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Advances in finance and stochastics : Essays in honour of Die ter Sondermann / Klaus Sandmann, Philipp J. Schonbucher (eds.)
Advances in finance and stochastics : Essays in honour of Die ter Sondermann / Klaus Sandmann, Philipp J. Schonbucher (eds.)
Autore Sandmann, Klaus
Pubbl/distr/stampa Berlin Heidelberg : Springer-Verlag, 2002
Descrizione fisica xix, 312 p. : ill. ; 24 cm
Disciplina 530.475
Soggetto non controllato Probabilità
Analisi stocastica
Matematica finanziaria
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Record Nr. UNINA-990003929030403321
Sandmann, Klaus  
Berlin Heidelberg : Springer-Verlag, 2002
Materiale a stampa
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Anomalous diffusion : from basics to applications : proceedings of the XIth Max Born Symposium held at Lądek Zdrój, Poland, 20-27 May, 1998 / Andrzej Pękalski, Katarzyna Sznajd-Weron (eds.)
Anomalous diffusion : from basics to applications : proceedings of the XIth Max Born Symposium held at Lądek Zdrój, Poland, 20-27 May, 1998 / Andrzej Pękalski, Katarzyna Sznajd-Weron (eds.)
Autore Max Born Symposium <11th ; 1998 ; Warsaw, Poland>
Pubbl/distr/stampa Berlin ; New York : Springer, 1999
Descrizione fisica xviii, 378 p. : ill. ; 24 cm.
Disciplina 530.475
Altri autori (Persone) Pękalski, Andrzejauthor
Sznajd-Weron, Katarzynaauthor
Collana Lecture notes in physics, 0075-8450 ; 519
Soggetto topico Diffusion - Congresses
Statistical physics - Congresses
ISBN 354065416X (hardcover : alk. paper)
Classificazione LC QC189.A1
53.1.67
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Record Nr. UNISALENTO-991004000139707536
Max Born Symposium <11th ; 1998 ; Warsaw, Poland>  
Berlin ; New York : Springer, 1999
Materiale a stampa
Lo trovi qui: Univ. del Salento
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Brownian agents and active particles : collective dynamics in the natural and social sciences / Frank Schweitzer ; with a foreword by J. Doyne Farmer
Brownian agents and active particles : collective dynamics in the natural and social sciences / Frank Schweitzer ; with a foreword by J. Doyne Farmer
Autore Schweitzer, Frank
Pubbl/distr/stampa Berlin ; New York : Springer, 2003
Descrizione fisica xvi, 420 p. : ill. ; 24 cm
Disciplina 530.475
Collana Springer series in synergetics, 0172-7389
Soggetto topico Moto Browniano
Analisi di sistema
ISBN 3540439382
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Record Nr. UNISALENTO-991000737289707536
Schweitzer, Frank  
Berlin ; New York : Springer, 2003
Materiale a stampa
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Brownian motion : fluctuations, dynamics, and applications / Robert M. Mazo
Brownian motion : fluctuations, dynamics, and applications / Robert M. Mazo
Autore MAZO, Robert M.
Pubbl/distr/stampa Oxford : Clarendon Press, 2002 .- XII, 289 p. : ill. ; 24 cm
Disciplina 530.475(Diffusione e trasferimento di massa .( Moto Browniano))
Collana International series of monographs on phisics
Soggetto topico Moto Browniano
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Record Nr. UNISA-990005508210203316
MAZO, Robert M.  
Oxford : Clarendon Press, 2002 .- XII, 289 p. : ill. ; 24 cm
Materiale a stampa
Lo trovi qui: Univ. di Salerno
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Brownian motion [[electronic resource] ] : fluctuations, dynamics, and applications / / Robert M. Mazo
Brownian motion [[electronic resource] ] : fluctuations, dynamics, and applications / / Robert M. Mazo
Autore Mazo Robert M
Pubbl/distr/stampa Oxford, : Clarendon Press, 2002
Descrizione fisica 1 online resource (302 p.)
