<?xml version="1.0" encoding="UTF-8"?>
<ONIXMessage release="3.0" xmlns="http://ns.editeur.org/onix/3.0/reference">
  <Header>
    <Sender>
      <SenderName>EDP Sciences</SenderName>
    </Sender>
    <MessageNumber>1775437021</MessageNumber>
    <SentDateTime>20260406</SentDateTime>
    <DefaultLanguageOfText>fre</DefaultLanguageOfText>
  </Header>
  <Product>
    <RecordReference>laboutique.edpsciences.fr-R002837</RecordReference>
    <NotificationType>03</NotificationType>
    <RecordSourceType>01</RecordSourceType>
    <ProductIdentifier>
      <ProductIDType>01</ProductIDType>
      <IDValue>R002837</IDValue>
    </ProductIdentifier>
    <DescriptiveDetail>
      <ProductComposition>00</ProductComposition>
      <ProductForm>ED</ProductForm>
      <ProductFormDetail>E107</ProductFormDetail>
      <EpubTechnicalProtection>00</EpubTechnicalProtection>
      <TitleDetail>
        <TitleType>01</TitleType>
        <TitleElement>
          <TitleElementLevel>01</TitleElementLevel>
          <TitleText>Global Existence and Decay Estimate of Solutions to Damped Wave Equations</TitleText>
        </TitleElement>
      </TitleDetail>
      <Language>
        <LanguageRole>01</LanguageRole>
        <LanguageCode>eng</LanguageCode>
      </Language>
      <Extent>
        <ExtentType>08</ExtentType>
        <ExtentValue>214</ExtentValue>
        <ExtentUnit>03</ExtentUnit>
      </Extent>
      <Extent>
        <ExtentType>22</ExtentType>
        <ExtentValue>2382425</ExtentValue>
        <ExtentUnit>17</ExtentUnit>
      </Extent>
    </DescriptiveDetail>
    <CollateralDetail>
    </CollateralDetail>
    <PublishingDetail>
      <Imprint>
        <ImprintIdentifier>
          <ImprintIDType>01</ImprintIDType>
          <IDValue>P15</IDValue>
        </ImprintIdentifier>
        <ImprintName>EDP Sciences &amp; Science Press</ImprintName>
      </Imprint>
      <Publisher>
        <PublishingRole>01</PublishingRole>
        <PublisherIdentifier>
          <PublisherIDType>01</PublisherIDType>
          <IDValue>P15</IDValue>
        </PublisherIdentifier>
        <PublisherName>EDP Sciences &amp; Science Press</PublisherName>
      </Publisher>
      <PublishingDate>
        <PublishingDateRole>11</PublishingDateRole>
        <DateFormat>00</DateFormat>
        <Date>20260324</Date>
      </PublishingDate>
    </PublishingDetail>
    <RelatedMaterial>
      <RelatedProduct>
        <ProductRelationCode>02</ProductRelationCode>
        <ProductIdentifier>
          <ProductIDType>01</ProductIDType>
          <IDValue>003006</IDValue>
        </ProductIdentifier>
        <ProductIdentifier>
          <ProductIDType>03</ProductIDType>
          <IDValue>9782759839896</IDValue>
        </ProductIdentifier>
        <ProductIdentifier>
          <ProductIDType>15</ProductIDType>
          <IDValue>9782759839896</IDValue>
        </ProductIdentifier>
      </RelatedProduct>
    </RelatedMaterial>
    <ProductSupply>
      <SupplyDetail>
        <Supplier>
          <SupplierRole>03</SupplierRole>
          <SupplierIdentifier>
            <SupplierIDType>01</SupplierIDType>
            <IDValue>D1</IDValue>
          </SupplierIdentifier>
          <SupplierName>EDP Sciences</SupplierName>
        </Supplier>
        <ProductAvailability>45</ProductAvailability>
        <UnpricedItemType>03</UnpricedItemType>
      </SupplyDetail>
    </ProductSupply>
  </Product>
  <Product>
    <RecordReference>laboutique.edpsciences.fr-003006</RecordReference>
    <NotificationType>03</NotificationType>
    <RecordSourceType>01</RecordSourceType>
    <ProductIdentifier>
      <ProductIDType>01</ProductIDType>
      <IDValue>003006</IDValue>
    </ProductIdentifier>
    <ProductIdentifier>
      <ProductIDType>03</ProductIDType>
      <IDValue>9782759839896</IDValue>
    </ProductIdentifier>
    <ProductIdentifier>
      <ProductIDType>15</ProductIDType>
      <IDValue>9782759839896</IDValue>
    </ProductIdentifier>
    <DescriptiveDetail>
      <ProductComposition>10</ProductComposition>
      <ProductForm>EA</ProductForm>
      <ProductFormDetail>E107</ProductFormDetail>
      <PrimaryContentType>10</PrimaryContentType>
      <EpubTechnicalProtection>00</EpubTechnicalProtection>
      <ProductPart>
        <ProductIdentifier>
          <ProductIDType>01</ProductIDType>
          <IDValue>R002837</IDValue>
        </ProductIdentifier>
        <ProductForm>ED</ProductForm>
        <ProductFormDetail>E107</ProductFormDetail>
