1 citations · 1 across the 7 of their papers we have counts for
8 papers
Persistence of conormal analyticity for the Euler equations in the half-space
Benjamin Ingimarson, Igor Kukavica, Marco Sammartino
We prove the persistence of conormal analyticity through the norm, with , for the 3D incompressible Euler equations in the half-space . We also e…
On the blowup rate of vorticity for the Euler equations in a bounded domain
Benjamin Ingimarson, Igor Kukavica
Given that a solution to the 3D incompressible Euler equations on a bounded domain blows up at a time and that is the first such time, we provide pointwise-in-tim…
Lower bounds on the blowup rate of vorticity in the Euler equations
Benjamin Ingimarson, Igor Kukavica
Under the assumption that a solution to the 3D incompressible Euler equations blows up at a time and that is the first such time, we establish lower bounds on th…
Stabilization of an incompressible fluid-elastic structure system using a vacuum bubble
B. Ingimarson, I. Kukavica, W. S. Ożański
We prove a priori estimates for the system of partial differential equations modeling the interaction between an elastic body and an incompressible fluid in a 3D curved domain. The…
The Euler equations with variable coefficients
Benjamin Ingimarson, Igor Kukavica, Amjad Tuffaha
We establish local-in-time existence for the Euler equations on a bounded domain with space-time dependent variable coefficients, given initial data under the optimal…
Existence of solitary waves in particle lattices with power-law forces
Benjamin Ingimarson, Robert L. Pego
We prove the existence of small solitary waves for one-dimensional lattices of particles that each repel every other particle with a force that decays as a power of distance. For f…
On long waves and solitons in particle lattices with forces of infinite range
Benjamin Ingimarson, Robert L. Pego
We study waves on infinite one-dimensional lattices of particles that each interact with all others through power-law forces . The inverse-cube case corresponds to C…
Weak convergence of spectral shift functions revisited
Carson Connard, Benjamin Ingimarson, Roger Nichols +1
We study convergence of the spectral shift function for the finite interval restrictions of a pair of full-line Schrödinger operators to an interval of the form with…