﻿<?xml version="1.0" encoding="utf-8"?><rss version="2.0"><channel><title>Journal of Inequalities and Applications</title><link>http://www.hindawi.com</link><description>The latest articles from Hindawi Publishing Corporation</description><copyright>&amp;#169; 2012, Hindawi Publishing Corporation. All rights reserved.</copyright><item><title>On Certain Subclasses of Meromorphically p-Valent Functions Associated by the Linear Operator D&amp;#x03BB;n</title><link>http://www.hindawi.com/journals/jia/2011/401913/</link><description>The purpose of this paper is to introduce two novel subclasses &amp;#x00393;&amp;#x003bb;(n,&amp;#x003b1;,&amp;#x003b2;) and &amp;#x00393;&amp;#x003bb;*(n,&amp;#x003b1;,&amp;#x003b2;) of meromorphic p-valent functions by using the linear operator D&amp;#x003bb;n. Then we prove the necessary and sufficient conditions for a function f in order to be in the new classes. Further we study several important properties such as coefficients inequalities, inclusion properties, the growth and distortion theorems, the radii of meromorphically p-valent starlikeness, convexity, and subordination properties. We also prove that the results are sharp for a certain subclass of functions.</description><Author>Amin Saif and Adem K&amp;#305;l&amp;#305;&amp;#231;man</Author><copyright>Copyright &amp;#xa9; 2011 Amin Saif and Adem K&amp;#x131;l&amp;#x131;&amp;#xe7;man. All rights reserved.</copyright></item><item><title>Size of Convergence Domains for Generalized Hausdorff Prime Matrices</title><link>http://www.hindawi.com/journals/jia/2011/131240/</link><description>We show that there exit E-J generalized Hausdorff matrices and unbounded sequences 
				x such that each matrix has convergence domain 
				c&amp;#x02295;x.</description><Author>T. Selmanogullari, E. Sava&amp;#351;, and B. E. Rhoades</Author><copyright>Copyright &amp;#xa9; 2011 T. Selmanogullari et al. All rights reserved.</copyright></item><item><title>Some New Double Sequence Spaces Defined by Orlicz Function in n-Normed Space</title><link>http://www.hindawi.com/journals/jia/2011/592840/</link><description>The aim of this paper is to introduce and study some new double sequence spaces with respect to an Orlicz function, and also some properties of
the resulting sequence spaces were examined.</description><Author>Ekrem Sava&amp;#351;</Author><copyright>Copyright &amp;#xa9; 2011 Ekrem Sava&amp;#x15f;. All rights reserved.</copyright></item><item><title>A New Class of Sequences Related to the lp Spaces Defined by  Sequences of Orlicz Functions</title><link>http://www.hindawi.com/journals/jia/2011/539745/</link><description>We introduce new sequence space m(M,&amp;#x003d5;,q,&amp;#x0039b;) defined by combining an Orlicz function, seminorms, and &amp;#x003bb;-sequences. We study its different properties and obtain some inclusion relation involving the space 
				m(M,&amp;#x003d5;,q,&amp;#x003bb;). Inclusion relation between statistical convergent sequence spaces and Cesaro statistical convergent sequence spaces is also given.</description><Author>Naim L. Braha</Author><copyright>Copyright &amp;#xa9; 2011 Naim L. Braha. All rights reserved.</copyright></item><item><title>General Fritz Carlson&amp;#39;s Type Inequality for Sugeno Integrals</title><link>http://www.hindawi.com/journals/jia/2011/761430/</link><description>Fritz Carlson&amp;#39;s type inequality for fuzzy integrals is studied in a rather general form. The main results of this paper generalize some previous results.</description><Author>Xiaojing Wang and Chuanzhi Bai</Author><copyright>Copyright &amp;#xa9; 2011 Xiaojing Wang and Chuanzhi Bai. All rights reserved.</copyright></item><item><title>Normality Criteria of Lahiri&amp;#39;s Type and Their Applications</title><link>http://www.hindawi.com/journals/jia/2011/873184/</link><description>We prove two normality criteria for families of some functions concerning
