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On the Motion of a Body with a Cavity Filled with Compressible Fluid.
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- Archive for Rational Mechanics & Analysis, 2019, v. 232, n. 3, p. 1649, doi. 10.1007/s00205-018-01351-8
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Boundary Behavior of Viscous Fluids: Influence of Wall Roughness and Friction-driven Boundary Conditions.
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- Archive for Rational Mechanics & Analysis, 2010, v. 197, n. 1, p. 117, doi. 10.1007/s00205-009-0268-z
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NOTE ON THE PROBLEM OF MOTION OF VISCOUS FLUID AROUND A ROTATING AND TRANSLATING RIGID BODY.
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- Acta Polytecnica: Journal of Advanced Engineering, 2021, v. 61, p. 5, doi. 10.14311/AP.2021.61.0005
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On weak-strong uniqueness and singular limit for the compressible Primitive Equations.
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- Discrete & Continuous Dynamical Systems: Series A, 2020, v. 40, n. 7, p. 4287, doi. 10.3934/dcds.2020181
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- Article
LOW MACH NUMBER LIMIT FOR A MODEL OF ACCRETION DISK.
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- Discrete & Continuous Dynamical Systems: Series A, 2018, v. 38, n. 7, p. 3239, doi. 10.3934/dcds.2018141
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LOW MACH AND PÉCLET NUMBER LIMIT FOR A MODEL OF STELLAR TACHOCLINE AND UPPER RADIATIVE ZONES.
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- Electronic Journal of Differential Equations, 2016, v. 2016, n. 129-324, p. 1
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- Article
Non-relativistic limit in a model of radiative flow.
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- Analysis (0174-4747), 2015, v. 35, n. 2, p. 117, doi. 10.1515/anly-2012-1295
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- Article
THERMALIZATION TIME IN A MODEL OF NEUTRON STAR.
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- Discrete & Continuous Dynamical Systems - Series B, 2011, v. 16, n. 3, p. 801, doi. 10.3934/dcdsb.2011.16.801
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- Article
Existence of classical solutions for compressible viscoelastic fluids of Oldroyd type past an obstacle.
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- Mathematical Methods in the Applied Sciences, 1999, v. 22, n. 5, p. 449, doi. 10.1002/(SICI)1099-1476(19990325)22:5<449::AID-MMA34>3.0.CO;2-G
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- Article
FOREWORD TO PROCEEDINGS OF EQUADIFF 15.
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- Archivum Mathematicum, 2023, v. 59, n. 2, p. 153
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FOREWORD TO PROCEEDINGS OF EQUADIFF 152.
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- Archivum Mathematicum, 2023, v. 59, n. 3, p. 247
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FOREWORD TO PROCEEDINGS OF EQUADIFF 15.
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- Archivum Mathematicum, 2023, v. 59, n. 1, p. 1
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- Article
Weak solutions to the heat conducting compressible self-gravitating flows in time-dependent domains.
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- Mathematical Models & Methods in Applied Sciences, 2024, v. 34, n. 4, p. 659, doi. 10.1142/S0218202524500118
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Self-propelled motion in a viscous compressible fluid - Unbounded domains.
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- Mathematical Models & Methods in Applied Sciences, 2016, v. 26, n. 4, p. 627, doi. 10.1142/S0218202516500123
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Strong solutions to the Stokes equations of a flow around a rotating body in weighted L<sup> q</sup> spaces.
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- Mathematische Nachrichten, 2011, v. 284, n. 13, p. 1701, doi. 10.1002/mana.200810166
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- Article
ASYMPTOTIC BEHAVIOR OF THE MOTION OF A VISCOUS HEAT-CONDUCTING ONE-DIMENSIONAL GAS WITH RADIATION: THE PURE SCATTERING CASE.
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- Analysis & Applications, 2013, v. 11, n. 1, p. -1, doi. 10.1142/S0219530513500036
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On the regularity of weak solutions to the fluid–rigid body interaction problem.
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- Mathematische Annalen, 2024, v. 389, n. 2, p. 1007, doi. 10.1007/s00208-023-02664-0
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Local-in-time existence of strong solutions to a class of the compressible non-Newtonian Navier–Stokes equations.
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- Mathematische Annalen, 2022, v. 384, n. 3/4, p. 1057, doi. 10.1007/s00208-021-02301-8
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Global Existence of a Weak Solution for a Model in Radiation Magnetohydrodynamics.
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- Acta Applicandae Mathematicae, 2017, v. 150, n. 1, p. 43, doi. 10.1007/s10440-016-0093-y
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Weak Solutions for the Motion of a Self-propelled Deformable Structure in a Viscous Incompressible Fluid.
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- Acta Applicandae Mathematicae, 2011, v. 116, n. 3, p. 329, doi. 10.1007/s10440-011-9646-2
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The global existence issue for the compressible Euler system with Poisson or Helmholtz couplings.
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- Journal of Hyperbolic Differential Equations, 2021, v. 18, n. 01, p. 169, doi. 10.1142/S0219891621500041
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Local existence of strong solutions and weak–strong uniqueness for the compressible Navier–Stokes system on moving domains.
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- Proceedings of the Royal Society of Edinburgh: Section A: Mathematics, 2020, v. 150, n. 5, p. 2255, doi. 10.1017/prm.2018.165
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Self-propelled motion in a viscous compressible fluid.
