Space-time regularity for linear stochastic evolution equations driven by spatially homogeneous noise

By Zdzisław Brzeźniak, J. V. Neerven. 2003

50 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics, Finance, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/4d5035fc9006be162e97c71649d3cd2a651b1375

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computational Theory and Mathematics

1. J. V. Neerven
2. Mark Veraar
3. Davar Khoshnevisan
4. Mohammud Foondun
5. Lutz Weis

In Finance

1. Mark Veraar
2. Lutz Weis
3. J. V. Neerven
4. Davar Khoshnevisan
5. Mohammud Foondun
6. Tuomas Hytönen
7. Robert C. Dalang
8. Yimin Xiao

In Mathematical Physics

1. J. V. Neerven
2. Mark Veraar
3. Lutz Weis
4. Davar Khoshnevisan
5. Mohammud Foondun
6. Tuomas Hytönen
7. Carlos Lizama
8. Robert C. Dalang

Citations in the corpus

• Intermittence and nonlinear parabolic stochastic partial differential equations (2008, result): “For related results, see Brzeźniak and van Neerven [3].”
• Maximal $L^p$-regularity for stochastic evolution equations (2011, background): “as a canonical isomorphism (2.1) Lp(O,µ;H ) ≃ γ(H ,Lp(O,µ)) STOCHASTIC EVOLUTION EQUATIONS 5 which is obtained by assigning to a function f ∈ Lp(O,µ;H ) the operator Tf : H→ Lp(O,µ), h→ [f(·),h] (see [10]). More generally the same procedure gives, for any Banach space X, a canonical isomorphism (2.2”
• Asymptotic compactness and absorbing sets for 2D stochastic Navier-Stokes equations on some unbounded domains (2006, unknown): “3 from [12].”
• γ-Radonifying Operators: A Survey (2010, methodology): “The equivalence (1)⇔(2) was noted in Brzeźniak and van Neerven [15].”