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  • 1
    Online Resource
    Online Resource
    Mathematical Methods for Hydrodynamic Limits (1991)
    Berlin [u.a.] : Springer
    Details
    UID:
    b3kat_BV041963536
    Format: 1 Online-Ressource
    ISBN: 9783540550044
    Series Statement: Lecture notes in mathematics 1501
    Additional Edition: Erscheint auch als Druckausgabe ISBN 978-3-540-46636-9
    Language: English
    Keywords: Vielteilchensystem ; Hydrodynamische Gleichungen ; Vielteilchensystem ; Wechselwirkung ; Stochastischer Prozess ; Hydrodynamik ; Statistische Mechanik ; Hydrodynamik ; Stochastischer Prozess ; Hydrodynamik ; Hydrodynamik ; Vielteilchentheorie ; Mathematische Physik
    DOI: 10.1007/BFb0086457
    URL: Volltext
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    EUV Frankfurt
    HTW Berlin
    TH Wildau
    BTU Cottbus
  • 2
    Online Resource
    Online Resource
    Mathematical Methods for Hydrodynamic Limits (1991)
    Berlin, Heidelberg : Springer Berlin Heidelberg
    Details
    UID:
    gbv_1655225669
    Format: Online-Ressource (VIII, 196 p, online resource)
    ISBN: 9783540466369 , 9783540550044
    Series Statement: Lecture Notes in Mathematics 1501
    Content: Entropy inequalities, correlation functions, couplings between stochastic processes are powerful techniques which have been extensively used to give arigorous foundation to the theory of complex, many component systems and to its many applications in a variety of fields as physics, biology, population dynamics, economics, .. The purpose of the book is to make theseand other mathematical methods accessible to readers with a limited background in probability and physics by examining in detail a few models where the techniques emerge clearly, while extra difficulties arekept to a minimum. Lanford's method and its extension to the hierarchy of equations for the truncated correlation functions, the v-functions, are presented and applied to prove the validity of macroscopic equations forstochastic particle systems which are perturbations of the independent and of the symmetric simple exclusion processes. Entropy inequalities are discussed in the frame of the Guo-Papanicolaou-Varadhan technique and of theKipnis-Olla-Varadhan super exponential estimates, with reference to zero-range models. Discrete velocity Boltzmann equations, reaction diffusion equations and non linear parabolic equations are considered, as limits of particles models. Phase separation phenomena are discussed in the context of Glauber+Kawasaki evolutions and reaction diffusion equations. Although the emphasis is onthe mathematical aspects, the physical motivations are explained through theanalysis of the single models, without attempting, however to survey the entire subject of hydrodynamical limits
    Additional Edition: ISBN 9783540550044
    Additional Edition: Erscheint auch als Druck-Ausgabe De Masi, Anna, 1953 - Mathematical methods for hydrodynamic limits Berlin : Springer, 1991 ISBN 3540550046
    Additional Edition: ISBN 0387550046
    Language: English
    Subjects: Mathematics
    RVK:
    SI 850
    Keywords: Vielteilchensystem ; Wechselwirkung ; Stochastischer Prozess ; Hydrodynamik
    DOI: 10.1007/BFb0086457
    URL: Volltext  (lizenzpflichtig)
    URL: Volltext  (Deutschlandweit zugänglich)
    URL: Cover
    URL: Inhaltstext
    URL: Inhaltsverzeichnis
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    Stabi Berlin
    UB Potsdam
  • 3
    Online Resource
    Online Resource
    Mathematical Methods for Hydrodynamic Limits (1991)
    Berlin, Heidelberg :Springer Berlin Heidelberg :
    Details
    UID:
    almahu_9947921572102882
    Format: VIII, 196 p. , online resource.
    ISBN: 9783540466369
    Series Statement: Lecture Notes in Mathematics, 1501
    Content: Entropy inequalities, correlation functions, couplings between stochastic processes are powerful techniques which have been extensively used to give arigorous foundation to the theory of complex, many component systems and to its many applications in a variety of fields as physics, biology, population dynamics, economics, ... The purpose of the book is to make theseand other mathematical methods accessible to readers with a limited background in probability and physics by examining in detail a few models where the techniques emerge clearly, while extra difficulties arekept to a minimum. Lanford's method and its extension to the hierarchy of equations for the truncated correlation functions, the v-functions, are presented and applied to prove the validity of macroscopic equations forstochastic particle systems which are perturbations of the independent and of the symmetric simple exclusion processes. Entropy inequalities are discussed in the frame of the Guo-Papanicolaou-Varadhan technique and of theKipnis-Olla-Varadhan super exponential estimates, with reference to zero-range models. Discrete velocity Boltzmann equations, reaction diffusion equations and non linear parabolic equations are considered, as limits of particles models. Phase separation phenomena are discussed in the context of Glauber+Kawasaki evolutions and reaction diffusion equations. Although the emphasis is onthe mathematical aspects, the physical motivations are explained through theanalysis of the single models, without attempting, however to survey the entire subject of hydrodynamical limits.
