Results 11 to 20 of about 176,634,246 (277)
Craniofacial growth theory and orthodontic treatment
http://babel.hathitrust.org/cgi/pt?id=uc1.l0061452249;view=2up;ui=fullscreen#page/n0/mode ...
Symposium on Craniofacial Growth
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Growth modification : what works, what doesn't, and why
http://babel.hathitrust.org/cgi/pt?id=mdp.39015046466275;view=2up;ui=fullscreen#page/n0/mode ...
Symposium on Craniofacial Growth
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In this paper, we investigate the order and the hyper-order of entire solutions of the linear differential equation \begin{equation*} f^{\left( k\right) }+\left( D_{k-1}+B_{k-1}e^{b_{k-1}z}\right) f^{\left(k-1\right) }+ ...
H. Habib, B. Belaidi
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Five Years International Workers Order: 1930–1935
A history of the first five years of the International Workers Order, addressing the IWO's foundation, its various ethnic sections, and its goals.CONTENTS: Five Years I.W.O. • First Struggles for Proletarian Order by R.
International Workers Order
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Infinite Order of Growth of Solutions of Second Order Linear Differential Equations
We consider the di?erential equation f'' +A(z)f' +B(z)f = 0, where A(z) and B(z) are entire complex functions. We improve various restrictions on coe?cients A(z) and B(z) and prove that all non-trivial solutions are of in?nite order.
Mehra, Naveen, Pande, V. P.
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On growth order of solutions of differential equations in a neighborhood of a branch point [PDF]
Let $M_k$ be {the} set of $k$-valued meromorphic in$G={zcolon r_0leqslant |z|}$ functions with {a}~branch point of order$k-1$ {at} $infty$; let $E_ast$ be a set of circles {with finite} sum of radii.
A. Z. Mokhonko, A. A. Mokhonko
doaj
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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Hyper-order and fixed points of meromorphic solutions of higher order linear differential equations
The purpose of this paper is to study the growth and fixed points of meromorphic solutions and their derivatives to complex higher order linear differential equations whose coefficients are meromorphic functions.
Habib Habib, Benharrat Belaïdi
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In this article, we investigate the complex higher order linear differential equations in which the coefficients are entire functions of (α, β, γ)-order and obtain some results which improve and generalize some previous results of Tu et al. [29] as well
Benharrat Belaidi, Tanmay Biswas
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Growth of order in an anisotropic Swift-Hohenberg model [PDF]
We have studied the ordering kinetics of a two-dimensional anisotropic Swift-Hohenberg (SH) model numerically. The defect structure for this model is simpler than for the isotropic SH model. One finds only dislocations in the aligned ordering striped system.
Qian, Hai, Mazenko, Gene F.
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