Lahiri&amp;#39;s type, the results generalize those given by Charak and Rieppo, Xu and
Cao. As applications, we study a problem related to R. Br&amp;#252;ck&amp;#39;s Conjecture and obtain
a result that generalizes those given by Yang and Zhang, L&amp;#252;, Xu and Chen.</description><Author>Xiao-Bin Zhang, Jun-Feng Xu, and Hong-Xun Yi</Author><copyright>Copyright &amp;#xa9; 2011 Xiao-Bin Zhang et al. All rights reserved.</copyright></item><item><title>Bessel and Gr&amp;#252;ss Type Inequalities in Inner Product Modules over Banach &amp;#x2217;-Algebras</title><link>http://www.hindawi.com/journals/jia/2011/562923/</link><description>We give an analogue of the Bessel inequality and we state a simple formulation of the Gr&amp;#x000fc;ss type inequality in inner product C*-modules, which is a refinement of it. We obtain some further generalization of the Gr&amp;#x000fc;ss type inequalities in inner product modules over proper H*-algebras and unital Banach *-algebras for C*-seminorms and positive linear functionals.</description><Author>A. G. Ghazanfari and S. S. Dragomir</Author><copyright>Copyright &amp;#xa9; 2011 A. G. Ghazanfari and S. S. Dragomir. All rights reserved.</copyright></item><item><title>On Shafer and Carlson Inequalities</title><link>http://www.hindawi.com/journals/jia/2011/840206/</link><description>We present a generalized and sharp version of Shafer&amp;#39;s inequality
for the inverse tangent function and a new lower bound of Carlson&amp;#39;s inequality
by means of a third order estimate of the inverse cosine function.</description><Author>Chao-Ping Chen, Wing-Sum Cheung, and Wusheng Wang</Author><copyright>Copyright &amp;#xa9; 2011 Chao-Ping Chen et al. All rights reserved.</copyright></item><item><title>An Application of Hybrid Steepest Descent Methods for Equilibrium Problems and Strict Pseudocontractions in Hilbert Spaces</title><link>http://www.hindawi.com/journals/jia/2011/173430/</link><description>We use the hybrid steepest descent methods for finding a common element of the set of solutions of an equilibrium problem and the set of fixed points of a strict pseudocontraction mapping in the setting of real Hilbert spaces. We proved strong convergence theorems  of the sequence generated by our proposed schemes.</description><Author>Ming Tian</Author><copyright>Copyright &amp;#xa9; 2011 Ming Tian. All rights reserved.</copyright></item><item><title>Refinements of Results about Weighted Mixed Symmetric Means and Related Cauchy Means</title><link>http://www.hindawi.com/journals/jia/2011/350973/</link><description>A recent refinement of the classical discrete Jensen inequality is given by Horv&amp;#225;th and Pe&amp;#269;ari&amp;#263;. In this paper, the corresponding weighted mixed symmetric means and Cauchy-type means are defined. We investigate the exponential convexity of some functions, study mean
value theorems, and prove the monotonicity of the introduced means.</description><Author>L&amp;#225;szl&amp;#243; Horv&amp;#225;th, Khuram Ali Khan, and J. Pe&amp;#269;ari&amp;#263;</Author><copyright>Copyright &amp;#xa9; 2011 L&amp;#xe1;szl&amp;#xf3; Horv&amp;#xe1;th et al. All rights reserved.</copyright></item><item><title>Precise Asymptotics in the Law of Iterated Logarithm for Moving Average Process under Dependence</title><link>http://www.hindawi.com/journals/jia/2011/320932/</link><description>Let {&amp;#x003be;i,&amp;#x2009;&amp;#x2009;-&amp;#x0221e;&amp;#x0003c;i&amp;#x0003c;&amp;#x0221e;} be a doubly infinite sequence of identically distributed and &amp;#x003d5;-mixing random variables, and let {ai,&amp;#x2009;&amp;#x2009;-&amp;#x0221e;&amp;#x0003c;i&amp;#x0003c;&amp;#x0221e;} be an absolutely summable sequence of real numbers. In this paper, we get precise asymptotics in the law of the logarithm for linear process {Xk=&amp;#x02211;i=-&amp;#x0221e;+&amp;#x0221e;ai+k&amp;#x003be;i, k&amp;#x02265;1}, which extend Liu and Lin&amp;#39;s (2006) result to moving average process under dependence assumption.