Borrow it
 Architecture Library
 Bizzell Memorial Library
 Boorstin Collection
 Chinese Literature Translation Archive
 Engineering Library
 Fine Arts Library
 Harry W. Bass Business History Collection
 History of Science Collections
 John and Mary Nichols Rare Books and Special Collections
 Library Service Center
 Price College Digital Library
 Western History Collections
The Resource Fractal Geometry, Complex Dimensions and Zeta Functions : Geometry and Spectra of Fractal Strings, by Michel L. Lapidus, Machiel van Frankenhuijsen, (electronic resource)
Fractal Geometry, Complex Dimensions and Zeta Functions : Geometry and Spectra of Fractal Strings, by Michel L. Lapidus, Machiel van Frankenhuijsen, (electronic resource)
Resource Information
The item Fractal Geometry, Complex Dimensions and Zeta Functions : Geometry and Spectra of Fractal Strings, by Michel L. Lapidus, Machiel van Frankenhuijsen, (electronic resource) represents a specific, individual, material embodiment of a distinct intellectual or artistic creation found in University of Oklahoma Libraries.This item is available to borrow from all library branches.
Resource Information
The item Fractal Geometry, Complex Dimensions and Zeta Functions : Geometry and Spectra of Fractal Strings, by Michel L. Lapidus, Machiel van Frankenhuijsen, (electronic resource) represents a specific, individual, material embodiment of a distinct intellectual or artistic creation found in University of Oklahoma Libraries.
This item is available to borrow from all library branches.
 Summary
 Number theory, spectral geometry, and fractal geometry are interlinked in this indepth study of the vibrations of fractal strings; that is, onedimensional drums with fractal boundary. This second edition of Fractal Geometry, Complex Dimensions and Zeta Functions will appeal to students and researchers in number theory, fractal geometry, dynamical systems, spectral geometry, complex analysis, distribution theory, and mathematical physics. The significant studies and problems illuminated in this work may be used in a classroom setting at the graduate level. Key Features include: · The Riemann hypothesis is given a natural geometric reformulation in the context of vibrating fractal strings · Complex dimensions of a fractal string are studied in detail, and used to understand the oscillations intrinsic to the corresponding fractal geometries and frequency spectra · Explicit formulas are extended to apply to the geometric, spectral, and dynamical zeta functions associated with a fractal · Examples of such explicit formulas include a Prime Orbit Theorem with error term for selfsimilar flows, and a geometric tube formula · The method of Diophantine approximation is used to study selfsimilar strings and flows · Analytical and geometric methods are used to obtain new results about the vertical distribution of zeros of numbertheoretic and other zeta functions The unique viewpoint of this book culminates in the definition of fractality as the presence of nonreal complex dimensions. The final chapter (13) is new to the second edition and discusses several new topics, results obtained since the publication of the first edition, and suggestions for future developments in the field. Review of the First Edition: " The book is self contained, the material organized in chapters preceded by an introduction and finally there are some interesting applications of the theory presented. ...The book is very well written and organized and the subject is very interesting and actually has many applications." —NicolaeAdrian Secelean, Zentralblatt Key Features include: · The Riemann hypothesis is given a natural geometric reformulation in the context of vibrating fractal strings · Complex dimensions of a fractal string are studied in detail, and used to understand the oscillations intrinsic to the corresponding fractal geometries and frequency spectra · Explicit formulas are extended to apply to the geometric, spectral, and dynamical zeta functions associated with a fractal · Examples of such explicit formulas include a Prime Orbit Theorem with error term for selfsimilar flows, and a geometric tube formula · The method of Diophantine approximation is used to study selfsimilar strings and flows · Analytical and geometric methods are used to obtain new results about the vertical distribution of zeros of numbertheoretic and other zeta functions The unique viewpoint of this book culminates in the definition of fractality as the presence of nonreal complex dimensions. The final chapter (13) is new to the second edition and discusses several new topics, results obtained since the publication of the first edition, and suggestions for future developments in the field. Review of the First Edition: " The book is self contained, the material organized in chapters preceded by an introduction and finally there are some interesting applications of the theory presented. ...The book is very well written and organized and the subject is very interesting and actually has many applications." —NicolaeAdrian Secelean, Zentralblatt · Explicit formulas are extended to apply to the geometric, spectral, and dynamical zeta functions associated with a fractal · Examples of such explicit formulas include a Prime Orbit Theorem with error term for selfsimilar flows, and a geometric tube formula · The method of Diophantine approximation is used to study selfsimilar strings