Suchergebnisse - "Mai, Duy"

1

Solving biharmonic problems with scattered-point discretization using indirect radial-basis-function networks

von: Mai-Duy, N.

2006, in: Engineering analysis with boundary elements

Wird geladen...
2

Computing non-Newtonian fluid flow with radial basis function networks

von: Mai-Duy, N.

2005, in: International journal for numerical methods in fluids

Wird geladen...
3

A compact 9 point stencil based on integrated RBFs for the convection–diffusion equation

von: Mai-Duy, N.

2014transfer abstract, in: Early Cretaceous mafic dykes from the Chhota Nagpur Gneissic Terrane, eastern India: Evidence of multiple magma pulses for the main stage of the Greater Kerguelen mantle plume

Wird geladen...
4

A compact five-point stencil based on integrated RBFs for 2D second-order differential problems

von: Mai-Duy, N.

2013, in: Journal of computational physics

Wird geladen...
5

Compact local integrated-RBF approximations for second-order elliptic differential problems

von: Mai-Duy, N.

2011, in: Journal of computational physics

Wird geladen...
6

A new high-order nine-point stencil, based on integrated-RBF approximations, for the first biharmonic equation

von: Mai-Duy, N.

2022, in: Engineering analysis with boundary elements

Wird geladen...
7

Integrated radial-basis-function networks for computing Newtonian and non-Newtonian fluid flows

von: Mai-Duy, N.

2009, in: Computers & structures

Wird geladen...
8

An effective high order interpolation scheme in BIEM for biharmonic boundary value problems

von: Mai-Duy, N.

2005, in: Engineering analysis with boundary elements

Wird geladen...
9

A fast convergent iterative boundary element method on PVM cluster

von: Mai-Duy, N.

1998, in: Engineering analysis with boundary elements

Wird geladen...
10

A Cartesian-grid collocation method based on radial-basis-function networks for solving PDEs in irregular domains

von: Mai-Duy, N.

2007, in: Numerical methods for partial differential equations

Wird geladen...
11

An effective spectral collocation method for the direct solution of high-order ODEs

von: Mai-Duy, N.

2006, in: Communications in numerical methods in engineering

Wird geladen...
12

Investigation of particulate suspensions in generalised hydrodynamic dissipative particle dynamics using a spring model

von: Mai-Duy, N.

2020, in: Early Cretaceous mafic dykes from the Chhota Nagpur Gneissic Terrane, eastern India: Evidence of multiple magma pulses for the main stage of the Greater Kerguelen mantle plume

Wird geladen...
13

An integral-collocation-based fictitious-domain technique for solving elliptic problems

von: Mai-Duy, N.

2008, in: Communications in numerical methods in engineering

Wird geladen...
14

Experimental Strategies for Controlling Radical Chain Reactions

von: Mai, Duy N.

2017, in: Topics in catalysis

Wird geladen...
15

Approximation of function and its derivatives using radial basis function networks

von: Mai-Duy, Nam

2003, in: Applied mathematical modelling

Wird geladen...
16

An integrated-RBF technique based on Galerkin formulation for elliptic differential equations

von: Mai-Duy, N.

2009, in: Engineering analysis with boundary elements

Wird geladen...
17

Numerical solution of differential equations using multiquadric radial basis function networks

von: Mai-Duy, Nam

2001, in: Neural networks

Wird geladen...
18

An integrated-RBF technique based on Galerkin formulation for elliptic differential equations

von: Mai-Duy, N.

2009, in: Engineering analysis with boundary elements

Wird geladen...
19

A spectral collocation method based on integrated Chebyshev polynomials for two-dimensional biharmonic boundary-value problems

von: Mai-Duy, N.

2007, in: Journal of computational and applied mathematics

Wird geladen...
20

A high-order embedded-boundary method based on smooth extension and RBFs for solving elliptic equations in multiply connected domains

von: Mai-Duy, N.

2023, in: Engineering analysis with boundary elements

Wird geladen...

1
2
3
4
5
6
Nächster
[6]

Nicht das Richtige dabei?

Schreiben Sie uns!