Disciplina 530.42
530.475
Collana Oxford science publications
International series of monographs on physics
Soggetto topico Brownian motion processes
Markov processes
Soggetto genere / forma Electronic books.
ISBN 9786611998790
1-281-99879-6
0-19-156508-3
0-19-955644-X
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Nota di contenuto Contents; 1 Historical Background; 1.1 Robert Brown; 1.2 Between Brown and Einstein; 1.3 Albert Einstein; 1.4 Marian von Smoluchowski; 1.5 Molecular Reality; 1.6 The Scope of this Book; 2 Probability Theory; 2.1 Probability; 2.2 Conditional Probability and Independence; 2.3 Random Variables and Probability Distributions; 2.4 Expectations and Particular Distributions; 2.5 Characteristic Function; Sums of Random Variables; 2.6 Conclusion; 3 Stochastic Processes; 3.1 Stochastic Processes; 3.2 Distribution Functions; 3.3 Classification of Stochastic Processes; 3.4 The Fokker-Planck Equation
3.5 Some Special Processes3.6 Calculus of Stochastic Processes; 3.7 Fourier Analysis of Random Processes; 3.8 White Noise; 3.9 Conclusion; 4 Einstein-Smoluchowski Theory; 4.1 What is Brownian Motion?; 4.2 Smoluchowski's Theory; 4.3 Smoluchowski Theory Continued; 4.4 Einstein's Theory; 4.5 Diffusion Coefficient and Friction Constant; 4.6 The Langevin Theory; 5 Stochastic Differential Equations and Integrals; 5.1 The Langevin Equation Revisited; 5.2 Stochastic Differential Equations; 5.3 Which Rule Should Be Used?; 5.4 Some Examples; 6 Functional Integrals; 6.1 Functional Integrals
6.2 The Wiener Integral6.3 Wiener Measure; 6.4 The Feynman-Kac Formula; 6.5 Feynman Path Integrals; 6.6 Evaluation of Wiener Integrals; 6.7 Applications of Functional Integrals; 7 Some Important Special Cases; 7.1 Several Cases of Interest; 7.2 The Free Particle; 7.3 The Distribution of Displacements; 7.4 The Harmonically Bound Particle; 7.5 A Particle in a Constant Force Field; 7.6 The Uniaxial Rotor; 7.7 An Equation for the Distribution of Displacements; 7.8 Discussion; 8 The Smoluchowski Equation; 8.1 The Kramers-Klein Equation; 8.2 The Smoluchowski Equation
8.3 Elimination of Fast Variables8.4 The Smoluchowski Equation Continued; 8.5 Passage over Potential Barriers; 8.6 Concluding Remarks; 9 Random Walk; 9.1 The Random Walk; 9.2 The One-Dimensional Pearson Walk; 9.3 The Biased Random Walk; 9.4 The Persistent Walk; 9.5 Boundaries and First Passage Times; 9.6 Random Remarks on Random Walks; 10 Statistical Mechanics; 10.1 Molecular Distribution Functions; 10.2 The Liouville Equation; 10.3 Projection Operators-The Zwanzig Equation; 10.4 Projection Operators-The Mori Equation; 10.5 Concluding Remarks
11 Stochastic Equations from a Statistical Mechanical Viewpoint11.1 The Langevin Equation A Heuristic View; 11.2 The Fokker-Planck Equation-A Heuristic View; 11.3 What is Wrong with these Derivations?; 11.4 Eliminating Fast Processes; 11.5 The Distribution Function; 11.6 Discussion; 12 Two Exactly Treatable Models; 12.1 Two Illustrative Examples; 12.2 Brownian Motion in a Dilute Gas; 12.3 Discussion; 12.4 The Particle Bound to a Lattice; 12.5 The One-Dimensional Case; 12.6 Discussion; 13 Brownian Motion and Noise; 13.1 Limits on Measurement; 13.2 Oscillations of a Fiber
13.3 A Pneumatic Example
Record Nr. UNINA-9910465127203321
Mazo Robert M  
Oxford, : Clarendon Press, 2002
Materiale a stampa
Lo trovi qui: Univ. Federico II
Opac: Controlla la disponibilità qui
Brownian motion [[electronic resource] ] : fluctuations, dynamics, and applications / / Robert M. Mazo
Brownian motion [[electronic resource] ] : fluctuations, dynamics, and applications / / Robert M. Mazo
Autore Mazo Robert M
Pubbl/distr/stampa Oxford, : Clarendon Press, 2002
Descrizione fisica 1 online resource (302 p.)