</description><Author>Jie Li</Author><copyright>Copyright &amp;#xa9; 2011 Jie Li. All rights reserved.</copyright></item><item><title>Sharp Nonexistence Results for a Linear Elliptic Inequality Involving Hardy and Leray Potentials</title><link>http://www.hindawi.com/journals/jia/2011/917201/</link><description>We deal with nonnegative distributional supersolutions for a class of linear elliptic equations involving inverse-square potentials and logarithmic weights. We prove sharp nonexistence results.</description><Author>Mouhamed Moustapha Fall and Roberta Musina</Author><copyright>Copyright &amp;#xa9; 2011 Mouhamed Moustapha Fall and Roberta Musina. All rights reserved.</copyright></item><item><title>Stochastic Delay Lotka-Volterra Model</title><link>http://www.hindawi.com/journals/jia/2011/914270/</link><description>This paper examines the asymptotic behaviour of the stochastic extension of a fundamentally important population process, namely the delay Lotka-Volterra model. The stochastic version of this process appears to have some intriguing properties such as pathwise estimation and asymptotic moment estimation. Indeed, their solutions will be stochastically ultimately bounded.</description><Author>Lian Baosheng, Hu Shigeng, and Fen Yang</Author><copyright>Copyright &amp;#xa9; 2011 Lian Baosheng et al. All rights reserved.</copyright></item><item><title>Some Properties of Orthogonal Polynomials for Laguerre-Type Weights</title><link>http://www.hindawi.com/journals/jia/2011/372874/</link><description>Let R+=[0,&amp;#x0221e;), let R:R+&amp;#x02192;R+ be a continuous, nonnegative, and increasing function, and let pn,&amp;#x003c1;(x) be the orthonormal polynomials with the weight w&amp;#x003c1;(x)=x&amp;#x003c1;e-R(x),&amp;#x003c1;&amp;#x0003e;-1/2. For the zeros {xk,n,&amp;#x003c1;}k=1n of pn,&amp;#x003c1;(x)=pn(w&amp;#x003c1;2;x), we estimate pn,&amp;#x003c1;(j)(xk,n,&amp;#x003c1;), where j is a positive integer. Moreover, we investigate the various weighted Lp-norms (0&amp;#x0003c;p&amp;#x02a7d;&amp;#x0221e;) of pn,&amp;#x003c1;(x).</description><Author>HeeSun Jung and Ryozi Sakai</Author><copyright>Copyright &amp;#xa9; 2011 HeeSun Jung and Ryozi Sakai. All rights reserved.</copyright></item><item><title>Jacobi-Sobolev Orthogonal Polynomials: Asymptotics for N-Coherence of Measures</title><link>http://www.hindawi.com/journals/jia/2011/294134/</link><description>Let us introduce the Sobolev-type inner product &amp;#x2329;f,g&amp;#x0232A;=&amp;#x2329;f,g&amp;#x0232A;1+&amp;#x03BB;&amp;#x2329;f&amp;#x2032;,g&amp;#x2032;&amp;#x0232A;2, where &amp;#x03BB;&amp;#x003E;0 and &amp;#x2329;f,g&amp;#x0232A;1=&amp;#x222B;&amp;#x2212;11f(x)g(x)(1&amp;#x2212;x)&amp;#x03B1;(1+x)&amp;#x03B2;dx,  &amp;#x2329;f,g&amp;#x0232A;2=&amp;#x222B;&amp;#x2212;11f(x)g(x)((1&amp;#x2212;x)&amp;#x03B1;+1(1+x)&amp;#x03B2;+1)/(&amp;#x220F;k=1M|x&amp;#x2212;&amp;gt;&amp;#x03BE;k|Nk+1)dx+&amp;#x2211;k=1M&amp;#x2211;i=0NkMk,if(i)(&amp;#x03BE;k)g(i)(&amp;#x03BE;k),   with &amp;#x003b1;,&amp;#x003b2;&amp;#x0003e;&amp;#x2212;1,|&amp;#x003be;k|&amp;#x0003e;1, and Mk,i&amp;#x0003e;0, for all k,i. A Mehler-Heine-type formula and the inner strong asymptotics on 
