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Pseudo-fractional differential equations and generalized g-Laplace transform
(2021-09-01)
In this article, we introduce a generalized g-Laplace transform and discuss some essential results of integral transform theory, in particular, involving a ψ-Hilfer pseudo-fractional derivative and function convolution. ...
On Estimates for the Period of Solutions of Equations Involving the ϕ-Laplace Operator
(Mathematical Research Publishers, 2014-03)
In this paper we give new bounds for the period of solutions to certain Hamiltonian system involving a function ϕϕ. We also obtain upper and lower bounds which are uniform with respect to the function ϕϕ. Furthermore, the ...
On estimates for the period of solutions of equations involving the φ-Laplace operator
(Mathematical Research Publishers, 2014-08)
In this paper we give new bounds for the period of solutions to certain Hamiltonian system involving a function phi. We also obtain upper and lower bounds which are uniform with respect to the function . Furthermore, the ...
Group classification of semilinear Kohn-Laplace equations
(Pergamon-elsevier Science LtdOxfordInglaterra, 2008)
Analysis of the Finite Element Method for the Laplace–Beltrami Equation on Surfaces with Regions of High Curvature Using Graded Meshes
(Springer New York LLC, 2017)
We derive error estimates for the piecewise linear finite element approximation of the Laplace–Beltrami operator on a bounded, orientable, (Formula presented.), surface without boundary on general shape regular meshes. As ...
The Violation of Objectivity in Laplace Formulations of the Navier-Stokes Equations
(John Wiley & Sons Ltd, 2007-12)
The Navier–Stokes equations written in Laplace form are often the starting point of many numerical methods for the simulation of viscous flows. Imposing the natural boundary conditions of the Laplace form or neglecting the ...
SPECTRAL CONCENTRATION FOR THE LAPLACE OPERATOR IN THE EXTERIOR OF A RESONATOR
(AMER INST PHYSICS, 1985)
AFEM for geometric PDE: The Laplace-Beltrami operator
(Springer, 2013)
We present several applications governed by geometric PDE, and their parametric finite element discretization, which might yield singular behavior. The success of such discretization hinges on an adequate variational ...