Disciplina 530.42
530.475
Collana Oxford science publications
International series of monographs on physics
Soggetto topico Brownian motion processes
Markov processes
ISBN 9786611998790
1-281-99879-6
0-19-156508-3
0-19-955644-X
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Nota di contenuto Contents; 1 Historical Background; 1.1 Robert Brown; 1.2 Between Brown and Einstein; 1.3 Albert Einstein; 1.4 Marian von Smoluchowski; 1.5 Molecular Reality; 1.6 The Scope of this Book; 2 Probability Theory; 2.1 Probability; 2.2 Conditional Probability and Independence; 2.3 Random Variables and Probability Distributions; 2.4 Expectations and Particular Distributions; 2.5 Characteristic Function; Sums of Random Variables; 2.6 Conclusion; 3 Stochastic Processes; 3.1 Stochastic Processes; 3.2 Distribution Functions; 3.3 Classification of Stochastic Processes; 3.4 The Fokker-Planck Equation
3.5 Some Special Processes3.6 Calculus of Stochastic Processes; 3.7 Fourier Analysis of Random Processes; 3.8 White Noise; 3.9 Conclusion; 4 Einstein-Smoluchowski Theory; 4.1 What is Brownian Motion?; 4.2 Smoluchowski's Theory; 4.3 Smoluchowski Theory Continued; 4.4 Einstein's Theory; 4.5 Diffusion Coefficient and Friction Constant; 4.6 The Langevin Theory; 5 Stochastic Differential Equations and Integrals; 5.1 The Langevin Equation Revisited; 5.2 Stochastic Differential Equations; 5.3 Which Rule Should Be Used?; 5.4 Some Examples; 6 Functional Integrals; 6.1 Functional Integrals
6.2 The Wiener Integral6.3 Wiener Measure; 6.4 The Feynman-Kac Formula; 6.5 Feynman Path Integrals; 6.6 Evaluation of Wiener Integrals; 6.7 Applications of Functional Integrals; 7 Some Important Special Cases; 7.1 Several Cases of Interest; 7.2 The Free Particle; 7.3 The Distribution of Displacements; 7.4 The Harmonically Bound Particle; 7.5 A Particle in a Constant Force Field; 7.6 The Uniaxial Rotor; 7.7 An Equation for the Distribution of Displacements; 7.8 Discussion; 8 The Smoluchowski Equation; 8.1 The Kramers-Klein Equation; 8.2 The Smoluchowski Equation
8.3 Elimination of Fast Variables8.4 The Smoluchowski Equation Continued; 8.5 Passage over Potential Barriers; 8.6 Concluding Remarks; 9 Random Walk; 9.1 The Random Walk; 9.2 The One-Dimensional Pearson Walk; 9.3 The Biased Random Walk; 9.4 The Persistent Walk; 9.5 Boundaries and First Passage Times; 9.6 Random Remarks on Random Walks; 10 Statistical Mechanics; 10.1 Molecular Distribution Functions; 10.2 The Liouville Equation; 10.3 Projection Operators-The Zwanzig Equation; 10.4 Projection Operators-The Mori Equation; 10.5 Concluding Remarks
11 Stochastic Equations from a Statistical Mechanical Viewpoint11.1 The Langevin Equation A Heuristic View; 11.2 The Fokker-Planck Equation-A Heuristic View; 11.3 What is Wrong with these Derivations?; 11.4 Eliminating Fast Processes; 11.5 The Distribution Function; 11.6 Discussion; 12 Two Exactly Treatable Models; 12.1 Two Illustrative Examples; 12.2 Brownian Motion in a Dilute Gas; 12.3 Discussion; 12.4 The Particle Bound to a Lattice; 12.5 The One-Dimensional Case; 12.6 Discussion; 13 Brownian Motion and Noise; 13.1 Limits on Measurement; 13.2 Oscillations of a Fiber
13.3 A Pneumatic Example
Record Nr. UNINA-9910792254903321
Mazo Robert M  
Oxford, : Clarendon Press, 2002
Materiale a stampa
Lo trovi qui: Univ. Federico II
Opac: Controlla la disponibilità qui
Brownian motion : fluctuations, dynamics, and applications / / Robert M. Mazo
Brownian motion : fluctuations, dynamics, and applications / / Robert M. Mazo
Autore Mazo Robert M
Edizione [1st ed.]
