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Introduction to Vectorial and Matricial Calculus
Introduction to Vectorial and Matricial Calculus
Introduction to Vectorial and Matricial Calculus
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Introduction to Vectorial and Matricial Calculus

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The theoretical assumptions of the following mathematical topics are presented in this book:
vectors and vector calculus
matrices and matrix calculus
Each topic is treated by emphasizing practical applications and solving some significant exercises.

LanguageEnglish
Release dateDec 17, 2022
ISBN9798215332436
Introduction to Vectorial and Matricial Calculus
Author

Simone Malacrida

Simone Malacrida (1977) Ha lavorato nel settore della ricerca (ottica e nanotecnologie) e, in seguito, in quello industriale-impiantistico, in particolare nel Power, nell'Oil&Gas e nelle infrastrutture. E' interessato a problematiche finanziarie ed energetiche. Ha pubblicato un primo ciclo di 21 libri principali (10 divulgativi e didattici e 11 romanzi) + 91 manuali didattici derivati. Un secondo ciclo, sempre di 21 libri, è in corso di elaborazione e sviluppo.

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    Book preview

    Introduction to Vectorial and Matricial Calculus - Simone Malacrida

    Introduction to Vectorial and Matricial Calculus

    SIMONE MALACRIDA

    The theoretical assumptions of the following mathematical topics are presented in this book:

    vectors and vector calculus

    matrices and matrix calculus

    Each topic is treated by emphasizing practical applications and solving some significant exercises.

    ––––––––

    Simone Malacrida (1977)

    Engineer and writer, has worked on research, finance, energy policy and industrial plants.

    ––––––––

    ANALYTICAL INDEX

    ––––––––

    INTRODUCTION

    ––––––––

    I – VECTORS AND VECTOR CALCULATION

    Definitions

    Operations

    Applications

    Exercises

    ––––––––

    II – MATRICES AND MATRIX CALCULATION

    Definitions

    Operations and properties

    Matrix calculation

    Applications

    Exercises

    INTRODUCTION

    This manual shows the main properties and operations performed on vectors and matrices.

    The peculiar properties of these two formalisms are of fundamental importance for the understanding of many scientific disciplines.

    First of all, geometry can be redefined through the concepts of vector and matrix thus obtaining a remarkable extension of all those notions learned in analytical geometry and in the study of plane and solid geometry.

    non -linear algebraic systems .

    The

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