        <NumberOfCopies>1</NumberOfCopies>
      </ProductPart>
      <Collection>
        <CollectionType>10</CollectionType>
        <TitleDetail>
          <TitleType>01</TitleType>
          <TitleElement>
            <TitleElementLevel>02</TitleElementLevel>
            <TitleText>Current Natural Sciences</TitleText>
          </TitleElement>
        </TitleDetail>
      </Collection>
      <TitleDetail>
        <TitleType>01</TitleType>
        <TitleElement>
          <TitleElementLevel>01</TitleElementLevel>
          <TitleText>Global Existence and Decay Estimate of Solutions to Damped Wave Equations</TitleText>
        </TitleElement>
      </TitleDetail>
      <Contributor>
        <SequenceNumber>1</SequenceNumber>
        <ContributorRole>A01</ContributorRole>
        <NameIdentifier>
          <NameIDType>01</NameIDType>
          <IDValue>A2442</IDValue>
        </NameIdentifier>
        <PersonName>Yuzhu WANG</PersonName>
        <PersonNameInverted>WANG, Yuzhu</PersonNameInverted>
        <NamesBeforeKey>Yuzhu</NamesBeforeKey>
        <KeyNames>WANG</KeyNames>
        <BiographicalNote>&lt;p&gt;Yuzhu WANG is Professor of Mathematics at the School of Mathematics and Statistics, North China University of Water Resources and Electric Power, Zhengzhou, China. He received his Ph.D. in Applied Mathematics from Shanghai Jiao Tong University. His research focuses on nonlinear partial differential equations.&lt;/p&gt;</BiographicalNote>
      </Contributor>
      <Language>
        <LanguageRole>01</LanguageRole>
        <LanguageCode>eng</LanguageCode>
      </Language>
      <Extent>
        <ExtentType>08</ExtentType>
        <ExtentValue>212</ExtentValue>
        <ExtentUnit>03</ExtentUnit>
      </Extent>
      <Illustrated>01</Illustrated>
      <Subject>
        <SubjectSchemeIdentifier>20</SubjectSchemeIdentifier>
        <SubjectHeadingText>Damped wave equations;double dispersion equations;abstract analysis;applied analysis;dissipative hyperbolic equations</SubjectHeadingText>
      </Subject>
      <Subject>
        <SubjectSchemeIdentifier>10</SubjectSchemeIdentifier>
        <SubjectSchemeVersion>2011</SubjectSchemeVersion>
        <SubjectCode>MAT007020</SubjectCode>
      </Subject>
      <Subject>
        <SubjectSchemeIdentifier>29</SubjectSchemeIdentifier>
        <SubjectCode>CLIL3054</SubjectCode>
      </Subject>
      <Subject>
        <SubjectSchemeIdentifier>01</SubjectSchemeIdentifier>
        <SubjectCode>510</SubjectCode>
      </Subject>
      <AudienceCode>05</AudienceCode>
    </DescriptiveDetail>
    <CollateralDetail>
      <TextContent>
        <TextType>03</TextType>
        <ContentAudience>00</ContentAudience>
        <Text language="fre">&lt;p class="MsoNormal"&gt;This book presents recent advances on the global existence and decay estimates of solutions to two important classes of damped wave equations, with particular emphasis on the double dispersion equation and related models. Building on the author’s work with collaborators, the volume brings together results previously scattered across research papers, alongside new material published here for the first time. It offers a unified perspective on the long-standing problem of global existence and the asymptotic behavior of dissipative hyperbolic equations, including convergence toward equilibrium and optimal decay properties.&lt;/p&gt;&lt;p class="MsoNormal"&gt;The book is organized into eight chapters. The opening chapter reviews essential tools from Fourier analysis, Sobolev spaces, and fundamental inequalities. Subsequent chapters investigate the asymptotic profiles, decay rates, and pointwise behavior of solutions to regularity-gained double dispersion equations, followed by a systematic study of regularity-loss wave equations. Techniques such as time-weighted energy methods and refined asymptotic analysis are developed to address weak dissipation and nonlinear effects, establishing global existence and precise decay estimates under suitable initial conditions and spatial dimensions.&lt;/p&gt;&lt;p class="MsoNormal"&gt;Combining rigorous theory with clear structure, this book highlights both foundational methods and recent progress in nonlinear partial differential equations. It is intended for graduate students, researchers, and specialists interested in nonlinear wave phenomena, dissipative systems, and modern analytical techniques in PDEs.&lt;/p&gt;</Text>
