V. Galaktionov

Chris Budd, Victor A. Galaktionov, C. Budd, 1998, Proceedings of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences.

Singularities for a 2-Dimensional Semilinear Elliptic Equation with a Non-Lipschitz Nonlinearity☆

Victor A. Galaktionov, Laurent Veron, Marie-Françoise Bidaut-Véron, 1999 .

Blow-up of a class of solutions with free boundaries for the Navier-Stokes equations

Victor A. Galaktionov, Juan Luis Vázquez, J. Vázquez, 1999, Advances in Differential Equations.

On classification of blow-up patterns for a quasilinear heat equation

Victor A. Galaktionov, J. Bebernes, V. Galaktionov, 1996, Differential and Integral Equations.

Single Point Gradient Blow‐Up and Nonuniqueness for a Third‐Order Nonlinear Dispersion Equation

V. Galaktionov, 2011 .

Nonlinear dispersion equations: Smooth deformations, compactions, and extensions to higher orders

V. Galaktionov, 2008, 0902.0275.

Saint-Venant's principle in blow-up for higher-order quasilinear parabolic equations

Victor A. Galaktionov, A. E. Shishkov, V. Galaktionov, 2003, Proceedings of the Royal Society of Edinburgh: Section A Mathematics.

Existence of solutions for a system of coupled nonlinear stationary bi-harmonic Schrödinger equations

V. Galaktionov, E. Colorado, P. Álvarez-Caudevilla, 2014, 1402.4165.

Countable families of solutions of a limit stationary semilinear fourth-order Cahn-Hilliard-type equation I. Mountain pass and Lusternik-Schnirel’man patterns in RN$\mathbb{R}^{N}$

V. Galaktionov, J. Evans, P. Álvarez-Caudevilla, 2014, 1407.5544.

On regularity of a boundary point for higher-order parabolic equations: towards Petrovskii-type criterion by blow-up approach

V. Galaktionov, 2009, 0901.3986.

MONOGRAPHS AND RESEARCH NOTES IN MATHEMATICS MONOGRAPHS AND RESEARCH NOTES IN MATHEMATICS Blow-up for Higher-Order Parabolic, Hyperbolic, Dispersion and Schrödinger Equations shows how four types of higher-order nonlinear

V. Galaktionov, E. Mitidieri, S. Pohozaev, 2014 .

On loglog blow-up in higher-order reaction–diffusion and wave equations: A formal “geometric” approach

V. Galaktionov, 2009 .

Incomplete Self‐Similar Blow‐Up in a Semilinear Fourth‐Order Reaction‐Diffusion Equation

V. Galaktionov, 2009, 0902.1090.

Blow-up in higher-order reaction-diffusion and wave equations: how $\sqrt{log log}$ factor occurs

V. A. Galaktionov, V. Galaktionov, 2009, 0901.4314.

V. Galaktionov, A. Shishkov, 2005, Proceedings of the Royal Society of Edinburgh: Section A Mathematics.

Stability Theorem: A Dynamical Systems Approach

J. Vázquez, V. Galaktionov, 2004 .

The Cauchy Problem for a Tenth-Order Thin Film Equation I. Bifurcation of Oscillatory Fundamental Solutions

V. Galaktionov, J. Evans, P. Álvarez-Caudevilla, 2013, 1407.5557.

The Cauchy Problem for a Tenth-Order Thin Film Equation I. Bifurcation of Oscillatory Fundamental Solutions

V. Galaktionov, J. Evans, P. Álvarez-Caudevilla, 2013, Mediterranean Journal of Mathematics.

Towards optimal regularity for the fourth-order thin film equation in $\re^N$: Graveleau-type focusing self-similarity

V. Galaktionov, J. Evans, P. Álvarez-Caudevilla, 2015, 1505.01267.

On higher-order semilinear parabolic equations with measures as initial data

V. Galaktionov, 2004 .

THE EXISTENCE AND NON-EXISTENCE OF GLOBAL SOLUTIONS OF BOUNDARY VALUE PROBLEMS FOR QUASI-LINEAR PARABOLIC EQUATIONS*

V. Galaktionov, 1982 .

Gradient blow-up for a fourth-order quasilinear boussinesq-type equation

V. Galaktionov, J. Evans, P. Álvarez-Caudevilla, 2018 .

On asymptotic self-similar behaviour for a quasilinear heat equation: single point blow-up

Victor A. Galaktionov, V. Galaktionov, 1995 .