Some regularizing methods for transport equations and the regularity of solutions to scalar conservation laws

However, many missing proteins may be present at levels below detection limits or in under-studied cell types/tissues, expressed under particular conditions (e.g., stress/infection)

It is well-known that applying a uniform magnetic field to a dispersion of polarizable spherical particles in a Newtonian matrix fluid results in the formation of long-chain

In [4]-[6] classes of initial data to the three dimensional, incompressible Navier- Stokes equations were presented, generating a global smooth solution although the norm of the

exists a unique L ∞ (0, T ; BV (Ω)) entropy solution of the onservation law satisfying (pointwise on Σ ) the BLN boundary ondition; and that this solution is the limit of the

It is well-known that compactness arguments based on BV bounds for the existence of solutions for quasilinear hyperbolic conservation laws is limited to one-dimensional

The goal of this article is to study the exponential stability of 2 × 2 systems of conservation laws on a finite interval, by means of boundary feedbacks, in the context of weak

We describe a new method which allows us to obtain a result of exact controllability to trajectories of multidimensional conservation laws in the context of entropy solutions and

In [7], the authors prove that solutions to the Vlasov–Poisson–Fokker–Planck system converge in the high field limit to solutions of (1.1) where a(u) = u in the repulsive case and