Analytical Methods for Markov Semigroups
By Luca Lorenzi, M. Bertoldi. 2006
214 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/ad7be1130a2e05d47d002375aba681e51408e892
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Michael Röckner
- Franco Flandoli
- Enrico Priola
- Vladimir Bogachev
- Massimiliano Gubinelli
- Markus Kunze
- Feng-Yu Wang
- Nicolai V. Krylov
In Mathematical Physics
- Michael Röckner
- Vladimir Bogachev
- Markus Kunze
- Enrico Priola
- Nicolai V. Krylov
- Massimiliano Gubinelli
- Franco Flandoli
- Luca Lorenzi
Citations in the corpus
- Quasilimiting behavior for one-dimensional diffusions with killing (2010, background): “Let us recall the usual Feller classification [see, e.g., Chapter 3 in Lorenzi and Bertoldi (2007)] of boundary points for diffusion generators −12 d 2 dx2 − b(x) d dx in an open interval (0, r).”
- Null-controllability of hypoelliptic quadratic differential equations (2016, unknown): “These degenerate operators have been studied in the recent works [7, 19, 20, 34, 38, 40, 45].”
- Elliptic and parabolic equations for measures (2009, background): “Properties of diffusion semigroups in L-spaces with respect to invariant measures and related problems for elliptic operators are studied in [66], [81], [122], [131].”
- Flow of diffeomorphisms for SDEs with unbounded H (2009, background): “Let us define Γ = {δ ∈ [0, 1] : eq.”
- Continuity and equicontinuity of semigroups on norming dual pairs (2009, methodology): “ion in Theorem 4.4 that T is an integrable semigroup is only needed for the equivalence (4) ⇔ (5). Theorem 4.4 can be used to establish that a given transition semigroup on Cb(E) is β0-continuous. In [2], transition semigroups are constructed from the solutions of parabolic partial differential equat”
- Estimates of the derivatives for parabolic operators with unbounded coefficients (2005, result): “Moreover, the following property holds: We refer the reader to [3, 8, 13] for the proofs of the previous results.”