        <Text language="eng">&lt;p class="MsoNormal"&gt;&lt;span lang="EN-US"&gt;This bookpresents recent advances on the global existence and decay estimates ofsolutions to two important classes of damped wave equations, with particularemphasis on the double dispersion equation and related models. Building on theauthor’s work with collaborators, the volume brings together results previouslyscattered across research papers, alongside new material published here for thefirst time. It offers a unified perspective on the long-standing problem ofglobal existence and the asymptotic behavior of dissipative hyperbolicequations, including convergence toward equilibrium and optimal decayproperties.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class="MsoNormal"&gt;&lt;span lang="EN-US"&gt;The book isorganized into eight chapters. The opening chapter reviews essential tools fromFourier analysis, Sobolev spaces, and fundamental inequalities. Subsequentchapters investigate the asymptotic profiles, decay rates, and pointwisebehavior of solutions to regularity-gained double dispersion equations, followedby a systematic study of regularity-loss wave equations. Techniques such astime-weighted energy methods and refined asymptotic analysis are developed toaddress weak dissipation and nonlinear effects, establishing global existenceand precise decay estimates under suitable initial conditions and spatialdimensions.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p class="MsoNormal"&gt;&lt;span lang="EN-US"&gt;Combiningrigorous theory with clear structure, this book highlights both foundationalmethods and recent progress in nonlinear partial differential equations. It isintended for graduate students, researchers, and specialists interested innonlinear wave phenomena, dissipative systems, and modern analytical techniquesin PDEs.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/p&gt;</Text>
      </TextContent>
      <TextContent>
        <TextType>02</TextType>
        <ContentAudience>00</ContentAudience>
        <Text>&lt;p&gt;This book presents recent advances on the global existence and decay estimates of solutions to two important classes of damped wave equations, with particular emphasis on the double dispersion equation and related models.&lt;/p&gt;</Text>
      </TextContent>
      <TextContent>
        <TextType>04</TextType>
        <ContentAudience>00</ContentAudience>
        <Text>&lt;p&gt;See 'Complements'&lt;/p&gt;</Text>
      </TextContent>
      <SupportingResource>
        <ResourceContentType>21</ResourceContentType>
        <ContentAudience>00</ContentAudience>
        <ResourceMode>06</ResourceMode>
        <ResourceVersion>
          <ResourceForm>01</ResourceForm>
          <ResourceLink>https://laboutique.edpsciences.fr/produit/1558/9782759839896/global-existence-and-decay-estimate-of-solutions-to-damped-wave-equations</ResourceLink>
        </ResourceVersion>
      </SupportingResource>
      <SupportingResource>
        <ResourceContentType>01</ResourceContentType>
        <ContentAudience>00</ContentAudience>
        <ResourceMode>03</ResourceMode>
        <ResourceVersion>
          <ResourceForm>02</ResourceForm>
          <ResourceLink>https://laboutique.edpsciences.fr/system/product_pictures/data/009/983/578/original/9782759839889-Global_Existence_and_Decay_Estimate_of_Solutions_to_Damped_Wave_Equations_couv-sofedis.jpg</ResourceLink>
          <ContentDate>
            <ContentDateRole>17</ContentDateRole>
            <DateFormat>14</DateFormat>
            <Date>20260312T155826+0100</Date>
          </ContentDate>
        </ResourceVersion>
      </SupportingResource>
    </CollateralDetail>
    <PublishingDetail>
      <Imprint>
        <ImprintIdentifier>
          <ImprintIDType>01</ImprintIDType>
          <IDValue>P15</IDValue>
        </ImprintIdentifier>
        <ImprintName>EDP Sciences &amp; Science Press</ImprintName>
      </Imprint>
      <Publisher>
        <PublishingRole>01</PublishingRole>
        <PublisherIdentifier>
          <PublisherIDType>01</PublisherIDType>
          <IDValue>P15</IDValue>
        </PublisherIdentifier>
        <PublisherName>EDP Sciences &amp; Science Press</PublisherName>
      </Publisher>
      <PublishingStatus>04</PublishingStatus>
      <PublishingDate>
        <PublishingDateRole>11</PublishingDateRole>
        <DateFormat>00</DateFormat>
        <Date>20260324</Date>
      </PublishingDate>
      <PublishingDate>