    Note: Hydrodynamic limits for independent particles -- Hydrodynamics of the zero range process -- Particle models for reaction-diffusion equations -- Particle models for the Carleman equation -- The Glauber+Kawasaki process -- Hydrodynamic limits in kinetic models -- Phase separation and interface dynamics -- Escape from an unstable equilibrium -- Estimates on the V-functions.
    In: Springer eBooks
    Additional Edition: Printed edition: ISBN 9783540550044
    Language: English
    DOI: 10.1007/BFb0086457
    URL: http://dx.doi.org/10.1007/BFb0086457
    Library Location Call Number Volume/Issue/Year Availability
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    Online Resource
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    HU Berlin
  • 4
    Online Resource
    Online Resource
    Mathematical Methods for Hydrodynamic Limits (1991)
    Berlin, Heidelberg :Springer Berlin Heidelberg :
    Details
    UID:
    edocfu_9959186004202883
    Format: 1 online resource (VIII, 196 p.)
    Edition: 1st ed. 1991.
    Edition: Online edition Springer Lecture Notes Archive ; 041142-5
    ISBN: 3-540-46636-3
    Series Statement: Lecture Notes in Mathematics, 1501
    Content: Entropy inequalities, correlation functions, couplings between stochastic processes are powerful techniques which have been extensively used to give arigorous foundation to the theory of complex, many component systems and to its many applications in a variety of fields as physics, biology, population dynamics, economics, ... The purpose of the book is to make theseand other mathematical methods accessible to readers with a limited background in probability and physics by examining in detail a few models where the techniques emerge clearly, while extra difficulties arekept to a minimum. Lanford's method and its extension to the hierarchy of equations for the truncated correlation functions, the v-functions, are presented and applied to prove the validity of macroscopic equations forstochastic particle systems which are perturbations of the independent and of the symmetric simple exclusion processes. Entropy inequalities are discussed in the frame of the Guo-Papanicolaou-Varadhan technique and of theKipnis-Olla-Varadhan super exponential estimates, with reference to zero-range models. Discrete velocity Boltzmann equations, reaction diffusion equations and non linear parabolic equations are considered, as limits of particles models. Phase separation phenomena are discussed in the context of Glauber+Kawasaki evolutions and reaction diffusion equations. Although the emphasis is onthe mathematical aspects, the physical motivations are explained through theanalysis of the single models, without attempting, however to survey the entire subject of hydrodynamical limits.
    Note: Bibliographic Level Mode of Issuance: Monograph , Hydrodynamic limits for independent particles -- Hydrodynamics of the zero range process -- Particle models for reaction-diffusion equations -- Particle models for the Carleman equation -- The Glauber+Kawasaki process -- Hydrodynamic limits in kinetic models -- Phase separation and interface dynamics -- Escape from an unstable equilibrium -- Estimates on the V-functions. , English
    In: Springer eBooks
    Additional Edition: ISBN 3-540-55004-6
    Language: English
    DOI: 10.1007/BFb0086457
    URL: http://dx.doi.org/10.1007/BFb0086457
    Library Location Call Number Volume/Issue/Year Availability
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    Online Resource
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    FU Berlin
  • 5
    Online Resource
    Online Resource
    Mathematical Methods for Hydrodynamic Limits (1991)
    Berlin, Heidelberg :Springer Berlin Heidelberg :
    Details
    UID:
    edoccha_9959186004202883
    Format: 1 online resource (VIII, 196 p.)
    Edition: 1st ed. 1991.
