<?xml version="1.0" encoding="UTF-8"?><xml><records><record><source-app name="Biblio" version="7.x">Drupal-Biblio</source-app><ref-type>17</ref-type><contributors><authors><author><style face="normal" font="default" size="100%">JIAFA XU</style></author><author><style face="normal" font="default" size="100%">WEI DONG</style></author><author><style face="normal" font="default" size="100%">DONAL O’REGAN</style></author></authors></contributors><titles><title><style face="normal" font="default" size="100%">NONTRIVIAL SOLUTIONS FOR A FRACTIONAL SCHRODINGER EQUATION VIA CRITICAL POINT THEORY</style></title><secondary-title><style face="normal" font="default" size="100%">Communications in Applied Analysis</style></secondary-title><short-title><style face="normal" font="default" size="100%">SOLUTIONS FOR A FRACTIONAL SCHRODINGER EQUATION</style></short-title></titles><keywords><keyword><style  face="normal" font="default" size="100%">35A15</style></keyword><keyword><style  face="normal" font="default" size="100%">35R11</style></keyword></keywords><dates><year><style  face="normal" font="default" size="100%">2016</style></year><pub-dates><date><style  face="normal" font="default" size="100%">06/2016</style></date></pub-dates></dates><urls><web-urls><url><style face="normal" font="default" size="100%">http://www.acadsol.eu/en/articles/20/2/6.pdf</style></url></web-urls></urls><volume><style face="normal" font="default" size="100%">20</style></volume><pages><style face="normal" font="default" size="100%">10</style></pages><language><style face="normal" font="default" size="100%">eng</style></language><abstract><style face="normal" font="default" size="100%">&lt;p&gt;In this paper we discuss a time-independent fractional Schr¨odinger equation (−∆)su + V (x)u = f(x, u) + g(x) in R N , where N ≥ 2, s ∈ (0, 1) and (−∆)s stands for the fractional Laplacian. Using the Mountain Pass Theorem, we establish two existence theorems to ensure that the above problem has at least one nontrivial solution.&lt;/p&gt;
</style></abstract><issue><style face="normal" font="default" size="100%">2</style></issue><work-type><style face="normal" font="default" size="100%">scientific: mathematics</style></work-type><section><style face="normal" font="default" size="100%">253</style></section></record><record><source-app name="Biblio" version="7.x">Drupal-Biblio</source-app><ref-type>17</ref-type><contributors><authors><author><style face="normal" font="default" size="100%">DONAL O’REGAN</style></author></authors></contributors><titles><title><style face="normal" font="default" size="100%">FIXED POINT RESULTS FOR MAPS WITH WEAKLY SEQUENTIALLY CLOSED GRAPHS</style></title></titles><keywords><keyword><style  face="normal" font="default" size="100%">47H04</style></keyword><keyword><style  face="normal" font="default" size="100%">47H09</style></keyword><keyword><style  face="normal" font="default" size="100%">47H10</style></keyword><keyword><style  face="normal" font="default" size="100%">47H14</style></keyword></keywords><dates><year><style  face="normal" font="default" size="100%">2015</style></year><pub-dates><date><style  face="normal" font="default" size="100%">2015</style></date></pub-dates></dates><urls><web-urls><url><style face="normal" font="default" size="100%">http://www.acadsol.eu/en/articles/19/2/6.pdf</style></url></web-urls></urls><volume><style face="normal" font="default" size="100%">19</style></volume><pages><style face="normal" font="default" size="100%">9</style></pages><language><style face="normal" font="default" size="100%">eng</style></language><abstract><style face="normal" font="default" size="100%">&lt;p&gt;In this paper we present an alternative of Leray-Schauder type and a fixed point result of Furi-Pera type. An application is given to illustrate our theory.&lt;/p&gt;
</style></abstract><issue><style face="normal" font="default" size="100%">2</style></issue><section><style face="normal" font="default" size="100%">235</style></section></record><record><source-app name="Biblio" version="7.x">Drupal-Biblio</source-app><ref-type>17</ref-type><contributors><authors><author><style face="normal" font="default" size="100%">CHENGJUN GUO</style></author><author><style face="normal" font="default" size="100%">DONAL O’REGAN</style></author><author><style face="normal" font="default" size="100%">FEIQI DENG</style></author><author><style face="normal" font="default" size="100%">RAVI P.AGARWAL</style></author></authors></contributors><titles><title><style face="normal" font="default" size="100%">FIXED POINTS AND EXPONENTIAL STABILITY FOR UNCERTAIN STOCHASTIC NEURAL NETWORKS WITH MULTIPLE MIXED