Add to ORKGInternational audienceRevisiting some mean value theorems by F. John, respectively S.Helgason, we study their extension to general Riemannian symmetric spaces,resp. their restatement in a more detailed form, with emphasis on their linkwith the inÖnitesimal structure of the symmetric space
21 pages, 10 figures (erreurs typographiques corrigees + des rappels sur la quantification de M. Kon...
Abstract only availableThe main goal of our research is to discuss Mean Value Formulas for solutions...
[[abstract]]In this paper, we give a survey of results related the various quasimean value theorems ...
This text explores the geometry and analysis of higher rank analogues of the symmetric spaces introd...
The asymptotic mean value Laplacian - AMV Laplacian - extends the Laplace operator from $\mathbb{R}^...
The asymptotic mean value Laplacian - AMV Laplacian - extends the Laplace operator from $\mathbb{R}^...
The asymptotic mean value Laplacian - AMV Laplacian - extends the Laplace operator from $\mathbb{R}^...
Harmonic functions satisfy the mean value property with respect to all integrable radial weights if ...
Consiglio Nazionale delle Ricerche (CNR). Biblioteca Centrale / CNR - Consiglio Nazionale delle Rich...
Harmonic functions satisfy the mean value property with respect to all integrable radial weights if ...
This book is intended to introduce researchers and graduate students to the concepts of causal symme...
We present a form of the Mean Value Theorem (MVT) for a continuous function f between metric spaces,...
When M is a compact symmetric space, the spherical mean value operator Lr(for a fixed r > 0) acting ...
Harmonic functions satisfy the mean value property with respect to all integrable radial weights if ...
In this paper we develop the theory of the geometric mean and the spectral mean on dyadic symmetric ...
21 pages, 10 figures (erreurs typographiques corrigees + des rappels sur la quantification de M. Kon...
Abstract only availableThe main goal of our research is to discuss Mean Value Formulas for solutions...
[[abstract]]In this paper, we give a survey of results related the various quasimean value theorems ...
This text explores the geometry and analysis of higher rank analogues of the symmetric spaces introd...
The asymptotic mean value Laplacian - AMV Laplacian - extends the Laplace operator from $\mathbb{R}^...
The asymptotic mean value Laplacian - AMV Laplacian - extends the Laplace operator from $\mathbb{R}^...
The asymptotic mean value Laplacian - AMV Laplacian - extends the Laplace operator from $\mathbb{R}^...
Harmonic functions satisfy the mean value property with respect to all integrable radial weights if ...
Consiglio Nazionale delle Ricerche (CNR). Biblioteca Centrale / CNR - Consiglio Nazionale delle Rich...
Harmonic functions satisfy the mean value property with respect to all integrable radial weights if ...
This book is intended to introduce researchers and graduate students to the concepts of causal symme...
We present a form of the Mean Value Theorem (MVT) for a continuous function f between metric spaces,...
When M is a compact symmetric space, the spherical mean value operator Lr(for a fixed r > 0) acting ...
Harmonic functions satisfy the mean value property with respect to all integrable radial weights if ...
In this paper we develop the theory of the geometric mean and the spectral mean on dyadic symmetric ...
21 pages, 10 figures (erreurs typographiques corrigees + des rappels sur la quantification de M. Kon...
Abstract only availableThe main goal of our research is to discuss Mean Value Formulas for solutions...
[[abstract]]In this paper, we give a survey of results related the various quasimean value theorems ...