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- Proceedings of the Royal Society of Edinburgh: Section A: Mathematics, 2016, v. 146, n. 2, p. 415, doi. 10.1017/S0308210515000487
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Self-propelled motion in a viscous compressible fluid.
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- Proceedings of the Royal Society of Edinburgh: Section A: Mathematics, 2015, p. 1, doi. 10.1017/S0308210515000487
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Convergence of variational eigenvalues and eigenfunctions to the Dirichlet problem for the p-Laplacian in domains with fine-grained boundary.
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- Proceedings of the Royal Society of Edinburgh: Section A: Mathematics, 2010, v. 140, n. 3, p. 573, doi. 10.1017/S0308210507001035
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Influence of wall roughness on the slip behaviour of viscous fluids.
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- Proceedings of the Royal Society of Edinburgh: Section A: Mathematics, 2008, v. 138, n. 5, p. 957, doi. 10.1017/S0308210507000376
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Stability analysis of the Navier–Stokes velocity tracking problem with bang-bang controls.
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- Journal of Optimization Theory & Applications, 2024, v. 201, n. 2, p. 790, doi. 10.1007/s10957-024-02413-6
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On a Nonlocal Two-Phase Flow with Convective Heat Transfer.
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- Journal of Nonlinear Science, 2024, v. 34, n. 4, p. 1, doi. 10.1007/s00332-024-10042-6
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On the Trajectory of a Light Small Rigid Body in an Incompressible Viscous Fluid.
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- Journal of Nonlinear Science, 2024, v. 34, n. 3, p. 1, doi. 10.1007/s00332-024-10022-w
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The effective boundary conditions for vector fields on domains with rough boundaries: Applications to fluid mechanics.
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- Applications of Mathematics, 2011, v. 56, n. 1, p. 39, doi. 10.1007/s10492-011-0008-1
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- Article
Homogenization problems for the compressible Navier–Stokes system in 2D perforated domains.
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- Mathematical Methods in the Applied Sciences, 2022, v. 45, n. 12, p. 7859, doi. 10.1002/mma.8283
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Homogenization of the two-dimensional evolutionary compressible Navier–Stokes equations.
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- Calculus of Variations & Partial Differential Equations, 2023, v. 62, n. 6, p. 1, doi. 10.1007/s00526-023-02526-2
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NEW DEVELOPMENTS IN MATHEMATICAL THEORY OF FLUID MECHANICS.
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- Discrete & Continuous Dynamical Systems - Series S, 2014, v. 7, n. 5, p. i, doi. 10.3934/dcdss.2014.7.5i
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LINEARIZED STATIONARY INCOMPRESSIBLE FLOW AROUND ROTATING AND TRANSLATING BODIES -- LERAY SOLUTIONS.
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- Discrete & Continuous Dynamical Systems - Series S, 2014, v. 7, n. 5, p. 967, doi. 10.3934/dcdss.2014.7.967
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LINEARIZED NAVIER-STOKES EQUATIONS IN ℝ³: AN APPROACH IN WEIGHTED SOBOLEV SPACES.
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- Discrete & Continuous Dynamical Systems - Series S, 2014, v. 7, n. 5, p. 901, doi. 10.3934/dcdss.2014.7.901
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ON THE MOTION OF RIGID BODIES IN AN INCOMPRESSIBLE OR COMPRESSIBLE VISCOUS FLUID UNDER THE ACTION OF GRAVITATIONAL FORCES.
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- Discrete & Continuous Dynamical Systems - Series S, 2013, v. 6, n. 5, p. 1193, doi. 10.3934/dcdss.2013.6.1193
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REPRESENTATION FORMULA FOR LINEARIZED STATIONARY INCOMPRESSIBLE VISCOUS FLOWS AROUND ROTATING AND TRANSLATING BODIES.
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- Discrete & Continuous Dynamical Systems - Series S, 2010, v. 3, n. 2, p. 237, doi. 10.3934/dcdss.2010.3.237
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Incompressible Maxwell-Boussinesq approximation: Existence, uniqueness and shape sensitivity.
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- Control & Cybernetics, 2009, v. 38, n. 4A, p. 1193
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Global existence of a radiative Euler system coupled to an electromagnetic field.
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- Advances in Nonlinear Analysis, 2019, v. 8, n. 1, p. 1158, doi. 10.1515/anona-2017-0117
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On an incompressible model in radiation hydrodynamics.
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- Mathematical Methods in the Applied Sciences, 2015, v. 38, n. 4, p. 765, doi. 10.1002/mma.3107
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Effective slip law for general viscous flows over an oscillating surface.
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- Mathematical Methods in the Applied Sciences, 2013, v. 36, n. 15, p. 2086, doi. 10.1002/mma.2923
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A boundary value problem for the spherically symmetric motion of a pressureless gas with a temperature-dependent viscosity.
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- Mathematical Methods in the Applied Sciences, 2009, v. 32, n. 16, p. 2071, doi. 10.1002/mma.1123
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Incompressible non-Newtonian fluids: time asymptotic behaviour of weak solutions.
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- Mathematical Methods in the Applied Sciences, 2006, v. 29, n. 14, p. 1615, doi. 10.1002/mma.730
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Homogenization of the evolutionary Navier-Stokes system.
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- Manuscripta Mathematica, 2016, v. 149, n. 1/2, p. 251, doi. 10.1007/s00229-015-0778-y
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- Article