and flows · Analytical and geometric methods are used to obtain new results about the vertical distribution of zeros of numbertheoretic and other zeta functions The unique viewpoint of this book culminates in the definition of fractality as the presence of nonreal complex dimensions. The final chapter (13) is new to the second edition and discusses several new topics, results obtained since the publication of the first edition, and suggestions for future developments in the field. Review of the First Edition: " The book is self contained, the material organized in chapters preceded by an introduction and finally there are some interesting applications of the theory presented. ...The book is very well written and organized and the subject is very interesting and actually has many applications." —NicolaeAdrian Secelean, Zentralblatt Key Features include: · The Riemann hypothesis is given a natural geometric reformulation in the context of vibrating fractal strings · Complex dimensions of a fractal string are studied in detail, and used to understand the oscillations intrinsic to the corresponding fractal geometries and frequency spectra · Explicit formulas are extended to apply to the geometric, spectral, and dynamical zeta functions associated with a fractal · Examples of such explicit formulas include a Prime Orbit Theorem with error term for selfsimilar flows, and a geometric tube formula · The method of Diophantine approximation is used to study selfsimilar strings and flows · Analytical and geometric methods are used to obtain new results about the vertical distribution of zeros of numbertheoretic and other zeta functions The unique viewpoint of this book culminates in the definition of fractality as the presence of nonreal complex dimensions. The final chapter (13) is new to the second edition and discusses several new topics, results obtained since the publication of the first edition, and suggestions for future developments in the field. Review of the First Edition: " The book is self contained, the material organized in chapters preceded by an introduction and finally there are some interesting applications of the theory presented. ...The book is very well written and organized and the subject is very interesting and actually has many applications." —NicolaeAdrian Secelean, Zentralblatt · Explicit formulas are extended to apply to the geometric, spectral, and dynamical zeta functions associated with a fractal · Examples of such explicit formulas include a Prime Orbit Theorem with error term for selfsimilar flows, and a geometric tube formula · The method of Diophantine approximation is used to study selfsimilar strings and flows · Analytical and geometric methods are used to obtain new results about the vertical distribution of zeros of numbertheoretic and other zeta functions The unique viewpoint of this book culminates in the definition of fractality as the presence of nonreal complex dimensions. The final chapter (13) is new to the second edition and discusses several new topics, results obtained since the publication of the first edition, and suggestions for future developments in the field. Review of the First Edition: " The book is self contained, the material organized in chapters preceded by an introduction and finally there are some interesting applications of the theory presented. ...The book is very well written and organized and the subject is very interesting and actually has many applications." —NicolaeAdrian Secelean, Zentralblatt · Explicit formulas are extended to apply to the geometric, spectral, and dynamical zeta functions associated with a fractal · Examples of such explicit formulas include a Prime Orbit Theorem with error term for selfsimilar flows, and a geometric tube formula · The method of Diophantine approximation is used to study selfsimilar strings and flows · Analytical and geometric methods are used to obtain new results about the vertical distribution of zeros of numbertheoretic and other zeta functions The unique viewpoint of this book culminates in the definition of fractality as the presence of nonreal complex dimensions. The final chapter (13) is new to the second edition and discusses several new topics, results obtained since the publication of the first edition, and suggestions for future developments in the field. Review of the First Edition: " The book is self contained, the material organized in chapters preceded by an introduction and finally there are some interesting applications of the theory presented. ...The book is very well written and organized and the subject is very interesting and actually has many applications." —NicolaeAdrian Secelean, Zentralblatt Key Features include: · The Riemann hypothesis is given a natural geometric reformulation in the context of vibrating fractal strings · Complex dimensions of a fractal string are studied in detail, and used to understand the oscillations intrinsic to the corresponding fractal geometries and frequency spectra · Explicit formulas are extended to apply to the geometric, spectral, and dynamical zeta functions associated with a fractal · Examples of such explicit formulas include a Prime Orbit Theorem with error term for selfsimilar flows, and a geometric tube formula · The method of Diophantine approximation is used to study selfsimilar strings and flows · Analytical and geometric methods are used to obtain new results
 Language

