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A radial boundary node method for two-dimensional elastic analysisHUA XIE; NOGAMI, Toyoaki; JIANGUO WANG et al.Engineering analysis with boundary elements. 2003, Vol 27, Num 8, pp 853-862, issn 0955-7997, 10 p.Article

Application of Local Point Interpolation Method to Electromagnetic Problems With Material Discontinuities Using a New Visibility CriterionLIMA, Naísses Z; FONSECA, Alexandre R; MESQUITA, Renato C et al.IEEE transactions on magnetics. 2012, Vol 48, Num 2, pp 615-618, issn 0018-9464, 4 p.Conference Paper

An Adaptive Radial Point Interpolation Meshless Method for Simulation of Electromagnetic and Optical FieldsAFSARI, Arman; MOVAHHEDI, Masoud.IEEE transactions on magnetics. 2014, Vol 50, Num 7, issn 0018-9464, 7200308.1-7200308.8, 1Article

The Nonconforming Point Interpolation Method Applied to Electromagnetic ProblemsLIMA, Naísses Z; MESQUITA, Renato C; FACCO, Werley G et al.IEEE transactions on magnetics. 2012, Vol 48, Num 2, pp 619-622, issn 0018-9464, 4 p.Conference Paper

Face-Based Gradient Smoothing Point Interpolation Method Applied to 3-D ElectromagneticsLIMA, Naísses Z; MESQUITA, Renato C.IEEE transactions on magnetics. 2014, Vol 50, Num 2, issn 0018-9464, 7013204.1-7013204.4Conference Paper

A Modified Meshless Local Petrov-Galerkin Applied to Electromagnetic Axisymmetric ProblemsSOARES, Ramon D; MOREIRA, Fernando J. S; MESQUITA, Renato C et al.IEEE transactions on magnetics. 2014, Vol 50, Num 2, issn 0018-9464, 7012604.1-7012604.4Conference Paper

Applications of point interpolation method for spatial general shells structuresLIU, L; CHUA, L. P; GHISTA, D. N et al.Computer methods in applied mechanics and engineering. 2007, Vol 196, Num 9-12, pp 1633-1647, issn 0045-7825, 15 p.Article

A node-based smoothed point interpolation method (NS-PIM) for three-dimensional heat transfer problemsWU, S. C; LIU, G. R; ZHANG, H. O et al.International journal of thermal sciences. 2009, Vol 48, Num 7, pp 1367-1376, issn 1290-0729, 10 p.Article

A point interpolation method with locally smoothed strain field (PIM-LS2) for mechanics problems using triangular meshXU, X; LIU, G. R; GU, Y. T et al.Finite elements in analysis and design. 2010, Vol 46, Num 10, pp 862-874, issn 0168-874X, 13 p.Article

A point interpolation method with least square strain field (PIM-LSS) for solution bounds and ultra-accurate solutions using triangular meshXU, X; LIU, G. R; ZHANG, G. Y et al.Computer methods in applied mechanics and engineering. 2009, Vol 198, Num 17-20, pp 1486-1499, issn 0045-7825, 14 p.Article

An efficient adaptive analysis procedure for certified solutions with exact bounds of strain energy for elasticity problemsZHANG, G. Y; LIU, G. R; LI, Y et al.Finite elements in analysis and design. 2008, Vol 44, Num 14, pp 831-841, issn 0168-874X, 11 p.Article

A novel reduced-basis method with upper and lower bounds for real-time computation of linear elasticity problemsLIU, G. R; ZAW, Khin; WANG, Y. Y et al.Computer methods in applied mechanics and engineering. 2008, Vol 198, Num 2, pp 269-279, issn 0045-7825, 11 p.Article

An efficient adaptive analysis procedure using the edge-based smoothed point interpolation method (ES-PIM) for 2D and 3D problemsTANG, Q; ZHANG, G. Y; LIU, G. R et al.Engineering analysis with boundary elements. 2012, Vol 36, Num 9, pp 1424-1443, issn 0955-7997, 20 p.Article

Upper bound solution to elasticity problems : A unique property of the linearly conforming point interpolation method (LC-PIM)LIU, G. R; ZHANG, G. Y.International journal for numerical methods in engineering. 2008, Vol 74, Num 7, pp 1128-1161, issn 0029-5981, 34 p.Article

A new method for meshless integration in 2D and 3D Galerkin meshfree methodsKHOSRAVIFARD, Amir; MOHAMMAD RAHIM HEMATIYAN.Engineering analysis with boundary elements. 2010, Vol 34, Num 1, pp 30-40, issn 0955-7997, 11 p.Article

A 'best points' interpolation method for efficient approximation of parametrized functionsNGUYEN, N. C; PATERA, A. T; PERAIRE, J et al.International journal for numerical methods in engineering. 2008, Vol 73, Num 4, pp 521-543, issn 0029-5981, 23 p.Article

Local radial point interpolation method for the fully developed magnetohydrodynamic flowXINGHUI CAI; SU, G. H; SUIZHENG QIU et al.Applied mathematics and computation. 2011, Vol 217, Num 9, pp 4529-4539, issn 0096-3003, 11 p.Article

Evaluation of nonlocal parameter in the vibrations of single-walled carbon nanotubes with initial strainARASH, B; ANSARI, R.Physica. E, low-dimentional systems and nanostructures. 2010, Vol 42, Num 8, pp 2058-2064, issn 1386-9477, 7 p.Article

Analysis of 3D solids using the natural neighbour radial point interpolation methodDINIS, L. M. J. S; NATAL JORGE, R. M; BELINHA, J et al.Computer methods in applied mechanics and engineering. 2007, Vol 196, Num 13-16, pp 2009-2028, issn 0045-7825, 20 p.Article

A linearly conforming point interpolation method (LC-PIM) for three-dimensional elasticity problemsZHANG, G. Y; LIU, G. R; WANG, Y. Y et al.International journal for numerical methods in engineering. 2007, Vol 72, Num 13, pp 1524-1543, issn 0029-5981, 20 p.Article

Implementation of Material Interface Conditions in the Radial Point Interpolation Meshless MethodYIQIANG YU; ZHIZHANG CHEN.IEEE transactions on antennas and propagation. 2011, Vol 59, Num 8, pp 2916-2923, issn 0018-926X, 8 p.Article

A cell-based smoothed radial point interpolation method (CS-RPIM) for static and free vibration of solidsCUI, X. Y; LIU, G. R; LI, G. Y et al.Engineering analysis with boundary elements. 2010, Vol 34, Num 2, pp 144-157, issn 0955-7997, 14 p.Article

A diagonal offset algorithm for the polynomial point interpolation methodKANBER, B; BOZKURT, O. Y.Communications in numerical methods in engineering. 2008, Vol 24, Num 12, pp 1909-1922, issn 1069-8299, 14 p.Article

Parallel point interpolation method for three-dimensional metal forming simulationsWANG HU; LI GUANG YAO; ZHONG ZHI HUA et al.Engineering analysis with boundary elements. 2007, Vol 31, Num 4, pp 326-342, issn 0955-7997, 17 p.Article

The static and free vibration analysis of a nonhomogeneous moderately thick plate using the meshless local radial point interpolation methodXIA, P; LONG, S. Y; CUI, H. X et al.Engineering analysis with boundary elements. 2009, Vol 33, Num 6, pp 770-777, issn 0955-7997, 8 p.Article

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