Pubbl/distr/stampa Oxford, : Clarendon Press, 2002
Descrizione fisica 1 online resource (302 p.)
Disciplina 530.42
530.475
Collana Oxford science publications
International series of monographs on physics
Soggetto topico Brownian motion processes
Markov processes
Processos de moviment brownià
Processos estocàstics
Processos de Markov
Mecànica estadística
Difusió
Polímers
Fluctuacions (Física)
Soggetto genere / forma Llibres electrònics
ISBN 9786611998790
9781281998798
1281998796
9780191565083
0191565083
9780199556441
019955644X
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Nota di contenuto Contents; 1 Historical Background; 1.1 Robert Brown; 1.2 Between Brown and Einstein; 1.3 Albert Einstein; 1.4 Marian von Smoluchowski; 1.5 Molecular Reality; 1.6 The Scope of this Book; 2 Probability Theory; 2.1 Probability; 2.2 Conditional Probability and Independence; 2.3 Random Variables and Probability Distributions; 2.4 Expectations and Particular Distributions; 2.5 Characteristic Function; Sums of Random Variables; 2.6 Conclusion; 3 Stochastic Processes; 3.1 Stochastic Processes; 3.2 Distribution Functions; 3.3 Classification of Stochastic Processes; 3.4 The Fokker-Planck Equation
3.5 Some Special Processes3.6 Calculus of Stochastic Processes; 3.7 Fourier Analysis of Random Processes; 3.8 White Noise; 3.9 Conclusion; 4 Einstein-Smoluchowski Theory; 4.1 What is Brownian Motion?; 4.2 Smoluchowski's Theory; 4.3 Smoluchowski Theory Continued; 4.4 Einstein's Theory; 4.5 Diffusion Coefficient and Friction Constant; 4.6 The Langevin Theory; 5 Stochastic Differential Equations and Integrals; 5.1 The Langevin Equation Revisited; 5.2 Stochastic Differential Equations; 5.3 Which Rule Should Be Used?; 5.4 Some Examples; 6 Functional Integrals; 6.1 Functional Integrals
6.2 The Wiener Integral6.3 Wiener Measure; 6.4 The Feynman-Kac Formula; 6.5 Feynman Path Integrals; 6.6 Evaluation of Wiener Integrals; 6.7 Applications of Functional Integrals; 7 Some Important Special Cases; 7.1 Several Cases of Interest; 7.2 The Free Particle; 7.3 The Distribution of Displacements; 7.4 The Harmonically Bound Particle; 7.5 A Particle in a Constant Force Field; 7.6 The Uniaxial Rotor; 7.7 An Equation for the Distribution of Displacements; 7.8 Discussion; 8 The Smoluchowski Equation; 8.1 The Kramers-Klein Equation; 8.2 The Smoluchowski Equation
8.3 Elimination of Fast Variables8.4 The Smoluchowski Equation Continued; 8.5 Passage over Potential Barriers; 8.6 Concluding Remarks; 9 Random Walk; 9.1 The Random Walk; 9.2 The One-Dimensional Pearson Walk; 9.3 The Biased Random Walk; 9.4 The Persistent Walk; 9.5 Boundaries and First Passage Times; 9.6 Random Remarks on Random Walks; 10 Statistical Mechanics; 10.1 Molecular Distribution Functions; 10.2 The Liouville Equation; 10.3 Projection Operators-The Zwanzig Equation; 10.4 Projection Operators-The Mori Equation; 10.5 Concluding Remarks