TIME-DELAYS</style></title></titles><keywords><keyword><style  face="normal" font="default" size="100%">34K50</style></keyword><keyword><style  face="normal" font="default" size="100%">60H10</style></keyword><keyword><style  face="normal" font="default" size="100%">93Dxx</style></keyword></keywords><dates><year><style  face="normal" font="default" size="100%">2015</style></year><pub-dates><date><style  face="normal" font="default" size="100%">2015</style></date></pub-dates></dates><urls><web-urls><url><style face="normal" font="default" size="100%">http://www.acadsol.eu/en/articles/19/2/3.pdf</style></url></web-urls></urls><volume><style face="normal" font="default" size="100%">19</style></volume><pages><style face="normal" font="default" size="100%">17</style></pages><language><style face="normal" font="default" size="100%">eng</style></language><abstract><style face="normal" font="default" size="100%">&lt;p class=&quot;rtejustify&quot;&gt;In this paper we study the stability of a stochastic neural networks with parameter uncertainties and multiple time delays $${ dx \ \ = [−(A + △A(t))x(t) + (B + △B(t))f(t, x(t), x(t − τ_1(t)), . . . , x(t − τ_m(t)))}$$ $${ + \sum^{k}_{p=1} (W_p + △W_p(t)) \int^t_{t−r_p(t)} g_p(x(s))ds]dt + \sum^l_{j=1} h_j (t, x(t), x(t − σ_j (t)))dw(t).}$$ Using fixed point theory and a linear matrix inequality(LMI), we obtain new criteria for exponential stability in mean square of the considered uncertain stochastic neural networks with multiple mixed time-delays.&lt;/p&gt;
</style></abstract><issue><style face="normal" font="default" size="100%">2</style></issue><section><style face="normal" font="default" size="100%">191</style></section></record><record><source-app name="Biblio" version="7.x">Drupal-Biblio</source-app><ref-type>17</ref-type><contributors><authors><author><style face="normal" font="default" size="100%">SMAIL DJEBALI</style></author><author><style face="normal" font="default" size="100%">DONAL O’REGAN</style></author><author><style face="normal" font="default" size="100%">ZAHIRA SAHNOUN</style></author></authors></contributors><titles><title><style face="normal" font="default" size="100%">ON THE SOLVABILITY OF SOME OPERATOR EQUATIONS AND INCLUSIONS IN BANACH SPACES WITH THE WEAK TOPOLOGY</style></title><secondary-title><style face="normal" font="default" size="100%">Communications in Applied Analysis</style></secondary-title><short-title><style face="normal" font="default" size="100%">OPERATOR EQUATIONS AND INCLUSIONS</style></short-title></titles><keywords><keyword><style  face="normal" font="default" size="100%">45D05</style></keyword><keyword><style  face="normal" font="default" size="100%">47H10</style></keyword><keyword><style  face="normal" font="default" size="100%">47H30</style></keyword><keyword><style  face="normal" font="default" size="100%">47J05</style></keyword><keyword><style  face="normal" font="default" size="100%">54C60.</style></keyword></keywords><dates><year><style  face="normal" font="default" size="100%">2011</style></year><pub-dates><date><style  face="normal" font="default" size="100%">01/2011</style></date></pub-dates></dates><urls><web-urls><url><style face="normal" font="default" size="100%">http://www.acadsol.eu/en/articles/15/1/10.pdf</style></url></web-urls></urls><volume><style face="normal" font="default" size="100%">15</style></volume><pages><style face="normal" font="default" size="100%">140</style></pages><language><style face="normal" font="default" size="100%">eng</style></language><abstract><style face="normal" font="default" size="100%">&lt;div class=&quot;rtejustify&quot;&gt;The aim of this paper is to present some existence results regarding operator equation and operator inclusions in some Banach spaces endowed with the weak topology. The results complement those obtained in [19, 20, 21, 22]. The Schauder-Tychonov fixed point is used with the weak measure of noncompactness. Applications to Volterra integral equations and inclusions are also provided.&lt;/div&gt;
