we investigate the order of growth of solutions of the higher order linear differential equation f(k) + Σk-1j=0 (hjePj(z) + dj) f(j) = 0, where Pj(z) (j = 0,1,…,k-1) are nonconstant polynomials such that deg Pj = n ≥ 1 and hj(z), dj(z) (j = 0,1,…,k-1) with h0 ≢ 0 are meromorphic functions of finite order such that max {ρ (hj),ρ(dj): j ...
ANDASMAS, Maamar, BELAÏDI, Benharrat
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