 eng
 eng
 Edition
 2nd ed.
 Extent
 1 online resource (582 p.)
 Note
 "With 73 illustrations."
 Contents

 Preface
 Overview
 Introduction
 1. Complex Dimensions of Ordinary Fractal Strings
 2. Complex Dimensions of SelfSimilar Fractal Strings
 3. Complex Dimensions of Nonlattice SelfSimilar Strings
 4. Generalized Fractal Strings Viewed as Measures
 5. Explicit Formulas for Generalized Fractal Strings
 6. The Geometry and the Spectrum of Fractal Strings
 7. Periodic Orbits of SelfSimilar Flows
 8. Fractal Tube Formulas
 9. Riemann Hypothesis and Inverse Spectral Problems
 10. Generalized Cantor Strings and their Oscillations
 11. Critical Zero of Zeta Functions
 12 Fractality and Complex Dimensions
 13. Recent Results and Perspectives
 Appendix A. Zeta Functions in Number Theory
 Appendix B. Zeta Functions of Laplacians and Spectral Asymptotics
 Appendix C. An Application of Nevanlinna Theory
 Bibliography
 Author Index
 Subject Index
 Index of Symbols
 Conventions
 Acknowledgements
 Isbn
 9781283909556
 Label
 Fractal Geometry, Complex Dimensions and Zeta Functions : Geometry and Spectra of Fractal Strings
 Title
 Fractal Geometry, Complex Dimensions and Zeta Functions
 Title remainder
 Geometry and Spectra of Fractal Strings
 Statement of responsibility
 by Michel L. Lapidus, Machiel van Frankenhuijsen
 Language