</style></abstract><issue><style face="normal" font="default" size="100%">1</style></issue><work-type><style face="normal" font="default" size="100%">scientific: mathematics</style></work-type><section><style face="normal" font="default" size="100%">125</style></section></record><record><source-app name="Biblio" version="7.x">Drupal-Biblio</source-app><ref-type>17</ref-type><contributors><authors><author><style face="normal" font="default" size="100%">DONAL O’REGAN</style></author></authors></contributors><titles><title><style face="normal" font="default" size="100%">PERIODIC POINTS FOR COMPACT ABSORBING CONTRACTIONS IN EXTENSION TYPE SPACES</style></title><secondary-title><style face="normal" font="default" size="100%">Communications in Applied Analysis</style></secondary-title><short-title><style face="normal" font="default" size="100%">MULTIPLICITY RESULTS</style></short-title></titles><keywords><keyword><style  face="normal" font="default" size="100%">47H10</style></keyword></keywords><dates><year><style  face="normal" font="default" size="100%">2010</style></year><pub-dates><date><style  face="normal" font="default" size="100%">01/2010</style></date></pub-dates></dates><urls><web-urls><url><style face="normal" font="default" size="100%">http://www.acadsol.eu/en/articles/14/1/1.pdf</style></url></web-urls></urls><volume><style face="normal" font="default" size="100%">14</style></volume><pages><style face="normal" font="default" size="100%">12</style></pages><language><style face="normal" font="default" size="100%">eng</style></language><abstract><style face="normal" font="default" size="100%">&lt;div&gt;Several new periodic point results are presented for self maps in extension type spaces. In particular we discuss compact absorbing contractions.&lt;/div&gt;
</style></abstract><issue><style face="normal" font="default" size="100%">1</style></issue><work-type><style face="normal" font="default" size="100%">scientific: mathematics</style></work-type><section><style face="normal" font="default" size="100%">1</style></section></record><record><source-app name="Biblio" version="7.x">Drupal-Biblio</source-app><ref-type>17</ref-type><contributors><authors><author><style face="normal" font="default" size="100%">DONAL O’REGAN</style></author></authors></contributors><titles><title><style face="normal" font="default" size="100%">CONTINUATION THEOREMS FOR ACYCLIC MAPS IN TOPOLOGICAL SPACES</style></title><secondary-title><style face="normal" font="default" size="100%">Communications in Applied Analysis</style></secondary-title><short-title><style face="normal" font="default" size="100%">CONTINUATION THEOREMS</style></short-title></titles><keywords><keyword><style  face="normal" font="default" size="100%">47H10.</style></keyword></keywords><dates><year><style  face="normal" font="default" size="100%">2009</style></year><pub-dates><date><style  face="normal" font="default" size="100%">01/2009</style></date></pub-dates></dates><urls><web-urls><url><style face="normal" font="default" size="100%">http://www.acadsol.eu/en/articles/13/1/5.pdf</style></url></web-urls></urls><volume><style face="normal" font="default" size="100%">13</style></volume><pages><style face="normal" font="default" size="100%">46</style></pages><language><style face="normal" font="default" size="100%">eng</style></language><abstract><style face="normal" font="default" size="100%">&lt;p class=&quot;rtejustify&quot;&gt;This paper discusses acyclic maps between topological spaces and we present a definition of an essential map in this setting. In addition we show that if F is essential and &lt;img alt=&quot;&quot; height=&quot;19&quot; src=&quot;data:image/png;base64,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&quot; width=&quot;51&quot; /&gt;then G is essential.&lt;/p&gt;
</style></abstract><issue><style face="normal" font="default" size="100%">1</style></issue><work-type><style face="normal" font="default" size="100%">scientific: mathematics</style></work-type><section><style face="normal" font="default" size="100%">39</style></section></record><record><source-app name="Biblio" version="7.x">Drupal-Biblio</source-app><ref-type>17</ref-type><contributors><authors><author><style face="normal" font="default" size="100%">DONAL O’REGAN</style></author></authors></contributors><titles><title><style face="normal" font="default" size="100%">MULTIPLICITY RESULTS FOR SUBLINEAR AND SUPERLINEAR HAMMERSTEIN INTEGRAL EQUATIONS VIA MORSE THEORY</style></title></titles><keywords><keyword><style  face="normal" font="default" size="100%">47J20</style></keyword><keyword><style  face="normal" font="default" size="100%">47J30</style></keyword></keywords><dates><year><style  face="normal" font="default" size="100%">2009</style></year><pub-dates><date><style  face="normal" font="default" size="100%">2009</style></date></pub-dates></dates><urls><web-urls><url><style face="normal" font="default" size="100%">http://www.acadsol.eu/en/articles/13/3/9.pdf</style></url></web-urls></urls><volume><style face="normal" font="default" size="100%">13</style></volume><pages><style face="normal" font="default" size="100%">9</style></pages><language><style face="normal" font="default" size="100%">eng</style></language><abstract><style face="normal" font="default" size="100%">&lt;p&gt;In this paper we establish some results for nonlinear sublinear and superlinear Hammerstein integral equations. Using Morse theory and in particular critical groups we prove a number of multiplicity results.&lt;/p&gt;
