Tesi etd-06142018-105351 |
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Tipo di tesi
Tesi di laurea magistrale
Autore
QUILICI, OMAR
URN
etd-06142018-105351
Titolo
Structures of Homogeneous Groups and Intrinsic Differentiability
Dipartimento
MATEMATICA
Corso di studi
MATEMATICA
Relatori
relatore Prof. Magnani, Valentino
Parole chiave
- distributional derivatives
- h-differentiability
- homogeneous groups
- intrinsic differentiability
- partial differentiability
- stratified groups
- Taylor inequality
- Taylor polynomials
Data inizio appello
13/07/2018
Consultabilità
Non consultabile
Data di rilascio
13/07/2088
Riassunto
The purpose of this thesis is to provide a concise and rigorous overview of the algebraic and metric structures of homogeneous and stratified groups, in order to develop some aspects of the theory of intrinsic differentiability on these spaces. We will define three notions of differentiability and we will give some characterizations, both in homogeneous groups and stratified groups.
We will then define the class of intrinsic regular functions and their intrinsic Taylor polynomials, showing, as an application, the corresponding Taylor formula.
We will then define the class of intrinsic regular functions and their intrinsic Taylor polynomials, showing, as an application, the corresponding Taylor formula.
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La tesi non è consultabile. |