				(-1,1) as well as some estimates for the polynomials orthogonal with respect to the above Sobolev inner product are obtained. Necessary conditions for the norm convergence of Fourier expansions in terms of such Sobolev orthogonal polynomials are given.</description><Author>Bujar Xh. Fejzullahu and Francisco Marcell&amp;#225;n</Author><copyright>Copyright &amp;#xa9; 2011 Bujar Xh. Fejzullahu and Francisco Marcell&amp;#xe1;n. All rights reserved.</copyright></item><item><title>Some Weighted Hardy-Type Inequalities on Anisotropic Heisenberg Groups</title><link>http://www.hindawi.com/journals/jia/2011/924840/</link><description>We prove some weighted Hardy type inequalities associated with a class of nonisotropic Greiner-type vector fields on anisotropic Heisenberg groups. As an application, we get some new Hardy type inequalities on anisotropic Heisenberg groups which generalize a result of Yongyang Jin and Yazhou Han.</description><Author>Bao-Sheng Lian, Qiao-Hua Yang, and Fen Yang</Author><copyright>Copyright &amp;#xa9; 2011 Bao-Sheng Lian et al. All rights reserved.</copyright></item><item><title>The Optimal Convex Combination Bounds for  Seiffert&amp;#39;s Mean</title><link>http://www.hindawi.com/journals/jia/2011/686834/</link><description>We derive some optimal convex combination bounds related to Seiffert's mean. We find the greatest values &amp;#x003b1;1,  &amp;#x003b1;2 and the least values &amp;#x003b2;1, &amp;#x003b2;2 such that the double inequalities &amp;#x003b1;1C(a,b)+(1-&amp;#x003b1;1)G(a,b)&amp;#x0003c;P(a,b)&amp;#x0003c;&amp;#x003b2;1C(a,b)+(1-&amp;#x003b2;1)G(a,b) and &amp;#x003b1;2C(a,b)+(1-&amp;#x003b1;2)H(a,b)&amp;#x0003c;P(a,b)&amp;#x0003c;&amp;#x003b2;2C(a,b)+(1-&amp;#x003b2;2)H(a,b) hold for all a,b&amp;#x0003e;0 with a&amp;#x02260;b. Here, C(a,b), G(a,b), H(a,b), and P(a,b) denote the contraharmonic, geometric, harmonic, and  Seiffert&amp;#39;s means of two positive numbers a and b, respectively.</description><Author>Hong Liu and Xiang-Ju Meng</Author><copyright>Copyright &amp;#xa9; 2011 Hong Liu and Xiang-Ju Meng. All rights reserved.</copyright></item><item><title>On Strong Law of Large Numbers for Dependent Random Variables</title><link>http://www.hindawi.com/journals/jia/2011/279754/</link><description>We discuss strong law of large numbers and complete convergence for sums of uniformly bounded negatively associate (NA) random variables (RVs). We extend and generalize some recent results. As corollaries, we investigate limit behavior of some other dependent random sequence.</description><Author>Zhongzhi Wang</Author><copyright>Copyright &amp;#xa9; 2011 Zhongzhi Wang. All rights reserved.</copyright></item><item><title>Fractional Quantum Integral Inequalities</title><link>http://www.hindawi.com/journals/jia/2011/787939/</link><description>The aim of the present paper is to establish some fractional q-integral inequalities on the specific time scale, Tt0={t:t=t0qn, n a nonnegative integer}&amp;#x0222a;{0}, where t0&amp;#x02208;R, and 0&amp;#x0003c;q&amp;#x0003c;1.</description><Author>Hasan &amp;#214;&amp;#287;&amp;#252;nmez and Umut Mutlu &amp;#214;zkan</Author><copyright>Copyright &amp;#xa9; 2011 Hasan &amp;#xd6;&amp;#x11f;&amp;#xfc;nmez and Umut Mutlu &amp;#xd6;zkan. All rights reserved.</copyright></item><item><title>Some Vector Inequalities for Continuous Functions of Self-Adjoint Operators in Hilbert Spaces</title><link>http://www.hindawi.com/journals/jia/2011/564836/</link><description>On utilizing the spectral representation of self-adjoint operators in
Hilbert spaces, some inequalities for the composite operator [f(M)1H&amp;#x2212;f(A)][f(A)&amp;#x2212;f(m)1H], where Sp(A)&amp;#x2286;[m,M] and for various classes of continuous functions f:[m,M]&amp;#x2192;&amp;#x2102; are given. Applications for the power function and the logarithmic