11 Stochastic Equations from a Statistical Mechanical Viewpoint11.1 The Langevin Equation A Heuristic View; 11.2 The Fokker-Planck Equation-A Heuristic View; 11.3 What is Wrong with these Derivations?; 11.4 Eliminating Fast Processes; 11.5 The Distribution Function; 11.6 Discussion; 12 Two Exactly Treatable Models; 12.1 Two Illustrative Examples; 12.2 Brownian Motion in a Dilute Gas; 12.3 Discussion; 12.4 The Particle Bound to a Lattice; 12.5 The One-Dimensional Case; 12.6 Discussion; 13 Brownian Motion and Noise; 13.1 Limits on Measurement; 13.2 Oscillations of a Fiber
13.3 A Pneumatic Example
Record Nr. UNINA-9910960525703321
Mazo Robert M  
Oxford, : Clarendon Press, 2002
Materiale a stampa
Lo trovi qui: Univ. Federico II
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Brownian motion / Peter Mörters and Yuval Peres ; with an appendix by Oded Schramm and Wendelin Werner
Brownian motion / Peter Mörters and Yuval Peres ; with an appendix by Oded Schramm and Wendelin Werner
Autore MÖRTERS, Peter
Pubbl/distr/stampa Cambridge, UK ; New York : Cambridge University Press, c2010
Descrizione fisica xii, 403 p. : ill. ; 26 cm.
Disciplina 530.475(Diffusione e trasferimento di massa .( Moto Browniano))
Altri autori (Persone) PERES, Yuval
Collana Cambridge series in statistical and probabilistic Mathematics
Soggetto topico Processi Browniani
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Record Nr. UNISA-990005555360203316
MÖRTERS, Peter  
Cambridge, UK ; New York : Cambridge University Press, c2010
Materiale a stampa
Lo trovi qui: Univ. di Salerno
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Brownian motion / Peter Mörters and Yuval Peres ; with an appendix by Oded Schramm and Wendelin Werner
Brownian motion / Peter Mörters and Yuval Peres ; with an appendix by Oded Schramm and Wendelin Werner
Autore Mörters, Peter
Descrizione fisica xii, 403 p. : ill. ; 26 cm
Disciplina 530.475
Altri autori (Persone) Peres, Yuvalauthor
Schramm, Oded
Werner, Wendelin
Collana Cambridge series on statistical and probabilistic mathematics ; 30
Cambridge series in statistical and probabilistic mathematics ; [30]
Soggetto topico Brownian motion processes
ISBN 9780521760188 (Hardback)
Classificazione AMS 60J65
AMS 28A78
AMS 60H05
AMS 60J45
AMS 60J55
AMS 60J67
LC QA274.75.M67
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Record Nr. UNISALENTO-991003362339707536
Mörters, Peter  
Materiale a stampa
Lo trovi qui: Univ. del Salento
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Brownian motion and index formulas for the Rham complex / Kazuaki Taira
Brownian motion and index formulas for the Rham complex / Kazuaki Taira
Autore TAIRA, Kazuaki
Pubbl/distr/stampa Berlino : Wiley-VCH, 1998
Descrizione fisica 215 p. : ill. ; 20 cm
Disciplina 530.475
Collana Mathematical research
Soggetto non controllato Moto browniano
ISBN 3-527-40139-3
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Record Nr. UNISA-990000332630203316
TAIRA, Kazuaki  
Berlino : Wiley-VCH, 1998
Materiale a stampa
Lo trovi qui: Univ. di Salerno
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