 eng
 eng
 Summary
 Number theory, spectral geometry, and fractal geometry are interlinked in this indepth study of the vibrations of fractal strings; that is, onedimensional drums with fractal boundary. This second edition of Fractal Geometry, Complex Dimensions and Zeta Functions will appeal to students and researchers in number theory, fractal geometry, dynamical systems, spectral geometry, complex analysis, distribution theory, and mathematical physics. The significant studies and problems illuminated in this work may be used in a classroom setting at the graduate level. Key Features include: · The Riemann hypothesis is given a natural geometric reformulation in the context of vibrating fractal strings · Complex dimensions of a fractal string are studied in detail, and used to understand the oscillations intrinsic to the corresponding fractal geometries and frequency spectra · Explicit formulas are extended to apply to the geometric, spectral, and dynamical zeta functions associated with a fractal · Examples of such explicit formulas include a Prime Orbit Theorem with error term for selfsimilar flows, and a geometric tube formula · The method of Diophantine approximation is used to study selfsimilar strings and flows · Analytical and geometric methods are used to obtain new results about the vertical distribution of zeros of numbertheoretic and other zeta functions The unique viewpoint of this book culminates in the definition of fractality as the presence of nonreal complex dimensions. The final chapter (13) is new to the second edition and discusses several new topics, results obtained since the publication of the first edition, and suggestions for future developments in the field. Review of the First Edition: " The book is self contained, the material organized in chapters preceded by an introduction and finally there are some interesting applications of the theory presented. ...The book is very well written and organized and the subject is very interesting and actually has many applications." —NicolaeAdrian Secelean, Zentralblatt Key Features include: · The Riemann hypothesis is given a natural geometric reformulation in the context of vibrating fractal strings · Complex dimensions of a fractal string are studied in detail, and used to understand the oscillations intrinsic to the corresponding fractal geometries and frequency spectra · Explicit formulas are extended to apply to the geometric, spectral, and dynamical zeta functions associated with a fractal · Examples of such explicit formulas include a Prime Orbit Theorem with error term for selfsimilar flows, and a geometric tube formula · The method of Diophantine approximation is used to study selfsimilar strings and flows · Analytical and geometric methods are used to obtain new results about the vertical distribution of zeros of numbertheoretic and other zeta functions The unique viewpoint of this book culminates in the definition of fractality as the presence of nonreal complex dimensions. The final chapter (13) is new to the second edition and discusses several new topics, results obtained since the publication of the first edition, and suggestions for future developments in the field. Review of the First Edition: " The book is self contained, the material organized in chapters preceded by an introduction and finally there are some interesting applications of the theory presented. ...The book is very well written and organized and the subject is very interesting and actually has many applications." —NicolaeAdrian Secelean, Zentralblatt · Explicit formulas are extended to apply to the geometric, spectral, and dynamical zeta functions associated with a fractal · Examples of such explicit formulas include a Prime Orbit Theorem with error term for selfsimilar flows, and a geometric tube formula · The method of Diophantine approximation is used to study selfsimilar strings and flows · Analytical and geometric methods are used to obtain new results about the vertical distribution of zeros of numbertheoretic and other zeta functions The unique viewpoint of this book culminates in the definition of fractality as the presence of nonreal complex dimensions. The final chapter (13) is new to the second edition and discusses several new topics, results obtained since the publication of the first edition, and suggestions for future developments in the field. Review of the First Edition: " The book is self contained, the material organized in chapters preceded by an introduction and finally there are some interesting applications of the theory presented. ...The book is very well written and organized and the subject is very interesting and actually has many applications." —NicolaeAdrian Secelean, Zentralblatt Key Features include: · The Riemann hypothesis is given a natural geometric reformulation in the context of vibrating fractal strings · Complex dimensions of a fractal string are studied in detail, and used to understand the oscillations intrinsic to the corresponding fractal geometries and frequency spectra · Explicit formulas are extended to apply to the geometric, spectral, and dynamical zeta functions associated with a fractal · Examples of such explicit formulas include a Prime Orbit Theorem with error term for selfsimilar flows, and a geometric tube formula · The method of Diophantine approximation is used to study selfsimilar strings and flows · Analytical and geometric methods are used to obtain new results about the vertical distribution of zeros of numbertheoretic and other zeta functions The unique viewpoint of this book culminates in the definition of fractality as the presence of nonreal complex dimensions. The final chapter (13) is new to the second edition and discusses several new topics, results obtained since the publication of the first edition, and suggestions for future developments in the field. Review of the First Edition: " The book is self contained, the material organized in chapters preceded by an introduction and finally there are some interesting applications of the theory presented. ...The book is very well written and organized and the subject is very interesting and actually has many applications." —NicolaeAdrian Secelean, Zentralblatt · Explicit formulas are extended to apply to the geometric, spectral, and dynamical zeta functions associated with a fractal · Examples of such explicit formulas include a Prime Orbit Theorem with error term for selfsimilar flows, and a geometric tube formula · The method of Diophantine approximation is used to study selfsimilar strings and flows · Analytical and geometric methods are used to obtain new results about the vertical distribution of zeros of numbertheoretic and other zeta functions The unique viewpoint of this book culminates in the definition of fractality as the presence of nonreal complex dimensions. The final chapter (13) is new to the second edition and discusses several new topics, results obtained since the publication of the first edition, and suggestions for future developments in the field. Review of the First Edition: " The book is self contained, the material organized in chapters preceded by an introduction and finally there are some interesting applications of the theory presented. ...The book is very well written and organized and the subject is very interesting and actually has many applications." —NicolaeAdrian Secelean, Zentralblatt · Explicit formulas are extended to apply to the geometric, spectral, and dynamical zeta functions associated with a fractal · Examples of such explicit formulas include a Prime Orbit Theorem with error term for selfsimilar flows, and a geometric tube formula · The method of Diophantine approximation is used to study selfsimilar strings and flows · Analytical and geometric methods are used to obtain new results about the vertical distribution of zeros of numbertheoretic and other zeta functions The unique viewpoint of this book culminates in the definition of fractality as the presence of nonreal complex dimensions. The final chapter (13) is new to the second edition and discusses several new topics, results obtained since the publication of the first edition, and suggestions for future developments in the field. Review of the First Edition: " The book is self contained, the material organized in chapters preceded by an introduction and finally there are some interesting applications of the theory presented. ...The book is very well written and organized and the subject is very interesting and actually has many applications." —NicolaeAdrian Secelean, Zentralblatt Key Features include: · The Riemann hypothesis is given a natural geometric reformulation in the context of vibrating fractal strings · Complex dimensions of a fractal string are studied in detail, and used to understand the oscillations intrinsic to the corresponding fractal geometries and frequency spectra · Explicit formulas are extended to apply to the geometric, spectral, and dynamical zeta functions associated with a fractal · Examples of such explicit formulas include a Prime Orbit Theorem with error term for selfsimilar flows, and a geometric tube formula · The method of Diophantine approximation is used to study selfsimilar strings and flows · Analytical and geometric methods are used to obtain new results
 http://library.link/vocab/creatorName
 Lapidus, Michel L
 Dewey number
 514.742
 http://bibfra.me/vocab/relation/httpidlocgovvocabularyrelatorsaut

 ZLgPGuDOMGU
 GECIyfTPLYw
 Language note
 English
 LC call number
 QA241247.5
 Literary form
 non fiction
 Nature of contents
 dictionaries
 http://library.link/vocab/relatedWorkOrContributorName
 van Frankenhuijsen, Machiel.
 Series statement

 Springer monographs in mathematics,
 Springer Monographs in Mathematics,
 http://library.link/vocab/subjectName