</style></abstract><issue><style face="normal" font="default" size="100%">3</style></issue><section><style face="normal" font="default" size="100%">385</style></section></record><record><source-app name="Biblio" version="7.x">Drupal-Biblio</source-app><ref-type>17</ref-type><contributors><authors><author><style face="normal" font="default" size="100%">ALEXANDRU KRISTÀLY</style></author><author><style face="normal" font="default" size="100%">DONAL O’REGAN</style></author><author><style face="normal" font="default" size="100%">CSABA VARGA</style></author></authors></contributors><titles><title><style face="normal" font="default" size="100%">PARAMETERIZED NONLINEAR EQUATIONS ON DIRICHLET FORMS</style></title></titles><keywords><keyword><style  face="normal" font="default" size="100%">31C25</style></keyword><keyword><style  face="normal" font="default" size="100%">35B38</style></keyword></keywords><dates><year><style  face="normal" font="default" size="100%">2009</style></year><pub-dates><date><style  face="normal" font="default" size="100%">2009</style></date></pub-dates></dates><urls><web-urls><url><style face="normal" font="default" size="100%">http://www.acadsol.eu/en/articles/13/3/4.pdf</style></url></web-urls></urls><volume><style face="normal" font="default" size="100%">13</style></volume><pages><style face="normal" font="default" size="100%">9</style></pages><language><style face="normal" font="default" size="100%">eng</style></language><abstract><style face="normal" font="default" size="100%">&lt;p&gt;By using variational techniques we prove the existence of two nontrivial solutions for a parameterized nonlinear equation relative to Dirichlet forms.&lt;/p&gt;
</style></abstract><issue><style face="normal" font="default" size="100%">3</style></issue><section><style face="normal" font="default" size="100%">317</style></section></record><record><source-app name="Biblio" version="7.x">Drupal-Biblio</source-app><ref-type>17</ref-type><contributors><authors><author><style face="normal" font="default" size="100%">JIFENG CHU</style></author><author><style face="normal" font="default" size="100%">DONAL O’REGAN</style></author></authors></contributors><titles><title><style face="normal" font="default" size="100%">POSITIVE PERIODIC SOLUTIONS OF SYSTEM OF FUNCTIONAL DIFFERENCE EQUATIONS</style></title></titles><keywords><keyword><style  face="normal" font="default" size="100%">39A10</style></keyword><keyword><style  face="normal" font="default" size="100%">39A12</style></keyword></keywords><dates><year><style  face="normal" font="default" size="100%">2008</style></year><pub-dates><date><style  face="normal" font="default" size="100%">2008</style></date></pub-dates></dates><urls><web-urls><url><style face="normal" font="default" size="100%">http://www.acadsol.eu/en/articles/12/3/1.pdf</style></url></web-urls></urls><volume><style face="normal" font="default" size="100%">12</style></volume><pages><style face="normal" font="default" size="100%">10</style></pages><language><style face="normal" font="default" size="100%">eng</style></language><abstract><style face="normal" font="default" size="100%">&lt;p class=&quot;rtejustify&quot;&gt;In this paper, we deal with the existence of positive periodic solutions of the functional difference system ${ x(n + 1) = A(n)x(n) + F(n, x_n) }$. Moreover we characterize the eigenvalue intervals for ${ x(n + 1) = A(n)x(n) + λH(n)G(x_n) }$. The technique is based on a fixed point theorem in conical shells.&lt;/p&gt;
</style></abstract><issue><style face="normal" font="default" size="100%">3</style></issue><section><style face="normal" font="default" size="100%">235</style></section></record><record><source-app name="Biblio" version="7.x">Drupal-Biblio</source-app><ref-type>17</ref-type><contributors><authors><author><style face="normal" font="default" size="100%">JIFENG CHU</style></author><author><style face="normal" font="default" size="100%">DONAL O’REGAN</style></author></authors></contributors><titles><title><style face="normal" font="default" size="100%">POSITIVE SOLUTIONS AND EIGENVALUE INTERVALS FOR DISCRETE BOUNDARY VALUE PROBLEMS</style></title></titles><keywords><keyword><style  face="normal" font="default" size="100%">34B16</style></keyword><keyword><style  face="normal" font="default" size="100%">39A10</style></keyword></keywords><dates><year><style  face="normal" font="default" size="100%">2008</style></year><pub-dates><date><style  