Hermite MLS approximation for discretizing fourth order partial differential equations encountered in beam and plate models | Zendy

Pierre Joyot | Zendy; Francisco Chinesta | Zendy; Pierre Villon | Zendy; Daniel Khoshnoudirad | Zendy

Open Access

Hermite MLS approximation for discretizing fourth order partial differential equations encountered in beam and plate models

Author(s) -

Pierre Joyot,

Francisco Chinesta,

Pierre Villon,

Daniel Khoshnoudirad

Publication year - 2007

Publication title -

aip conference proceedings

Language(s) - English

Resource type - Conference proceedings

SCImago Journal Rank - 0.177

H-Index - 75

eISSN - 1551-7616

pISSN - 0094-243X

DOI - 10.1063/1.2729708

Subject(s) - discretization , hermite polynomials , partial differential equation , cubic hermite spline , hermite spline , boundary value problem , beam (structure) , mathematics , mathematical analysis , work (physics) , simple (philosophy) , hermite interpolation , differential equation , mathematical optimization , physics , polynomial , optics , thin plate spline , statistics , philosophy , nearest neighbor interpolation , epistemology , linear interpolation , bilinear interpolation , thermodynamics , spline interpolation

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