  <eprint xmlns="http://eprints.org/ep2/data/2.0">
    <eprintid>1453</eprintid>
    <rev_number>11</rev_number>
    <eprint_status>archive</eprint_status>
    <userid>33</userid>
    <dir>disk0/00/00/14/53</dir>
    <datestamp>2007-12-17 05:06:56</datestamp>
    <lastmod>2008-08-16 01:40:10</lastmod>
    <status_changed>2007-12-17 05:06:56</status_changed>
    <type>article</type>
    <metadata_visibility>show</metadata_visibility>
    <creators>
      <item>
        <name>
          <family>Banerjee, Abhijit</family>
          <given></given>
        </name>
        <id>abanerjee_kal@yahoo.co.in, abanerjee_kal@rediffmail.com</id>
      </item>
    </creators>
    <corp_creators>
      <item>Kalyani Goverment Engineering College, Dept. of Mathematics</item>
    </corp_creators>
    <title>Linear Differential Polynomials Sharing Three Values with Finite Weight</title>
    <ispublished>pub</ispublished>
    <subjects>
      <item>Q</item>
    </subjects>
    <full_text_status>none</full_text_status>
    <keywords>Uniqueness, Weighted sharing, Linear differential polynomial.</keywords>
    <abstract>In the paper we study the uniqueness problem of two linear differential polynomials with weighted sharing of three values which improve and supplement a recent result of Lahiri-Banerjee [10].&#13;
&#13;
&#13;
2000 Mathematics Subject Classification: 30D35</abstract>
    <date>2007</date>
    <date_type>published</date_type>
    <publication>Bulletin of the Malaysian Mathematical Sciences Society</publication>
    <volume>30</volume>
    <number>2</number>
    <publisher>Penerbit Universiti Sains Malaysia</publisher>
    <pagerange>111-120</pagerange>
    <refereed>TRUE</refereed>
    <issn>0126-6705</issn>
    <official_url>http://math.usm.my/bulletin/pdf/v30n2/v30n2p3.pdf</official_url>
    <related_url>
      <item>
        <url>http://math.usm.my/bulletin/html/vol30_2_3.htm</url>
        <type></type>
      </item>
    </related_url>
    <referencetext>[1] M.L. Fang and I. Lahiri, Weighted sharing and uniqueness of differential polynomials, Yokohama Math. J. 49(2001), 37—45.&#13;
&#13;
[2] M. Furuta and N. Toda, On exceptional values of meromorphic functions of divergence class, J. Math. Soc. Japan 25(4)(1973), 667—679.&#13;
&#13;
[3] W.K. Hayman, Meromorphic Functions, The Clarendon Press, Oxford, 1964.&#13;
&#13;
[4] I. Lahiri, Uniqueness of meromorphic functions as governed by their differential polynomials, Yokohama Math. J. 44(1997), 141-146.&#13;
&#13;
[5] I. Lahiri, Weighted sharing and uniqueness of meromorphic functions, Nagoya Math. J. 161(2001), 193-206.&#13;
&#13;
[6] I. Lahiri, Weighted value sharing and uniqueness of meromorphic functions, Complex Var. Theory Appl. 46(2001), 241—253.&#13;
&#13;
[7] I. Lahiri, Weighted sharing and a result of Ozawa, Hokkaido Math. J. 30(2001), 679-688.&#13;
&#13;
[8] I. Lahiri, On a result of Ozawa concerning uniqueness of meromorphic functions, J. Math. Anal. Appl. 271(2002), 206—216.&#13;
&#13;
[9] I. Lahiri, Meromorphic functions sharing three values, Southeast Asian Bull. Math. 26(2003), 961-966.&#13;
&#13;
[10] I. Lahiri and A. Banerjee, Weighted sharing of three values by linear differential polynomials, Yokohama Math. J. 51(2004), 29—36.&#13;
&#13;
[11] I. Lahiri and A. Banerjee, Weighted sharing of two sets, Kyungpook Math. J. 46( 1)(2006), 79-87.&#13;
&#13;
[12] I. Lahiri and S. Dewan, Value distribution of the product of a meromorphic function and its derivative, Kodai Math. J. 26(2003), 95—100.&#13;
&#13;
[13] H.X. Yi, Meromorphic functions that share three values, Bull. Hong Kong Math. Soc. 2(1998), 679-688.&#13;
&#13;
[14] I. Lahiri, Meromorphic functions with weighted sharing of three values, Complex Var. Theory Appl. 50(12)(2005), 923—934.</referencetext>
    <documents></documents>
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