Logarithmic Schrödinger-like equation as a model for magma transport
By S. Martino, M. Falanga, C. Godano, Giuliana Lauro. 2003
134 citations recorded by the source corpus.
Subfields: Computational Mechanics, Geophysics
View Paper: https://www.semanticscholar.org/paper/1218b9eb8aa5898764be508f772b389a3c393126
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Citations in the corpus
- Global H1 solvability of the 3D logarithmic Schrödinger equation (2010, background): “(1) has proved useful for the modeling of several nonlinear phenomena including capillary fluids [11] and geophysical applications of magma transport [12], as well as nuclear physics [16], Brownian dynamics or photochemistry.”
- GLOBAL EXISTENCE OF WEAK SOLUTIONS FOR A LOGARITHMIC WAVE EQUATION ARISING FROM Q-BALL DYNAMICS (2013, background): “This type of problems have many applications in many branches of physics such as nuclear physics, optics and geophysics [5, 9, 19].”