Avoiding recurrence in multiscale environments

On the Consistency Restoring in SPH

Multiscale Particle Method in Solving Partial Differential Equations

A novel approach to meshfree particle methods based on multiresolution analysis is presented. The aim is to obtain numerical solutions for partial differential equations by avoiding the mesh generation and by employing a set of particles arbitrarily placed in problem domain. The elimination of the mesh combined with the properties of dilation and translation of scaling and wavelets functions is particularly suitable for problems governed by hyperbolic partial differential equations with large deformations and high gradients.

A renormalized formulation of SPH method

Un metodo meshfree implicito nel dominio del tempo per l'analisi elettromagnetica in transitorio

Un modello numerico particellare per la magnetoencefalografia

A MESHLESS PARTICLE FORMULATION FOR ELECTROMGNETIC PROBLEMS

Modelli numerici meshfree per l’analisi di problemi elettromagnetici.

A Meshless Method for Image Reconstruction

Consistency Restoring in SPH for Trigonometric Functions Approximation

Smoothed Particle Interpolation for electromagnetic simulations

A meshless approach solving time domain Maxwell’s equations

On the use of SPH for Mechanical Engineering structural analyses: an elastic linear case

Un metodo meshfree particellare per la risoluzione delle equazioni di Maxwell: sviluppo di un codice in ambiente GRID

APPROCCIO "MESHFREE" PARTICELLARE PER L'ANALISI ELETTROMAGNETICA IN DOMINI TRIDIMENSIONALI

An Advanced Numerical Method for Recovering Image Velocity Vectors Field

An efficient solver for electromagnetic transient simulationi

An algorithm for optical flow computation based on a quasi-interpolant operator

Properties determining parameters choice in meshless solver for electromagnetic transients

Impiego di metodi numerici meshfree per l’analisi elettromagnetica