Initial value problems in clifford analysis using associated spaces

David Armendáriz; Johan Ceballos; Antonio Di Teodoro

Initial value problems in clifford analysis using associated spaces

David Armendáriz
, Johan Ceballos^*
, Antonio Di Teodoro

^*Corresponding author for this work

Matemáticas

Universidad San Francisco de Quito
Universidad de las Americas - Ecuador

Research output: Chapter in Book/Report/Conference proceeding › Chapter › peer-review

Abstract

where the initial data belong to an associated space in a Clifford algebra. The method of associated spaces allows to construct and guaranteed the existence of a fixed point from the contractivity in a Banach space.

Original language	English
Title of host publication	Understanding Banach Spaces
Publisher	Nova Science Publishers, Inc.
Pages	209-230
Number of pages	22
ISBN (Electronic)	9781536167467
ISBN (Print)	9781536167450
State	Published - 1 Jan 2019

Keywords

Associated space
Clifford-type algebras
Initial value problems
Interior estimate
Matrix representations
Monogenic functions

Cite this

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title = "Initial value problems in clifford analysis using associated spaces",

abstract = "where the initial data belong to an associated space in a Clifford algebra. The method of associated spaces allows to construct and guaranteed the existence of a fixed point from the contractivity in a Banach space.",

keywords = "Associated space, Clifford-type algebras, Initial value problems, Interior estimate, Matrix representations, Monogenic functions",

author = "David Armend{\'a}riz and Johan Ceballos and \{Di Teodoro\}, Antonio",

year = "2019",

month = jan,

day = "1",

language = "Ingl{\'e}s",

isbn = "9781536167450",

pages = "209--230",

booktitle = "Understanding Banach Spaces",

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TY - CHAP

T1 - Initial value problems in clifford analysis using associated spaces

AU - Armendáriz, David

AU - Ceballos, Johan

AU - Di Teodoro, Antonio

PY - 2019/1/1

Y1 - 2019/1/1

N2 - where the initial data belong to an associated space in a Clifford algebra. The method of associated spaces allows to construct and guaranteed the existence of a fixed point from the contractivity in a Banach space.

AB - where the initial data belong to an associated space in a Clifford algebra. The method of associated spaces allows to construct and guaranteed the existence of a fixed point from the contractivity in a Banach space.

KW - Associated space

KW - Clifford-type algebras

KW - Initial value problems

KW - Interior estimate

KW - Matrix representations

KW - Monogenic functions

UR - https://www.scopus.com/pages/publications/85089055337

M3 - Capítulo

AN - SCOPUS:85089055337

SN - 9781536167450

SP - 209

EP - 230

BT - Understanding Banach Spaces

PB - Nova Science Publishers, Inc.

ER -

Initial value problems in clifford analysis using associated spaces

Abstract

Keywords

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