Stochastic Wave Equations with Polynomial Nonlinearity

By Pao-Liu Chow. 2002

111 citations recorded by the source corpus.

Subfields: Control and Systems Engineering, Finance, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/668cf9d7075b74e6d5bbb9ff5c2e76e413441cd3

How researchers see this paper

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

In Control and Systems Engineering

1. Zdzisław Brzeźniak
2. Martin Ondrej'at
3. El.zbieta Motyl
4. Xicheng Zhang
5. Martina Hofmanov'a
6. Bixiang Wang
7. Mark Veraar
8. Michael Röckner

In Finance

1. Zdzisław Brzeźniak
2. Martin Ondrej'at
3. Pao-Liu Chow
4. El.zbieta Motyl
5. Martina Hofmanov'a
6. J. V. Neerven
7. Lutz Weis
8. Mark Veraar

In Mathematical Physics

1. Zdzisław Brzeźniak
2. Martin Ondrej'at
3. Pao-Liu Chow
4. El.zbieta Motyl
5. Martina Hofmanov'a
6. J. V. Neerven

Citations in the corpus

• Stochastic geometric wave equations with values in compact Riemannian homogeneous spaces (2011, background): “One of the reasons for this is that they find applications in physics, relativistic quantum mechanics or oceanography; see, for instance, Cabaña [9], Carmona and Nualart [10, 11], Chow [15], Dalang [18–20], Marcus and Mizel [36], Maslowski and Seidler [37], Millet and Morien [38], Ondreját [43, 46],”
• Asymptotics of solutions to semilinear stochastic wave equations (2006, background): “Owing to the Sobolev lemma mentioned above, as in [3], we can show that Conditions A are satisfied so that the equation has a unique global solution.”