https://bulletinbiomath.org/index.php/bulletinbiomath/gateway/plugin/AnnouncementFeedGatewayPlugin/atom Bulletin of Biomathematics: Announcements 2023-03-18T07:11:12+03:00 Open Journal Systems <p> </p> <table cellspacing="10" cellpadding="10"> <tbody> <tr> <td valign="top" width="250"> <h3><img src="https://bulletinbiomath.org/index.php/bulletinbiomath/management/settings/undefined" alt="" /><img style="font-size: 0.875rem;" 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" alt="" /></h3> <h3><img style="font-size: 0.875rem;" src="blob:https://bulletinbiomath.org/a2714d2a-5dbf-49c2-baba-6d540d574337" alt="" /><img style="font-size: 0.875rem;" src="blob:https://bulletinbiomath.org/76c04345-fcfe-4502-b5db-52bc6e081112" alt="" /><img style="font-size: 0.875rem;" src="blob:https://bulletinbiomath.org/d337e7f0-2fb6-4e76-b927-13c244fe3ed9" alt="" />ISSN Online: 2980-1869</h3> <p> </p> <div> <div> <div> <h2>Editor-in-Chief<span style="font-size: 0.875rem;"> </span></h2> </div> </div> <p><a title="Editor in Chief" href="https://scholar.google.com.tr/citations?user=ILxNgXgAAAAJ&amp;hl=en" target="_blank" rel="noopener">Mehmet Yavuz</a>, PhD, Necmettin Erbakan University, Türkiye</p> <div> <h3><br />Publisher</h3> </div> <p><a title="Publisher" href="http://fevirgen.baun.edu.tr/" target="_blank" rel="noopener">Fırat Evirgen</a>, PhD, Balıkesir University, Türkiye</p> <p><strong><a href="https://bulletinbiomath.org/index.php/bulletinbiomath/about/editorialTeam" target="_blank" rel="noopener"><em>View the Full Editorial Board</em></a></strong></p> <h3>Technical Editor</h3> <a title="Technical Editor" href="https://avesis.gazi.edu.tr/kerimsarigul/iletisim" target="_blank" rel="noopener">Kerim Sarıgül,</a> PhD, Gazi University, Türkiye </div> <div> <h3>English Editor</h3> <p><a title="English Editor of BBM" href="http://abis.alanya.edu.tr/?psno=0424" target="_blank" rel="noopener">Abdulkadir Ünal</a>, PhD, Alanya Alaaddin Keykubat University, Türkiye</p> <h3 id="h_6244510511561678725083995">Editorial Secretariat</h3> <p><a title="Editorial Secretariat" href="https://scholar.google.com/citations?hl=tr&amp;view_op=list_works&amp;gmla=AJsN-F7CFAvwgtjwffHndGF30cy9pdKoosfnlCDjj1iuirxc2S9vNOnAlDxBq4D_bFZUbDl7tXXgYUt6Vc67fMmXmmyjhNqKz4aIVVP_YKC4Veb1rve8AwU&amp;user=5_-GcBcAAAAJ" target="_blank" rel="noopener">Fatma Özlem Coşar</a>, Necmettin Erbakan University, Türkiye</p> <p><a title="Editorial Secretariat" href="https://scholar.google.com.tr/citations?hl=en&amp;user=6Z-kr5wAAAAJ" target="_blank" rel="noopener">Müzeyyen Akman</a>, Necmettin Erbakan University, Türkiye</p> <p> </p> <p><br /> </p> </div> </td> <td valign="top"> <h3>Aims and Scope</h3> <p style="text-align: justify;">The <strong><em>Bulletin of Biomathematics (BBM) </em></strong>is an international research journal, which publishes <strong>top-level original</strong> and review papers, short communications and proceedings for theoretical and application perspectives that give insight into mathematical biology and ecology processes. It covers a very wide range of topics and is of interest to mathematicians, biologists and ecologists in many areas of research.</p> <p style="text-align: justify;">The <strong>BBM</strong> mainly publishes original papers on the interface between applied mathematics, data analysis, and the application of system-oriented ideas to natural and biosciences, and on the analyses of data and mathematical models derived from real-world problems, and focuses on the innovation of theory and research methods, especially the original research results of differential equations, nonlinear dynamical systems and their intersections and applications in related fields.</p> <p style="text-align: justify;">The scope of the journal is devoted to mathematical modelling with sufficiently advanced models, and the works studying mainly the existence and stability of stationary points of ODE systems without applications are not considered. The journal is essentially functioning on the basis of topical issues representing active areas of research. The authors are invited to submit papers to the announced issues or to suggest new issues.<br /><br />The <strong>BBM</strong> publishes all research papers and reviews in the areas of mathematical modeling listed below and will continue to provide information on the latest trends and developments in this ever-expanding topic.</p> <p style="text-align: justify;">Biological topics include but are not limited to, cell and developmental biology, physiology, neurobiology, genetics and population genetics, genomics, ecology, behavioral biology, evolution, epidemiology, immunology, molecular and structural biology, biofluids, oncology, neurobiology, cell biology, biostatistics, bioinformatics, bioengineering, infectious diseases, renewable biological resource, biomechanics, cancer biology, and medicine. <br />Mathematical approaches cover a wide range of mathematical disciplines, such as dynamical systems, differential equations of integer and fractional order, nonlinear and stochastic programming, optimization theory, optimal control theory, adaptive and robust control theory with applications, operational research in life and human sciences, artificial intelligence, as well as computational approaches.</p> <h3>Current Issue</h3> <div class="current_issue_title">Vol. 1 No. 2 (2023, October): Bulletin of Biomathematics</div> <div class="obj_issue_toc"> <div class="heading"> <div class="description"> <h3>In Progress</h3> <p style="text-align: justify;">This issue contains final, fully citable articles that are published online immediately after completing the review process with the volume/issue and an assigned DOI number.</p> </div> </div> </div> </td> </tr> </tbody> </table> <p> </p>