Interpolating and orthogonal polynomials on fractals
From MaRDI portal
Publication:909922
DOI10.1007/BF01889603zbMath0695.41014OpenAlexW4237104212MaRDI QIDQ909922
Publication date: 1989
Published in: Constructive Approximation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf01889603
Sobolev spaces and other spaces of ``smooth functions, embedding theorems, trace theorems (46E35) Orthogonal functions and polynomials, general theory of nontrigonometric harmonic analysis (42C05) Multidimensional problems (41A63) Interpolation in approximation theory (41A05) Approximation by polynomials (41A10)
Related Items
On the fractal fracture in brittle structures. Numerical approach ⋮ Adaptive finite element analysis of fractal interfaces in contact problems ⋮ Fractal surfaces and interfaces in structures. Methods and algorithms ⋮ Dimension and geometry of sets defined by polynomial inequalities ⋮ Fractals and fractal approximation in structural mechanics ⋮ Fractal interfaces with unilateral contact and friction conditions ⋮ Crack-interfaces of fractal type with friction ⋮ Fractal geometry and fractal material behaviour in solids and structures ⋮ The B.E.M. in plane elastic bodies with cracks and/or boundaries of fractal geometry ⋮ Mechanics on fractal bodies. Data compression using fractals ⋮ Fractal geometry in structural analysis problems: A variational formulation for fractured bodies with non-monotone interface conditions ⋮ On the fractal nature of problems in mechanics ⋮ On debonding and delamination effects in adhesively bonded cracks on fractal type
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Étude de quelques algèbres tayloriennes
- The trace to closed sets of functions in \(R^ n\) with second difference of order 0(h)
- General Lagrange and Hermite interpolation in \(R^n\) with applications to finite element methods
- Maximal functions measuring smoothness
- Hardy and Lipschitz spaces on subsets of $R^{n}$
- Analytic Extensions of Differentiable Functions Defined in Closed Sets