Pages that link to "Item:Q2223884"

The following pages link to Numerical simulation of a prostate tumor growth model by the RBF-FD scheme and a semi-implicit time discretization (Q2223884):

Displaying 20 items.

• Comparison between two meshless methods based on collocation technique for the numerical solution of four-species tumor growth model (Q2005046) (← links)
• Soliton wave solutions of nonlinear mathematical models in elastic rods and bistable surfaces (Q2085868) (← links)
• A POD-RBF-FD scheme for simulating chemotaxis models on surfaces (Q2085924) (← links)
• An efficient operator-splitting radial basis function-generated finite difference (RBF-FD) scheme for image noise removal based on nonlinear total variation models (Q2085984) (← links)
• Solitary wave propagation of the generalized Kuramoto-Sivashinsky equation in fragmented porous media (Q2101318) (← links)
• An asymptotic analysis and numerical simulation of a prostate tumor growth model via the generalized moving least squares approximation combined with semi-implicit time integration (Q2109856) (← links)
• A polynomial-augmented RBF collocation method using fictitious centres for solving the Cahn-Hilliard equation (Q2127921) (← links)
• A local RBFs-based DQ approximation for Riesz fractional derivatives and its applications (Q2129630) (← links)
• A direct RBF-PU method for simulating the infiltration of cytotoxic T-lymphocytes into the tumor microenvironment (Q2160926) (← links)
• Conciliating efficiency and dynamical consistency in the simulation of the effects of proliferation and motility of transforming growth factor \(\beta\) on cancer cells (Q2200270) (← links)
• Application of fast isogeometric L2 projection solver for tumor growth simulations (Q2309011) (← links)
• Visualisation of the numerical solution of partial differential equation systems in three space dimensions and its importance for mathematical models in biology (Q2370396) (← links)
• A radial basis function-Hermite finite difference (RBF-HFD) method for the cubic-quintic complex Ginzburg-Landau equation (Q2695676) (← links)
• A novel local meshless scheme based on the radial basis function for pricing multi-asset options (Q5884015) (← links)
• Numerical simulation of coupled Klein-Gordon-Schrödinger equations: RBF partition of unity (Q6545978) (← links)
• Computing compact finite difference formulas under radial basis functions with enhanced applicability (Q6549559) (← links)
• Maximum bound principle and non-negativity preserving ETD schemes for a phase field model of prostate cancer growth with treatment (Q6550137) (← links)
• Solving partial differential equations by LS-SVM (Q6606433) (← links)
• RBF-FD based some implicit-explicit methods for pricing option under regime-switching jump-diffusion model with variable coefficients (Q6618223) (← links)
• On a skin tumor growth modeling by the surface finite element methods combined with the phase field approach (Q6669784) (← links)