function are also provided.</description><Author>S. S. Dragomir</Author><copyright>Copyright &amp;#xa9; 2011 S. S. Dragomir. All rights reserved.</copyright></item><item><title>On the Growth of Solutions of Some Second-Order Linear Differential Equations</title><link>http://www.hindawi.com/journals/jia/2011/635604/</link><description>We investigate the growth of solutions of
f&amp;#x2032;&amp;#x2032;+P(z)f&amp;#x2032;+Q(z)f=0, where P(z) and Q(z) are entire functions. When P(z)=e-z and Q(z)=A1(z)ea1z+A2(z)ea2z satisfy some conditions, we prove that every nonzero
solution of the above equation has infinite order and hyper-order 1, which
improve the previous results.</description><Author>Feng Peng and Zong-Xuan Chen</Author><copyright>Copyright &amp;#xa9; 2011 Feng Peng and Zong-Xuan Chen. All rights reserved.</copyright></item><item><title>The Shrinking Projection Method for Common Solutions of Generalized Mixed Equilibrium Problems and Fixed Point Problems for Strictly Pseudocontractive Mappings</title><link>http://www.hindawi.com/journals/jia/2011/840319/</link><description>We introduce the shrinking hybrid projection method for finding a common element of the set of fixed points of strictly pseudocontractive mappings, the set of common solutions of the variational inequalities with inverse-strongly monotone mappings, and the set of common solutions of generalized mixed equilibrium problems in Hilbert spaces. Furthermore, we prove strong convergence theorems for a new shrinking hybrid projection method under some mild conditions. Finally, we apply our results to Convex Feasibility Problems (CFP). The results obtained in this paper improve and extend the corresponding results announced by Kim et al. (2010) and the previously known results.</description><Author>Thanyarat Jitpeera and Poom Kumam</Author><copyright>Copyright &amp;#xa9; 2011 Thanyarat Jitpeera and Poom Kumam. All rights reserved.</copyright></item><item><title>Riesz Potential on the Heisenberg Group</title><link>http://www.hindawi.com/journals/jia/2011/498638/</link><description>The relation between Riesz potential and heat kernel on the Heisenberg group is studied. Moreover, the Hardy-Littlewood-Sobolev inequality is established.</description><Author>Jinsen Xiao and Jianxun He</Author><copyright>Copyright &amp;#xa9; 2011 Jinsen Xiao and Jianxun He. All rights reserved.</copyright></item><item><title>Lyapunov Stability of  Quasilinear Implicit Dynamic Equations on Time Scales</title><link>http://www.hindawi.com/journals/jia/2011/979705/</link><description>This paper studies the stability of the solution x&amp;#x2261;0 for a class of quasilinear
implicit dynamic equations on time scales of the form Atx&amp;#x0394;=f(t,x). We deal with an index
concept to study the solvability and use Lyapunov functions as a tool to approach the stability
problem.</description><Author>N. H. Du, N. C. Liem, C. J. Chyan, and S. W. Lin</Author><copyright>Copyright &amp;#xa9; 2011 N. H. Du et al. All rights reserved.</copyright></item><item><title>A New Proof of Inequality for Continuous Linear Functionals</title><link>http://www.hindawi.com/journals/jia/2011/179695/</link><description>Gavrea and Ivan (2010) obtained an inequality for a continuous linear functional which annihilates all polynomials of degree at most k-1 for some positive integer k. In this paper, a new functional proof by Riesz representation theorem is provided. Related results and further applications of the inequality are also brought together.</description><Author>Feng Cui and Shijun Yang</Author><copyright>Copyright &amp;#xa9; 2011 Feng Cui and Shijun Yang. All rights reserved.</copyright></item><item><title>A Note on Kantorovich Inequality for Hermite Matrices</title><link>http://www.hindawi.com/journals/jia/2011/245767/</link><description>A new Kantorovich type inequality for Hermite matrices is proposed in this paper.
