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Large self-similar solutions to Oberbeck-Boussinesq system with Newtonian gravitational field

Authors : Brandolese, Lorenzo; Karch, Grzegorz;

Subjects: 35Q30; 76D03; 35J47

Source: https://hal.science/hal-04267591 ; 2023.

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Mathematical Justification of a Compressible Bi-Fluid System with Different Pressure Laws: A Semi-Discrete approach and Numerical illustrations

Authors : Bresch, Didier; Burtea, Cosmin; Lagoutière, Frédéric ...

Subjects: Mathematics Subject Classification: 76N10; 35Q30 Compressible Flows; Bi-Fluid System

Source: https://cnrs.hal.science/hal-03738116 ; 2022.

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Academic Journal

Numerical solution of the viscous flows in a network of thin tubes: equations on the graph

Authors : Canon, Éric; Chardard, Frédéric; Panasenko, Grigory ...

Subjects: Navier-Stokes equations; asymptotic models; weakly singular kernels

Source: ISSN: 0021-9991.

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Academic Journal

A Liouville theorem for the Degasperis-Procesi equation

Authors : Brandolese, Lorenzo;

Subjects: Integrable systems; Nonlinear dispersive waves; Wave breaking

Source: ISSN: 0391-173X.

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Academic Journal

Large time decay and growth for solutions of a viscous Boussinesq system

Authors : Brandolese, Lorenzo; Schonbek, Maria Elena;

Subjects: Boussinesq; energy; heat convection

Source: ISSN: 0002-9947.

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Academic Journal

Global-in-time solutions for the isothermal Matovich-Pearson equations

Authors : Feireisl, Eduard; Laurencot, Philippe; Mikelic, Andro ...

Subjects: Fiber drawing; Matovich-Pearson equations; incompressible free boundary Navier-Stokes equations

Source: ISSN: 0951-7715.

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Academic Journal

Fine properties of self-similar solutions of the Navier-Stokes equations

Authors : Brandolese, Lorenzo;

Subjects: asymptotic profiles; asymptotic behavior; far-field

Source: ISSN: 0003-9527.

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Academic Journal

Concentration-diffusion effects in viscous incompressible flows

Authors : Brandolese, Lorenzo;

Subjects: Navier-Stokes; asymptotic profiles; asymptotic behavior

Source: ISSN: 0022-2518 ; Indiana University Mathematics Journal ; https://hal.science/hal-00269399 ; Indiana University Mathematics Journal,

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Academic Journal

On the localization of the magnetic and the velocity fields in the equations of magnetohydrodynamics

Authors : Brandolese, Lorenzo; Vigneron, François;

Subjects: decay at infinity; instantaneous spreading; magnetohydrodynamics

Source: ISSN: 0308-2105 ; EISSN: 1473-7124.

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