        <PublishingDateRole>01</PublishingDateRole>
        <DateFormat>00</DateFormat>
        <Date>20260324</Date>
      </PublishingDate>
      <PublishingDate>
        <PublishingDateRole>19</PublishingDateRole>
        <DateFormat>00</DateFormat>
        <Date>20260324</Date>
      </PublishingDate>
      <CopyrightStatement>
        <CopyrightYear>2026</CopyrightYear>
        <CopyrightOwner>
          <CopyrightOwnerIdentifier>
            <CopyrightOwnerIDType>06</CopyrightOwnerIDType>
            <IDValue>3052868830012</IDValue>
          </CopyrightOwnerIdentifier>
        </CopyrightOwner>
      </CopyrightStatement>
      <SalesRights>
        <SalesRightsType>01</SalesRightsType>
        <Territory>
          <RegionsIncluded>WORLD</RegionsIncluded>
        </Territory>
      </SalesRights>
    </PublishingDetail>
    <RelatedMaterial>
      <RelatedProduct>
        <ProductRelationCode>13</ProductRelationCode>
        <ProductIdentifier>
          <ProductIDType>03</ProductIDType>
          <IDValue>9782759839889</IDValue>
        </ProductIdentifier>
        <ProductIdentifier>
          <ProductIDType>15</ProductIDType>
          <IDValue>9782759839889</IDValue>
        </ProductIdentifier>
      </RelatedProduct>
    </RelatedMaterial>
    <ProductSupply>
      <Market>
        <Territory>
          <RegionsIncluded>WORLD</RegionsIncluded>
        </Territory>
      </Market>
      <MarketPublishingDetail>
        <PublisherRepresentative>
          <AgentRole>08</AgentRole>
          <AgentName>EDP Sciences &amp; Science Press</AgentName>
        </PublisherRepresentative>
        <MarketPublishingStatus>04</MarketPublishingStatus>
        <MarketDate>
          <MarketDateRole>01</MarketDateRole>
          <DateFormat>00</DateFormat>
          <Date>20260324</Date>
        </MarketDate>
      </MarketPublishingDetail>
      <SupplyDetail>
        <Supplier>
          <SupplierRole>03</SupplierRole>
          <SupplierIdentifier>
            <SupplierIDType>01</SupplierIDType>
            <IDValue>D1</IDValue>
          </SupplierIdentifier>
          <SupplierName>EDP Sciences</SupplierName>
        </Supplier>
        <ProductAvailability>20</ProductAvailability>
        <Price>
          <PriceType>04</PriceType>
          <PriceQualifier>05</PriceQualifier>
          <PriceCondition>
            <PriceConditionType>01</PriceConditionType>
            <PriceConditionQuantity>
              <PriceConditionQuantityType>02</PriceConditionQuantityType>
              <Quantity>1</Quantity>
              <QuantityUnit>00</QuantityUnit>
            </PriceConditionQuantity>
          </PriceCondition>
          <PriceAmount>52.99</PriceAmount>
          <Tax>
            <TaxType>01</TaxType>
            <TaxRatePercent>5.50</TaxRatePercent>
            <TaxAmount>2.76</TaxAmount>
          </Tax>
          <CurrencyCode>EUR</CurrencyCode>
        </Price>
        <Price>
          <PriceType>04</PriceType>
          <PriceQualifier>06</PriceQualifier>
          <PriceCondition>
            <PriceConditionType>01</PriceConditionType>
            <PriceConditionQuantity>
              <PriceConditionQuantityType>02</PriceConditionQuantityType>
              <Quantity>1</Quantity>
              <QuantityUnit>00</QuantityUnit>
            </PriceConditionQuantity>
          </PriceCondition>
          <PriceAmount>187.99</PriceAmount>
          <Tax>
            <TaxType>01</TaxType>
            <TaxRatePercent>5.50</TaxRatePercent>
            <TaxAmount>2.76</TaxAmount>
          </Tax>
          <CurrencyCode>EUR</CurrencyCode>
          <PrintedOnProduct>01</PrintedOnProduct>
        </Price>
        <Price>
          <PriceType>04</PriceType>
          <PriceQualifier>06</PriceQualifier>
          <PriceCondition>
            <PriceConditionType>01</PriceConditionType>
            <PriceConditionQuantity>
              <PriceConditionQuantityType>02</PriceConditionQuantityType>
              <Quantity>1</Quantity>
              <QuantityUnit>00</QuantityUnit>
            </PriceConditionQuantity>
          </PriceCondition>
          <PriceAmount>206.99</PriceAmount>
          <Tax>
            <TaxType>01</TaxType>
            <TaxRatePercent>5.50</TaxRatePercent>
            <TaxAmount>10.79</TaxAmount>
          </Tax>
          <CurrencyCode>USD</CurrencyCode>
          <PrintedOnProduct>01</PrintedOnProduct>
        </Price>
      </SupplyDetail>
    </ProductSupply>
  </Product>
</ONIXMessage>
