• Aucun résultat trouvé

Coagulation-transport equations and the nested coalescents

N/A
N/A
Protected

Academic year: 2021

Partager "Coagulation-transport equations and the nested coalescents"

Copied!
68
0
0

Texte intégral

Figure

Figure 1. The nested coalescent.
Figure 2. Duality between branching CSBPs and the coalescing particle system
Figure 3. Brownian CPP above a fixed level δ. Points of P are related to the axis {t = 0} by a vertical branch (plain lines)

Références

Documents relatifs

§5, existence of very weak solution for the Navier-Stokes system is obtained, using a fixed point technique over the Oseen system, first for the case of small data and then

Thus, roughly speaking, Theorem 2 extends the uniqueness results of Prodi, Serrin, Sohr and von Wahl to some classes of weak solutions which.. are more regular in

Finally we describe our approach. In Subsection 4.1, using the comparison of the solutions at u = b, and following ideas in [16,17], we study the behavior of the solutions in

Keywords: Navier–Stokes equations; Uniqueness; Weak solution; Fourier localization; Losing derivative estimates.. In three dimensions, however, the question of regularity and

sult on the existence and uniqueness of the solution processes in Mc- Shane’s stochastic integral equation systems of the type (1), in order. to consider and to

Indeed, the way Sterne experiments when he produces his associations between the past and the present (indeed when he creates a fictional past in order to make a

– the reflexive separable Banach space introduced in [16] allowing to prove the existence of a weak solution for a class of fractional boundary value problems;... – the

On the other hand, we show in Section 3 how the results stated in Section 2 apply to Smoluchowski’s coagulation equation (1.5) and provide several existence results including that