It holds for the invertible Hermite matrices and provides refinements of the classical results.
Elementary methods suffice to prove the inequality.</description><Author>Zhibing Liu, Kanmin Wang, and Chengfeng Xu</Author><copyright>Copyright &amp;#xa9; 2011 Zhibing Liu et al. All rights reserved.</copyright></item><item><title>On the Stability of Quadratic Double Centralizers and Quadratic Multipliers: A Fixed Point Approach</title><link>http://www.hindawi.com/journals/jia/2011/957541/</link><description>We prove the superstability of quadratic double centralizers and of quadratic multipliers on Banach algebras by fixed point methods. These results show that we can remove the conditions of being weakly commutative and weakly without order which are used in the work of M. E. Gordji et al. (2011) for Banach algebras.</description><Author>Abasalt Bodaghi, Idham Arif Alias, and Madjid Eshaghi Gordji</Author><copyright>Copyright &amp;#xa9; 2011 Abasalt Bodaghi et al. All rights reserved.</copyright></item><item><title>Nonsquareness and Locally Uniform Nonsquareness in Orlicz-Bochner Function Spaces Endowed with Luxemburg Norm</title><link>http://www.hindawi.com/journals/jia/2011/875649/</link><description>Criteria for nonsquareness and locally uniform nonsquareness of Orlicz-Bochner function spaces equipped with Luxemburg norm are given. We also prove that, in Orlicz-Bochner function spaces generated by locally uniform nonsquare Banach space, nonsquareness and locally uniform nonsquareness are equivalent.</description><Author>Shaoqiang Shang, Yunan Cui, and Yongqiang Fu</Author><copyright>Copyright &amp;#xa9; 2011 Shaoqiang Shang et al. All rights reserved.</copyright></item><item><title>Some Shannon-McMillan Approximation Theorems for Markov Chain Field on the Generalized Bethe Tree</title><link>http://www.hindawi.com/journals/jia/2011/470910/</link><description>A class of small-deviation theorems for the relative entropy densities of arbitrary random field on the generalized Bethe tree are discussed by comparing the arbitrary measure &amp;#x03BC; with the Markov measure &amp;#x03BC;Q on the generalized Bethe tree. As corollaries, some Shannon-Mcmillan theorems for the arbitrary random field on the generalized Bethe tree, Markov chain field on the generalized Bethe tree are obtained.</description><Author>Kangkang Wang and Decai Zong</Author><copyright>Copyright &amp;#xa9; 2011 Kangkang Wang and Decai Zong. All rights reserved.</copyright></item><item><title>Remarks on &amp;#8220;On a Converse of Jensen&amp;#39;s Discrete Inequality&amp;#8221; of S. Simi&amp;#263;</title><link>http://www.hindawi.com/journals/jia/2011/309565/</link><description>We show that the main results by S. Simi&amp;#x107; are special cases of results published many years earlier by J. E. Pe&amp;#269;ari&amp;#263; et al. (1992).</description><Author>S. Iveli&amp;#263; and J. Pe&amp;#269;ari&amp;#263;</Author><copyright>Copyright &amp;#xa9; 2011 S. Iveli&amp;#x107; and J. Pe&amp;#x10d;ari&amp;#x107;. All rights reserved.</copyright></item></channel></rss>
