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100%: Robert C Dalang: Hitting Probabilities for Nonlinear Systems of Stochastic Waves (ISBN: 9781470425074) American Mathematical Society, in Englisch, auch als eBook.Nur diese Ausgabe anzeigen…
100%: Robert C. Dalang: Hitting Probabilities for Nonlinear Systems of Stochastic Waves (ISBN: 9781470414238) American Mathematical Society, in Englisch, Taschenbuch.Nur diese Ausgabe anzeigen…
Hitting Probabilities for Nonlinear Systems of Stochastic Waves
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Bester Preis: Fr. 69.83 (€ 71.55)¹ (vom 01.05.2023)1
Hitting Probabilities for Nonlinear Systems of Stochastic Waves
EN NWISBN: 9781470414238 bzw. 1470414236, in Englisch, American Mathematical Society, neu.
Lieferung aus: Vereinigtes Königreich Grossbritannien und Nordirland, in-stock.
The authors consider a $d$-dimensional random field $u = \{u(t,x)\}$ that solves a non-linear system of stochastic wave equations in spatial dimensions $k \in \{1,2,3\}$, driven by a spatially homogeneous Gaussian noise that is white in time. They mainly consider the case where the spatial covariance is given by a Riesz kernel with exponent $\beta$. Using Malliavin calculus, they establish upper and lower bounds on the probabilities that the random field visits a deterministic subset of $\mathbb{R}^d$, in terms, respectively, of Hausdorff measure and Newtonian capacity of this set. The dimension that appears in the Hausdorff measure is close to optimal, and shows that when $d(2-\beta) > 2(k+1)$, points are polar for $u$. Conversely, in low dimensions $d$, points are not polar. There is, however, an interval in which the question of polarity of points remains open.
The authors consider a $d$-dimensional random field $u = \{u(t,x)\}$ that solves a non-linear system of stochastic wave equations in spatial dimensions $k \in \{1,2,3\}$, driven by a spatially homogeneous Gaussian noise that is white in time. They mainly consider the case where the spatial covariance is given by a Riesz kernel with exponent $\beta$. Using Malliavin calculus, they establish upper and lower bounds on the probabilities that the random field visits a deterministic subset of $\mathbb{R}^d$, in terms, respectively, of Hausdorff measure and Newtonian capacity of this set. The dimension that appears in the Hausdorff measure is close to optimal, and shows that when $d(2-\beta) > 2(k+1)$, points are polar for $u$. Conversely, in low dimensions $d$, points are not polar. There is, however, an interval in which the question of polarity of points remains open.
2
Hitting Probabilities for Nonlinear Systems of Stochastic Waves
EN NW EB DLISBN: 9781470425074 bzw. 1470425076, in Englisch, American Mathematical Society, neu, E-Book, elektronischer Download.
Lieferung aus: Vereinigtes Königreich Grossbritannien und Nordirland, Despatched same working day before 3pm.
The authors consider a $d$-dimensional random field $u = \{u(t,x)\}$ that solves a non-linear system of stochastic wave equations in spatial dimensions $k \in \{1,2,3\}$, driven by a spatially homogeneous Gaussian noise that is white in time.They mainly consider the case where the spatial covariance is given by a Riesz kernel with exponent $\beta$.Using Malliavin calculus, they establish upper and lower bounds on the probabilities that the random field visits a deterministic subset of $\mathbb{R}^d$, in terms, respectively, of Hausdorff measure and Newtonian capacity of this set.The dimension that appears in the Hausdorff measure is close to optimal, and shows that when $d(2-\beta) > 2(k+1)$, points are polar for $u$.Conversely, in low dimensions $d$, points are not polar.There is, however, an interval in which the question of polarity of points remains open.
The authors consider a $d$-dimensional random field $u = \{u(t,x)\}$ that solves a non-linear system of stochastic wave equations in spatial dimensions $k \in \{1,2,3\}$, driven by a spatially homogeneous Gaussian noise that is white in time.They mainly consider the case where the spatial covariance is given by a Riesz kernel with exponent $\beta$.Using Malliavin calculus, they establish upper and lower bounds on the probabilities that the random field visits a deterministic subset of $\mathbb{R}^d$, in terms, respectively, of Hausdorff measure and Newtonian capacity of this set.The dimension that appears in the Hausdorff measure is close to optimal, and shows that when $d(2-\beta) > 2(k+1)$, points are polar for $u$.Conversely, in low dimensions $d$, points are not polar.There is, however, an interval in which the question of polarity of points remains open.
3
Hitting Probabilities for Nonlinear Systems of Stochastic Waves
EN PB NWISBN: 9781470414238 bzw. 1470414236, in Englisch, American Mathematical Society, Taschenbuch, neu.
Lieferung aus: Vereinigte Staaten von Amerika, In Stock.
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