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  <channel>
    <title>Europe</title>
    <link>https://politicalscience.ucr.edu/</link>
    <description/>
    <language>en</language>
    
    <item>
  <title>Decentralization, Interactive Governance &amp; Income Inequality in Europe</title>
  <link>https://politicalscience.ucr.edu/publications/2026/02/19/decentralization-interactive-governance-income-inequality-europe</link>
  <description>&lt;span&gt;Decentralization, Interactive Governance &amp;amp; Income Inequality in Europe&lt;/span&gt;
&lt;span&gt;&lt;span&gt;indridii&lt;/span&gt;&lt;/span&gt;
&lt;span&gt;&lt;time datetime="2026-02-19T13:54:45-08:00" title="Thursday, February 19, 2026 - 13:54"&gt;Thu, 02/19/2026 - 13:54&lt;/time&gt;
&lt;/span&gt;

            &lt;a href="https://politicalscience.ucr.edu/publications"&gt;More Publications&lt;/a&gt;
    
            Yasemin Irepoglu Carreras    
            &lt;time datetime="2026-02-19T12:00:00Z"&gt;February 19, 2026&lt;/time&gt;
    
            &lt;p&gt;The Department of Political Science at the University of California, Riverside is pleased to announce the publication of a new book by Associate Professor of Teaching &lt;strong&gt;Yasemin Irepoglu Carreras:&lt;/strong&gt; &lt;em&gt;Decentralization, Interactive Governance and Income Inequality in Europe&amp;nbsp;&lt;/em&gt;(Palgrave Macmillan, 2025).&lt;/p&gt;&lt;p&gt;This book examines the complex relationships between decentralization, interactive governance, and income inequality across four European countries – France, Germany, Sweden, and Spain. Drawing on in-depth case studies, the book explores the ways in which the structure of the government, or the allocation of authority across jurisdictions, can influence redistribution and income inequality in a country.&lt;/p&gt;&lt;p&gt;The main argument of the book is that higher decentralization, especially in the form of fiscal decentralization, inhibits the overall ability of the central government to exercise standardized central fiscal policies (redistributive and tax) that target income inequality and other economic policies. However, if subnational units, the central government and other social actors share the power in deciding what the central government ‘redistributes,’ and interact in creating policies that target inequality, this should be associated with lower income inequality levels in a country, as well as lower disparities in certain social policies.&lt;span&gt;&amp;nbsp; &lt;/span&gt;&lt;strong&gt;Interactive governance&amp;nbsp;&lt;/strong&gt;can mitigate the effects of decentralization contributing to inequality.&lt;/p&gt;&lt;p&gt;Part of the &lt;em&gt;International Series on Public Policy&amp;nbsp;&lt;/em&gt;(ISPP), the book offers valuable insights for scholars and students of public policy, comparative political economy, governance, and inequality studies. It provides both theoretical frameworks and concrete empirical analyses, highlighting how variations in both political structures influence economic disparities.&lt;/p&gt;&lt;p&gt;Professor Irepoglu Carreras, whose research focuses on territorial politics, comparative political economy, and European governance, has previously published in leading journals, including &lt;em&gt;Comparative Political Studies&lt;/em&gt;, &lt;em&gt;European Policy Analysis&lt;/em&gt;, and &lt;em&gt;Electoral Studies&lt;/em&gt;. Her new book continues this line of inquiry, offering actionable conclusions for policymakers and academics interested in understanding the dynamics of decentralized governance and its effects on inequality.&lt;/p&gt;&lt;p&gt;This book is available in PDF, EPUB, and print formats, and is accessible in accordance with the latest accessibility standards. For more information, visit &lt;a href="https://link.springer.com/book/10.1007/978-3-031-95983-7"&gt;SpringerLink&lt;/a&gt;&lt;/p&gt;&lt;p&gt;&lt;strong&gt;Citation&lt;/strong&gt;: Yasemin Irepoglu Carreras, &lt;em&gt;Decentralization, Interactive Governance and Income Inequality in Europe&lt;/em&gt;, International Series on Public Policy (Springer Nature Switzerland, 2025), &lt;a href="https://doi.org/10.1007/978-3-031-95983-7"&gt;https://doi.org/10.1007/978-3-031-95983-7&lt;/a&gt;.&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;p&gt;&lt;span&gt;&lt;img border="0" width="353" height="498" 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  &lt;div class="tags-list"&gt;
          &lt;div&gt;&lt;a href="https://politicalscience.ucr.edu/tags/interactive-governance" hreflang="en"&gt;Interactive Governance&lt;/a&gt;&lt;/div&gt;
          &lt;div&gt;&lt;a href="https://politicalscience.ucr.edu/tags/welfare-state" hreflang="en"&gt;Welfare State&lt;/a&gt;&lt;/div&gt;
          &lt;div&gt;&lt;a href="https://politicalscience.ucr.edu/tags/decentralization" hreflang="en"&gt;Decentralization&lt;/a&gt;&lt;/div&gt;
          &lt;div&gt;&lt;a href="https://politicalscience.ucr.edu/tags/income-inequality" hreflang="en"&gt;Income Inequality&lt;/a&gt;&lt;/div&gt;
          &lt;div&gt;&lt;a href="https://politicalscience.ucr.edu/tags/europe" hreflang="en"&gt;Europe&lt;/a&gt;&lt;/div&gt;
          &lt;div&gt;&lt;a href="https://politicalscience.ucr.edu/tags/spain" hreflang="en"&gt;Spain&lt;/a&gt;&lt;/div&gt;
          &lt;div&gt;&lt;a href="https://politicalscience.ucr.edu/tags/sweden" hreflang="en"&gt;Sweden&lt;/a&gt;&lt;/div&gt;
          &lt;div&gt;&lt;a href="https://politicalscience.ucr.edu/tags/germany" hreflang="en"&gt;Germany&lt;/a&gt;&lt;/div&gt;
          &lt;div&gt;&lt;a href="https://politicalscience.ucr.edu/tags/france" hreflang="en"&gt;France&lt;/a&gt;&lt;/div&gt;
      &lt;/div&gt;
&lt;div class="sharing-title"&gt;Share This&lt;/div&gt;&lt;span class="a2a_kit a2a_kit_size_32 addtoany_list" data-a2a-url="https://politicalscience.ucr.edu/publications/2026/02/19/decentralization-interactive-governance-income-inequality-europe" data-a2a-title="Decentralization, Interactive Governance &amp;amp; Income Inequality in Europe"&gt;&lt;a class="a2a_button_facebook"&gt;&lt;/a&gt;&lt;a class="a2a_button_x"&gt;&lt;/a&gt;&lt;a class="a2a_button_linkedin"&gt;&lt;/a&gt;&lt;a class="a2a_button_google_plus"&gt;&lt;/a&gt;&lt;a class="a2a_button_email"&gt;&lt;/a&gt;&lt;a class="a2a_button_printfriendly"&gt;&lt;/a&gt;&lt;a class="a2a_dd addtoany_share" aria-label="more options to share" href="https://www.addtoany.com/share#url=https%3A%2F%2Fpoliticalscience.ucr.edu%2Fpublications%2F2026%2F02%2F19%2Fdecentralization-interactive-governance-income-inequality-europe&amp;amp;title=Decentralization%2C%20Interactive%20Governance%20%26%20Income%20Inequality%20in%20Europe"&gt;&lt;/a&gt;&lt;/span&gt;&lt;script&gt;
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  <pubDate>Thu, 19 Feb 2026 21:54:45 +0000</pubDate>
    <dc:creator>indridii</dc:creator>
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