face="normal" font="default" size="100%">2008</style></date></pub-dates></dates><urls><web-urls><url><style face="normal" font="default" size="100%">http://www.acadsol.eu/en/articles/12/3/2.pdf</style></url></web-urls></urls><volume><style face="normal" font="default" size="100%">12</style></volume><pages><style face="normal" font="default" size="100%">20</style></pages><language><style face="normal" font="default" size="100%">eng</style></language><abstract><style face="normal" font="default" size="100%">&lt;p&gt;In this paper, we study the existence of positive solutions and characterize the eigenvalue intervals for discrete boundary value problems. Both second order problems and pLaplacian problems are considered. The proof relies on a well-known fixed point theorem in cones.&lt;/p&gt;
</style></abstract><issue><style face="normal" font="default" size="100%">3</style></issue><section><style face="normal" font="default" size="100%">245</style></section></record><record><source-app name="Biblio" version="7.x">Drupal-Biblio</source-app><ref-type>17</ref-type><contributors><authors><author><style face="normal" font="default" size="100%">JINHAI CHEN</style></author><author><style face="normal" font="default" size="100%">DONAL O’REGAN</style></author><author><style face="normal" font="default" size="100%">CHRISTOPHER C. TISDELL</style></author></authors></contributors><titles><title><style face="normal" font="default" size="100%">SOME RESULTS ON PERIODIC SOLUTIONS FOR EVEN ORDER DIFFERENTIAL EQUATIONS</style></title></titles><keywords><keyword><style  face="normal" font="default" size="100%">34B10</style></keyword><keyword><style  face="normal" font="default" size="100%">34B15</style></keyword></keywords><dates><year><style  face="normal" font="default" size="100%">2008</style></year><pub-dates><date><style  face="normal" font="default" size="100%">2008</style></date></pub-dates></dates><urls><web-urls><url><style face="normal" font="default" size="100%">http://www.acadsol.eu/en/articles/12/1/3.pdf</style></url></web-urls></urls><volume><style face="normal" font="default" size="100%">12</style></volume><pages><style face="normal" font="default" size="100%">5</style></pages><language><style face="normal" font="default" size="100%">eng</style></language><abstract><style face="normal" font="default" size="100%">&lt;p&gt;This paper presents some new results for the existence of a unique 2π-periodic solution of even order differential equations. Here the assumption in [3, J. H. Chen and D. O’Regan, On periodic solutions for even order differential equations, Nonlinear Anal., (2007), doi: 10.1016/j.na.2007.06.013] that maximal solution of an initial value problem exists is removed.&lt;/p&gt;
</style></abstract><issue><style face="normal" font="default" size="100%">1</style></issue><section><style face="normal" font="default" size="100%">23</style></section></record><record><source-app name="Biblio" version="7.x">Drupal-Biblio</source-app><ref-type>17</ref-type><contributors><authors><author><style face="normal" font="default" size="100%">JIFENG CHU</style></author><author><style face="normal" font="default" size="100%">DONAL O’REGAN</style></author></authors></contributors><titles><title><style face="normal" font="default" size="100%">POSITIVE SOLUTIONS FOR REGULAR AND SINGULAR FOURTH-ORDER BOUNDARY VALUE PROBLEMS</style></title></titles><keywords><keyword><style  face="normal" font="default" size="100%">34B18</style></keyword></keywords><dates><year><style  face="normal" font="default" size="100%">2006</style></year><pub-dates><date><style  face="normal" font="default" size="100%">2006</style></date></pub-dates></dates><urls><web-urls><url><style face="normal" font="default" size="100%">http://www.acadsol.eu/en/articles/10/2/7.pdf</style></url></web-urls></urls><volume><style face="normal" font="default" size="100%">10</style></volume><pages><style face="normal" font="default" size="100%">16</style></pages><language><style face="normal" font="default" size="100%">eng</style></language><abstract><style face="normal" font="default" size="100%">&lt;p&gt;By applying well-known fixed point theorems in cones, we study the existence of positive solutions for fourth-order boundary value problem ${ x^{(4)} (t) + βx′′(t) = f(t, x), \ \ 0 &amp;lt; t &amp;lt; 1}$&amp;nbsp;&amp;nbsp;with ${ x(0) = x(1) = x ′′(0) = x ′′(1) = 0,}$ where ${ 0 &amp;lt; β &amp;lt; π^2 }$. We discuss both the singular case and the regular case.&lt;/p&gt;
</style></abstract><issue><style face="normal" font="default" size="100%">2</style></issue><section><style face="normal" font="default" size="100%">185</style></section></record></records></xml>