The work of calogero vinti in approximation theory and its impact in calculus of variations

DOI10.1080/00036810008840839zbMath1036.49002OpenAlexW1485292875WikidataQ58276956 ScholiaQ58276956MaRDI QIDQ2729469

Carlo Bardaro

Publication date: 22 July 2001

Published in: Applicable Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/00036810008840839

zbMATH Keywords

singular integralsintegral meansLebesgue areaWeierstrass integralDe Giorgi perimeterCalogero Vinti

Mathematics Subject Classification ID

Biographies, obituaries, personalia, bibliographies (01A70) History of calculus of variations and optimal control (49-03)

Cites Work

• Unnamed Item
• L'integrale multiplo del calcolo delle variazioni ed il problema dell'approssimazione delle funzioni
• Sopra una classe di funzionali che approssimano l'area di una superficie
• Fourier-transform methods in the theory of approximation
• On approximation properties of certain non-convolution integral operators
• Approximation theorems for the multiple integral of the calculus of variations
• On convergence in area in the generalized sense
• On the differentiability of functions of several variables
• Nonlinear integration and Weierstrass integral over a manifold, connections with theorems on martingales
• L'integrale di Weierstrass non parametrico e quasi additivita
• Quasi additivita e integrali non parametrici 2-dimensionali del calcolo delle variazioni
• A survey on recent results of the mathematical seminar in Perugia, inspired by the work of Professor P. L. Butzer
• An orthogonal group of order \(2^{13}\cdot 3^ 5\cdot 5^ 2\cdot 7\)
• Sublinear functions of measures and variational integrals
• Functions of several variables and absolute continuity. I
• Functions of several variables and absolute continuity. 2
• Lower-semicontinuity and area functionals. I. The non-parametric case
• Su una teoria generale della misura \((r-1)\)-dimensionale in uno spazio ad \(r\) dimensioni
• An expression connected with the area of a surface z=F(x,y)
• On Convergence of Moment Operators with Respect to ϕ Variation
• The fubini-tonelli integral in the sense of Weierstrass-cesari over pairs of bv curves
• General convergence theorem with respect to Cesari variation and applications
• Address in honor of professor calogero vinti
• On convergence in variation
• Convergence in Area of Integral Means

This page was built for publication: The work of calogero vinti in approximation theory and its impact in calculus of variations