<?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%">SESHADEV PADHI</style></author><author><style face="normal" font="default" size="100%">SHILPEE SRIVASTAVA</style></author><author><style face="normal" font="default" size="100%">SMITA PATI</style></author></authors></contributors><titles><title><style face="normal" font="default" size="100%">POSITIVE PERIODIC SOLUTIONS FOR FIRST ORDER FUNCTIONAL DIFFERENTIAL EQUATIONS</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%">POSITIVE PERIODIC SOLUTIONS</style></short-title></titles><keywords><keyword><style  face="normal" font="default" size="100%">34C10</style></keyword><keyword><style  face="normal" font="default" size="100%">34C27</style></keyword><keyword><style  face="normal" font="default" size="100%">34K13</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%">12/2010</style></date></pub-dates></dates><urls><web-urls><url><style face="normal" font="default" size="100%">http://www.acadsol.eu/en/articles/14/4/3.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%">462</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;We establish conditions for the existence of at least two positive periodic solutions of the following functional differential equation of the form&lt;/div&gt;

&lt;div class=&quot;rtecenter&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;32&quot; src=&quot;data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAN8AAAAiCAIAAABQl5u8AAAAA3NCSVQICAjb4U/gAAAACXBIWXMAAA7EAAAOxAGVKw4bAAANKUlEQVR4nO2ce0xTZx/HH0qHMDa5lDXiQDYHToTNYAQDGHUwF5EMCM5GmOPiYJPLNkwG2SBxmWLAKVFYJI6JMgcM5xbrFIairVBELg4KXtJREFmRS2krt15oe87z/vG878l5z2lrW9he3qSfv3q+53d+z/f5nd+59RTsIITAho0lCeN/bcCGDaPYutPG0sXWnTaWLrbutLF0sXWnjaWLrTttLF1s3Wlj6WLrThtLF8u6s6mp6c6dOxRRr9dPTk7Sg+fn5+VyufXWFsDY2JhBfXR0dIkkXCDG/CwEmUym1WoX7oFeE7oilUr1ev0zh7CgOzEMe//990+dOkUWVSrVrl27ZDKZwfjU1NTBwUHzh1gU8vPzb9y4YXBVUVHR1atXLU3I5XKPHDlicNXNmzcPHjxoaUIzgRBeuXKluLh4fHzcTD9W09/fn5ycjGEYWuzq6rp48WJzc7OxeIuKTK+SXC7ncDgajeYZtqDZCAQCAEBraytZTExMPH/+PFl59OjR06dP0WeRSBQSEqJSqcwfZYFUVFTs27ePrExNTQ0ODqLPKpUqNDT0wYMH5icUCoXBwcFKpZJQMAwTCoXEYnp6+g8//LAw14b55ptvOBxORETEe++9Z74fK5idnQ0KCnr48CGhHDlyxN3dPT093