 Number theory
 Mathematics
 Differential equations, partial
 Differentiable dynamical systems
 Global analysis
 Functional analysis
 Number Theory
 Measure and Integration
 Partial Differential Equations
 Dynamical Systems and Ergodic Theory
 Global Analysis and Analysis on Manifolds
 Functional Analysis
 Label
 Fractal Geometry, Complex Dimensions and Zeta Functions : Geometry and Spectra of Fractal Strings, by Michel L. Lapidus, Machiel van Frankenhuijsen, (electronic resource)
 Note
 "With 73 illustrations."
 Bibliography note
 Includes bibliographical references and indexes
 Carrier category
 online resource
 Carrier category code
 cr
 Content category
 text
 Content type code
 txt
 Contents
 Preface  Overview  Introduction  1. Complex Dimensions of Ordinary Fractal Strings  2. Complex Dimensions of SelfSimilar Fractal Strings  3. Complex Dimensions of Nonlattice SelfSimilar Strings  4. Generalized Fractal Strings Viewed as Measures  5. Explicit Formulas for Generalized Fractal Strings  6. The Geometry and the Spectrum of Fractal Strings  7. Periodic Orbits of SelfSimilar Flows  8. Fractal Tube Formulas  9. Riemann Hypothesis and Inverse Spectral Problems  10. Generalized Cantor Strings and their Oscillations  11. Critical Zero of Zeta Functions  12 Fractality and Complex Dimensions  13. Recent Results and Perspectives  Appendix A. Zeta Functions in Number Theory  Appendix B. Zeta Functions of Laplacians and Spectral Asymptotics  Appendix C. An Application of Nevanlinna Theory  Bibliography  Author Index  Subject Index  Index of Symbols  Conventions  Acknowledgements
 Dimensions
 unknown
 Edition
 2nd ed.
 Extent
 1 online resource (582 p.)
 Form of item
 online
 Isbn
 9781283909556
 Media category
 computer
 Media type code
 c
 Other control number
 10.1007/9781461421764
 Specific material designation
 remote
 System control number

 (CKB)3400000000086013
 (EBL)1081817
 (OCoLC)811139645
 (SSID)ssj0000767029
 (PQKBManifestationID)11414646
 (PQKBTitleCode)TC0000767029
 (PQKBWorkID)10732101
 (PQKB)10450451
 (DEHe213)9781461421764
 (MiAaPQ)EBC1081817
 (EXLCZ)993400000000086013
 Label
 Fractal Geometry, Complex Dimensions and Zeta Functions : Geometry and Spectra of Fractal Strings, by Michel L. Lapidus, Machiel van Frankenhuijsen, (electronic resource)
 Note
 "With 73 illustrations."
 Bibliography note
 Includes bibliographical references and indexes
 Carrier category
 online resource
 Carrier category code
 cr
 Content category
 text
 Content type code
 txt
 Contents
 Preface  Overview  Introduction  1. Complex Dimensions of Ordinary Fractal Strings  2. Complex Dimensions of SelfSimilar Fractal Strings  3. Complex Dimensions of Nonlattice SelfSimilar Strings  4. Generalized Fractal Strings Viewed as Measures  5. Explicit Formulas for Generalized Fractal Strings  6. The Geometry and the Spectrum of Fractal Strings  7. Periodic Orbits of SelfSimilar Flows  8. Fractal Tube Formulas  9. Riemann Hypothesis and Inverse Spectral Problems  10. Generalized Cantor Strings and their Oscillations  11. Critical Zero of Zeta Functions  12 Fractality and Complex Dimensions  13. Recent Results and Perspectives  Appendix A. Zeta Functions in Number Theory  Appendix B. Zeta Functions of Laplacians and Spectral Asymptotics  Appendix C. An Application of Nevanlinna Theory  Bibliography  Author Index  Subject Index  Index of Symbols  Conventions  Acknowledgements
 Dimensions
 unknown
 Edition
 2nd ed.
 Extent
 1 online resource (582 p.)
 Form of item
 online
 Isbn
 9781283909556
 Media category
 computer
 Media type code
 c
 Other control number
 10.1007/9781461421764
 Specific material designation
 remote
 System control number

 (CKB)3400000000086013
 (EBL)1081817
 (OCoLC)811139645
 (SSID)ssj0000767029
 (PQKBManifestationID)11414646
 (PQKBTitleCode)TC0000767029
 (PQKBWorkID)10732101
 (PQKB)10450451
 (DEHe213)9781461421764
 (MiAaPQ)EBC1081817
 (EXLCZ)993400000000086013
Subject
 Differentiable dynamical systems
 Differential equations, partial
 Dynamical Systems and Ergodic Theory
 Functional Analysis
 Functional analysis
 Global Analysis and Analysis on Manifolds
 Global analysis
 Mathematics
 Measure and Integration
 Number Theory
 Number theory
 Partial Differential Equations
Member of
Library Locations

