Igor Kukavica

According to our database, Igor Kukavica authored at least 12 papers between 2014 and 2026.

Collaborative distances:

• Dijkstra number of six.
• Erdős number of six.

2026

A Global Existence Result on Weak Solutions for the 3D Navier-Stokes-Plate System with no Contact.

Mario Bukal, Igor Kukavica, Linfeng Li, Boris Muha

J. Nonlinear Sci., June, 2026

2025

Uniform Bounds and the Inviscid Limit for the Navier-Stokes Equations with Navier Boundary Conditions.

Mustafa Sencer Aydin, Igor Kukavica

SIAM J. Math. Anal., 2025

2024

On a Model of an Elastic Body Fully Immersed in a Viscous Incompressible Fluid with Small Data.

Igor Kukavica, Wojciech S. Ozanski

SIAM J. Math. Anal., February, 2024

2021

An anisotropic regularity condition for the 3D incompressible Navier-Stokes equations for the entire exponent range.

Igor Kukavica, Wojciech S. Ozanski

Appl. Math. Lett., 2021

2019

A Lagrangian Interior Regularity Result for the Incompressible Free Boundary Euler Equation with Surface Tension.

Marcelo Mendes Disconzi, Igor Kukavica, Amjad Tuffaha

SIAM J. Math. Anal., 2019

Local existence for the stochastic Euler equations with Lévy noise.

Igor Kukavica, Fanhui Xu

Asymptot. Anal., 2019

2018

A sharp regularity result for the Euler equation with a free interface.

Igor Kukavica, Amjad Tuffaha

Asymptot. Anal., 2018

2017

Localized Anisotropic Regularity Conditions for the Navier-Stokes Equations.

Igor Kukavica, Walter Rusin, Mohammed B. Ziane

J. Nonlinear Sci., 2017

2016

On the local existence of the free-surface Euler equation with surface tension.

Mihaela Ignatova, Igor Kukavica

Asymptot. Anal., 2016

2015

Persistence of regularity for the viscous Boussinesq equations with zero diffusivity.

Weiwei Hu, Igor Kukavica, Mohammed B. Ziane

Asymptot. Anal., 2015

2014

On the Local Well-posedness of the Prandtl and Hydrostatic Euler Equations with Multiple Monotonicity Regions.

Igor Kukavica, Nader Masmoudi, Vlad Vicol, Tak Kwong Wong

SIAM J. Math. Anal., 2014

Moments for strong solutions of the 2D stochastic Navier-Stokes equations in a bounded domain.

Igor Kukavica, Vlad Vicol

Asymptot. Anal., 2014