WC8FUWmV6mmpiY1NdW0MQu6Mzc3NzQ0lKw0NTWFh4eTFQzDVq1a9d1335G3+uqrr8wfZSFMTk56eXkRxwZi7969CQkJxGJ9ff3WrVtxHDcnIY7jmzdvbmpqIotnzpzx9PSkDCqTyRbmnYper3dzc6utrc3Kyrp27Zr5fqygoKCgoKCArGg0GkdHx+rqanqwdUWmVwnH8ZCQEB6PZ8KYBd25Zs2aX3/9laxER0fX1dWRlb6+PgDAvXv3CEUikbDZbL1eb/5AVnPs2LH9+/eTFQzDWCzWt99+Syg4jvv6+pIdmqCrq8vf35/SyvHx8bt27SIraWlp5CEWBVRJyhnITD8WodVqPTw8RkZGyCK6pkskEnq81UWmV6m6utq0cwP3nTqdjs/n379/H92ONDU1aTQakUiE43hsbCwRNjs7y+PxduzYgRaVSqVQKLxw4YKzs7NWqyWek7y8vNzc3Nra2p5xh2EhQ0NDt27dwjAMx3FC5HK50dHR6DOGYffu3fvtt9/kcjmLxRoaGkK6nZ1dZGTkpUuXiK0ghEKhsLm5GcMwmUx29epV4mGOy+Xu3LnTzs4OLQ4ODqJIHx+f+/fvE0NTEi4csVjM5XKZTKZarSY/WZrpxyASieT333+fnZ3VarUNDQ3E8wDa/OWXXyYH8/n81157zcXFpbGxUSgUkldZV2RgqEoRERGNjY1qtdqYZ2p3KhSK9PT04eHhtLS05OTkEydOFBcX796929XV9dy5c/b29kQkj8dbtWqVi4sLWuzu7j5z5kxVVZWPj8/Zs2fRTSpi06ZNV65coY89MzMjMs6jR4+goV/3abXalJSU/Pz8v/76Kzo62sfHB4UpFIq2traNGzeisImJie+//76oqMjFxeX27ds///yzQT8Qws8//5zH41VXV7/77ruZmZk3b95cvXo1umGvr68nEkIIKysrDx06JJfLFQpFZWXl3NwckbC5uXlmZsZYlS0Cw7CKiorq6uqVK1eeO3eOfGCb6YdOVVVVaWlpf39/UFBQcnKySCTy8/Pr7Oyk5CTg8/lqtfrAgQMzMzOpqalnz55FunVFJhRKlTw9PVksFp/PN1oLyrk0Ly/v8ePHEMLMzMyXXnpJp9OlpqaWlJTQz7onT56MjIwkKziOs9ls+jUuLy+Pw+HQM5w4cWKrcbZv3z45OUnfKikp6Z133sEwDEK4Z8+eN998E+lCodDe3p5y1eNwOPRrR0NDA5vNRp+5XG5tbS2EEFW2r6/v9OnTHA4H5XF1dRUIBORty8vLPTw80OgEKpUKAEB+qlg4oaGhWVlZFNFMPxRGR0dzcnIghFKpFABQVlbW2dkZGho6MTEBIYyLizt8+DA5XqVSOTg47N27FxUhKSkpLi4OrbKuyERaepVCQkLKy8uNOWdSmnX79u0+Pj4AgPb29h07djCZTOK4oSCVSpcvX05W+vv7pVLptm3bKJFubm4dHR30DDk5OTk5OUaPG0O0traeP3/+2rVrDAYDTTUyMpLsh7jqAQAghC0tLQUFBXQ/MpkMwzB7e/vly5ej61R7e7u3t3dgYOAbb7zx8ccfAwB0Ot3U1BRlji0tLVu3bkWjEzg5OS1btmxiYsLf35+s4zj+xRdfKBQKg3NhsVjFxcVkwwQYhvX29u7bt48smu+HgkKhyM3NRXMEAERHR69evZo4JdP34507d7RabVFREfLW3d0dExNDDra0yEgxWCU3N7eJiQljzqnd+fbbbwMA5ubment7s7KyTMzZwcGBcqPT0tLi4eGxbt06SiSGYcuWLaNnwHEcHU+GnTGZjo6OFPHSpUsvvPDCW2+9BQCQyWR9fX2FhYXG/AwMDIyPj9OPFgzDmEwm2qMoFQCgra1t27Zt5Lrb29szGAxyTrQnvvzyS0pCCKHBOTIYjJiYmKmpKYMTdHV1NdiaAACxWKxSqdavX08WzfdDISAggJijt7f3q6++Sl5Lrxufz/fz8/Py8gIAjIyMPHjw4Pjx48aCzSky4ZZeJWO9gaB2p16vZzKZnZ2dGIaFhYUBADo7O52dnYkZErDZbErdBQIBOo4fPnw4Ozu7adMmpE9PT7PZbPrYhYWFxk7MAABHR8fW1lYPDw+yKBKJAgICnnvuOQBAc3Mzg8HYsmVLbW1tYmIim82emZnBcZyoiEAgQEeLUqmsr6/ncDhkP6gz9Hq9vb29RqP5448/kpOTAQBPnz5taWmJjY1lMBgeHh7kOQ4NDY2OjqI9UVVVlZKSgnS1Wq3X6w3OcfPmzcYmaIKenh4GgxEYGEgWzfdDAbUFk8m8fft2WFgYmjgRT9+Pt27d2rJlC/pcV1fHYrEiIiJ+/PHHDz74wLoiIwxWyVhv/HvK5IW7d++6u7v39PTU1tYymUw/Pz8Mw8rLy/38/OhbBgQE/Pnnn5TNg4ODcRw/evQoubJisZje3ACAgwcPPjaOSCSitCYAIDAwEF2GlEplSUmJr68vAADdNrzyyitOTk5isZjsZ+PGjQwG4+TJkyiS4kepVK5Zs6asrOzy5cs6nQ6d9cvKyl5//XWDc7x7966Tk9O6desEAgF5j4rF4hdffBGdbBaFnp6etWvXOjk5UfRn+lEoFIGBgZT3eQkJCbt375ZIJAKBAM2Rx+PpdDqDOVUqVUdHB9GdfD4/KipqZGQEfYdjRZHJCqVKEEJyWGlpaVBQEPnZ7r+6Ex0Tp06dWrlyZVRU1GeffZaUlJSVleXg4ECvYHh4OIZhIyMjhMLhcPh8fkpKSnZ2trOzM+Ggs7MzLi6OnsEKcnNz5+bm8vPzk5KSUlJSGAxGRkZGUlISAMDJySkqKqqrq4sIjo2NffLkSXZ2tqen54YNGwid8IMeJtrb2y9fvnz48OHjx49/9NFH3t7ea9euRZHx8fHkhOHh4StWrMjLy6uvr//kk0/ICXfu3GniCmUpQqEwPDycrj/Tj16vV6vVdXV15K3s7OwmJyczMzMrKysbGhoOHDhw/fr11NRUck74n69HxGLx888/j27wAABxcXFSqbSwsDA/Px9YVWSyQqnSwMCAo6NjSEgIWtRoNGq1mnibCgDtmX1+fn5sbAxCiOP48PCw6YfB9PT0o0ePkpWRkRHKF+8tLS3+/v4mklgKhmGPHz/WarUQQrVaTX5pUVNTExUVRQ6WyWRzc3NkZXZ21t3d/cmTJ2gRx3GJRIKmOTY2RnnpKpFIWCwWWVSpVFKplGIpIiLiwoULizA3CPV6PY7j7u7uDQ0N9LVm+tmzZw9FGR8f12g0EMLp6WnKay0cx/38/Do6OojFqakpcoBcLic/pFtRZAS9SocOHcrIyKBPk8CCd0V0xGKxv78/mrYx4uPjL168uJBRzGd+fj4gIEAkEpmIKSsro39TY4K0tLSKigoTAb29vevXr9fpdObnNMb169ddXFyam5vZbDY6/Kzz8/XXX1s0bnV1dWJiopnB1hWZXiW1Wu3r6zs8PGwiz4K6E0JYWlqanZ1tbO1PP/2UkJBg5kvtRaG9vT08PNzYAdPf3x8cHEw5N5hGLpdv2LCB+IkDBbVaHRYW1t3dbY1XGjU1NStWrIiJieFyudb5gRBmZGRMT09bNC6O4/Hx8b/88ouZ8ZYW2WCV9u/ff/r0adMDLbQ7cRwvKiqi/HAJoVAo0tLS/skfKCEaGxvLysoMrsrIyEDvGixicHDw008/NbiqpKTkxo0bliY0wcDAwMDAgNV+IITW/aRBqVR++OGH5re1RUWmV4nH4x07duyZo9jBxfhfIBBCg1/dGdP/bhbdz//LBP/JnObXxBzFIIvTnTZs/B3Y/q7IxtLF1p02li627rSxdLF1p42li607bSxdbN1pY+nyLyFxFDPQ0aOiAAAAAElFTkSuQmCC&quot; width=&quot;210&quot; /&gt;&lt;/div&gt;

&lt;div class=&quot;rtejustify&quot;&gt;Applications to some ecological models are given.&lt;/div&gt;
</style></abstract><issue><style face="normal" font="default" size="100%">4</style></issue><work-type><style face="normal" font="default" size="100%">scientific: mathematics</style></work-type><section><style face="normal" font="default" size="100%">447</style></section></record></records></xml>