Architecture LibraryBorrow itGould Hall 830 Van Vleet Oval Rm. 105, Norman, OK, 73019, US35.205706 97.445050



Chinese Literature Translation ArchiveBorrow it401 W. Brooks St., RM 414, Norman, OK, 73019, US35.207487 97.447906

Engineering LibraryBorrow itFelgar Hall 865 Asp Avenue, Rm. 222, Norman, OK, 73019, US35.205706 97.445050

Fine Arts LibraryBorrow itCatlett Music Center 500 West Boyd Street, Rm. 20, Norman, OK, 73019, US35.210371 97.448244

Harry W. Bass Business History CollectionBorrow it401 W. Brooks St., Rm. 521NW, Norman, OK, 73019, US35.207487 97.447906

History of Science CollectionsBorrow it401 W. Brooks St., Rm. 521NW, Norman, OK, 73019, US35.207487 97.447906

John and Mary Nichols Rare Books and Special CollectionsBorrow it401 W. Brooks St., Rm. 509NW, Norman, OK, 73019, US35.207487 97.447906


Price College Digital LibraryBorrow itAdams Hall 102 307 West Brooks St., Norman, OK, 73019, US35.210371 97.448244

Western History CollectionsBorrow itMonnet Hall 630 Parrington Oval, Rm. 300, Norman, OK, 73019, US35.209584 97.445414
Embed (Experimental)
Settings
Select options that apply then copy and paste the RDF/HTML data fragment to include in your application
Embed this data in a secure (HTTPS) page:
Layout options:
Include data citation:
<div class="citation" vocab="http://schema.org/"><i class="fa faexternallinksquare fafw"></i> Data from <span resource="http://link.libraries.ou.edu/portal/FractalGeometryComplexDimensionsandZeta/uE2PX0a_9t0/" typeof="Book http://bibfra.me/vocab/lite/Item"><span property="name http://bibfra.me/vocab/lite/label"><a href="http://link.libraries.ou.edu/portal/FractalGeometryComplexDimensionsandZeta/uE2PX0a_9t0/">Fractal Geometry, Complex Dimensions and Zeta Functions : Geometry and Spectra of Fractal Strings, by Michel L. Lapidus, Machiel van Frankenhuijsen, (electronic resource)</a></span>  <span property="potentialAction" typeOf="OrganizeAction"><span property="agent" typeof="LibrarySystem http://library.link/vocab/LibrarySystem" resource="http://link.libraries.ou.edu/"><span property="name http://bibfra.me/vocab/lite/label"><a property="url" href="http://link.libraries.ou.edu/">University of Oklahoma Libraries</a></span></span></span></span></div>
Note: Adjust the width and height settings defined in the RDF/HTML code fragment to best match your requirements
Preview
Cite Data  Experimental
Data Citation of the Item Fractal Geometry, Complex Dimensions and Zeta Functions : Geometry and Spectra of Fractal Strings, by Michel L. Lapidus, Machiel van Frankenhuijsen, (electronic resource)
Copy and paste the following RDF/HTML data fragment to cite this resource
<div class="citation" vocab="http://schema.org/"><i class="fa faexternallinksquare fafw"></i> Data from <span resource="http://link.libraries.ou.edu/portal/FractalGeometryComplexDimensionsandZeta/uE2PX0a_9t0/" typeof="Book http://bibfra.me/vocab/lite/Item"><span property="name http://bibfra.me/vocab/lite/label"><a href="http://link.libraries.ou.edu/portal/FractalGeometryComplexDimensionsandZeta/uE2PX0a_9t0/">Fractal Geometry, Complex Dimensions and Zeta Functions : Geometry and Spectra of Fractal Strings, by Michel L. Lapidus, Machiel van Frankenhuijsen, (electronic resource)</a></span>  <span property="potentialAction" typeOf="OrganizeAction"><span property="agent" typeof="LibrarySystem http://library.link/vocab/LibrarySystem" resource="http://link.libraries.ou.edu/"><span property="name http://bibfra.me/vocab/lite/label"><a property="url" href="http://link.libraries.ou.edu/">University of Oklahoma Libraries</a></span></span></span></span></div>