    Edition: Online edition Springer Lecture Notes Archive ; 041142-5
    ISBN: 3-540-46636-3
    Series Statement: Lecture Notes in Mathematics, 1501
    Content: Entropy inequalities, correlation functions, couplings between stochastic processes are powerful techniques which have been extensively used to give arigorous foundation to the theory of complex, many component systems and to its many applications in a variety of fields as physics, biology, population dynamics, economics, ... The purpose of the book is to make theseand other mathematical methods accessible to readers with a limited background in probability and physics by examining in detail a few models where the techniques emerge clearly, while extra difficulties arekept to a minimum. Lanford's method and its extension to the hierarchy of equations for the truncated correlation functions, the v-functions, are presented and applied to prove the validity of macroscopic equations forstochastic particle systems which are perturbations of the independent and of the symmetric simple exclusion processes. Entropy inequalities are discussed in the frame of the Guo-Papanicolaou-Varadhan technique and of theKipnis-Olla-Varadhan super exponential estimates, with reference to zero-range models. Discrete velocity Boltzmann equations, reaction diffusion equations and non linear parabolic equations are considered, as limits of particles models. Phase separation phenomena are discussed in the context of Glauber+Kawasaki evolutions and reaction diffusion equations. Although the emphasis is onthe mathematical aspects, the physical motivations are explained through theanalysis of the single models, without attempting, however to survey the entire subject of hydrodynamical limits.
    Note: Bibliographic Level Mode of Issuance: Monograph , Hydrodynamic limits for independent particles -- Hydrodynamics of the zero range process -- Particle models for reaction-diffusion equations -- Particle models for the Carleman equation -- The Glauber+Kawasaki process -- Hydrodynamic limits in kinetic models -- Phase separation and interface dynamics -- Escape from an unstable equilibrium -- Estimates on the V-functions. , English
    In: Springer eBooks
    Additional Edition: ISBN 3-540-55004-6
    Language: English
    DOI: 10.1007/BFb0086457
    URL: http://dx.doi.org/10.1007/BFb0086457
    Library Location Call Number Volume/Issue/Year Availability
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    Online Resource
    Open Access Request
    Charité
  • 6
    Online Resource
    Online Resource
    Mathematical Methods for Hydrodynamic Limits (1991)
    Berlin, Heidelberg :Springer Berlin Heidelberg :
    Details
    UID:
    almafu_9959186004202883
    Format: 1 online resource (VIII, 196 p.)
    Edition: 1st ed. 1991.
    Edition: Online edition Springer Lecture Notes Archive ; 041142-5
    ISBN: 3-540-46636-3
    Series Statement: Lecture Notes in Mathematics, 1501
    Content: Entropy inequalities, correlation functions, couplings between stochastic processes are powerful techniques which have been extensively used to give arigorous foundation to the theory of complex, many component systems and to its many applications in a variety of fields as physics, biology, population dynamics, economics, ... The purpose of the book is to make theseand other mathematical methods accessible to readers with a limited background in probability and physics by examining in detail a few models where the techniques emerge clearly, while extra difficulties arekept to a minimum. Lanford's method and its extension to the hierarchy of equations for the truncated correlation functions, the v-functions, are presented and applied to prove the validity of macroscopic equations forstochastic particle systems which are perturbations of the independent and of the symmetric simple exclusion processes. Entropy inequalities are discussed in the frame of the Guo-Papanicolaou-Varadhan technique and of theKipnis-Olla-Varadhan super exponential estimates, with reference to zero-range models. Discrete velocity Boltzmann equations, reaction diffusion equations and non linear parabolic equations are considered, as limits of particles models. Phase separation phenomena are discussed in the context of Glauber+Kawasaki evolutions and reaction diffusion equations. Although the emphasis is onthe mathematical aspects, the physical motivations are explained through theanalysis of the single models, without attempting, however to survey the entire subject of hydrodynamical limits.
    Note: Bibliographic Level Mode of Issuance: Monograph , Hydrodynamic limits for independent particles -- Hydrodynamics of the zero range process -- Particle models for reaction-diffusion equations -- Particle models for the Carleman equation -- The Glauber+Kawasaki process -- Hydrodynamic limits in kinetic models -- Phase separation and interface dynamics -- Escape from an unstable equilibrium -- Estimates on the V-functions. , English
    In: Springer eBooks
    Additional Edition: ISBN 3-540-55004-6
    Language: English
    DOI: 10.1007/BFb0086457
    URL: http://dx.doi.org/10.1007/BFb0086457
    Library Location Call Number Volume/Issue/Year Availability
    BibTip Others were also interested in ...
    Online Resource
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