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Esercizi svolti di Matematica: Vettori

by Alessio Mangoni, Dott. Alessio Mangoni ...

Series Book 6 - Esercizi svolti di Matematica
In questo libro sono presentati teoria ed esercizi svolti sui vettori. Il libro è destinato prevalentemente agli studenti delle scuole superiori, dei licei o del liceo scientifico. Gli argomenti trattati sono, in generale: grandezze scalari, grandezze vettoriali, componenti cartesiane, componenti polari, operazioni sui vettori. Sono presenti esempi di applicazione e esercizi svolti arricchiti da ... Read more

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In questo libro sono presentati teoria ed esercizi svolti sui vettori. Il libro è destinato prevalentemente agli studenti delle scuole superiori, dei licei o del liceo scientifico. Gli argomenti trattati sono, in generale: grandezze scalari, grandezze vettoriali, componenti cartesiane, componenti polari, operazioni sui vettori. Sono presenti esempi di applicazione e esercizi svolti arricchiti da
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Introducción al cálculo vectorial y matricial

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En este libro se presentan los supuestos teóricos de los siguientes temas matemáticos:vectores y cálculo vectorialmatrices y cálculo matricialCada tema se trata haciendo hincapié en las aplicaciones prácticas y resolviendo algunos ejercicios significativos. ... Read more

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En este libro se presentan los supuestos teóricos de los siguientes temas matemáticos:vectores y cálculo vectorialmatrices y cálculo matricialCada tema se trata haciendo hincapié en las aplicaciones prácticas y resolviendo algunos ejercicios significativos.
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Matemáticas para ingeniería 3

by José López Olate, Gabriela Miranda Carrasco, Jorge Ovalle Ovalle ...

Este libro constituye el tercer volumen de la serie "Matemáticas para Ingeniería", que se centra en el cálculo diferencial e integral de funciones de varias variables, además del cálculo vectorial. Estas áreas proporcionan a los ingenieros e ingenieras las herramientas matemáticas esenciales para modelar, analizar y resolver problemas complejos en distintos campos de la ingeniería, entre los que ... Read more

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Este libro constituye el tercer volumen de la serie "Matemáticas para Ingeniería", que se centra en el cálculo diferencial e integral de funciones de varias variables, además del cálculo vectorial. Estas áreas proporcionan a los ingenieros e ingenieras las herramientas matemáticas esenciales para modelar, analizar y resolver problemas complejos en distintos campos de la ingeniería, entre los que
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Matrix Vector Analysis

by Richard L. Eisenman ...

Series series Dover Books on Mathematics
This outstanding text and reference applies matrix ideas to vector methods, using physical ideas to illustrate and motivate mathematical concepts but employing a mathematical continuity of development rather than a physical approach. The author, who taught at the U.S. Air Force Academy, dispenses with the artificial barrier between vectors and matrices--and more generally, between pure and applied ... Read more

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This outstanding text and reference applies matrix ideas to vector methods, using physical ideas to illustrate and motivate mathematical concepts but employing a mathematical continuity of development rather than a physical approach. The author, who taught at the U.S. Air Force Academy, dispenses with the artificial barrier between vectors and matrices--and more generally, between pure and applied
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Concise Vector Analysis

by C. J. Eliezer ...

Series series Dover Books on Mathematics
This concise introduction to the methods and techniques of vector analysis is suitable for college undergraduates in mathematics as well as students of physics and engineering. Rich in exercises and examples, the straightforward presentation focuses on physical ideas rather than mathematical rigor.The treatment begins with a chapter on vectors and vector addition, followed by a chapter on products ... Read more

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Tensors For Inquiring Minds

by Yury Deshko ...

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Inequalities and Integral Operators in Function Spaces

by Erlan Nursultanov ...

Series series Chapman & Hall/CRC Monographs and Research Notes in Mathematics
The modern theory of functional spaces and operators, built on powerful analytical methods, continues to evolve in the search for more precise, universal, and effective tools.Classical inequalities such as Hardy’s inequality, Remez’s inequality, the Bernstein-Nikolsky inequality, the Hardy-Littlewood-Sobolev inequality for the Riesz transform, the Hardy-Littlewood inequality for Fourier transforms ... Read more

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The modern theory of functional spaces and operators, built on powerful analytical methods, continues to evolve in the search for more precise, universal, and effective tools.Classical inequalities such as Hardy’s inequality, Remez’s inequality, the Bernstein-Nikolsky inequality, the Hardy-Littlewood-Sobolev inequality for the Riesz transform, the Hardy-Littlewood inequality for Fourier transforms
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Introduction au calcul vectoriel et matriciel

by Simone Malacrida ...

Dans ce livre, les hypothèses théoriques des sujets mathématiques suivants sont présentées :vecteurs et calcul vectorielmatrices et calcul matricielChaque sujet est traité en mettant l'accent sur les applications pratiques et en résolvant quelques exercices significatifs. ... Read more

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Introduction to Vectors, Matrices and Tensors

by Simone Malacrida ...

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The theoretical assumptions of the following mathematical topics are presented in this book:vectors and vector calculusmatrices and matrix calculusvector and matrix spacesmathematics and tensor calculus
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Exercices sur les vecteurs et les espaces vectoriels

by Simone Malacrida ...

Dans ce livre, des exercices sont réalisés sur les sujets mathématiques suivants :vecteurs et opérations vectoriellesespaces vectorielsbases canoniques, orthogonales et orthonormées.Des conseils théoriques initiaux sont également présentés pour faire comprendre l'exécution des exercices ... Read more

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Übungen zu Vektoren und vektoriellen Räumen

by Simone Malacrida ...

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by David Lovelock, Hanno Rund ...

Series series Dover Books on Mathematics
The aim of this book is to present a self-contained, reasonably modern account of tensor analysis and the calculus of exterior differential forms, adapted to the needs of physicists, engineers, and applied mathematicians. In the later, increasingly sophisticated chapters, the interaction between the concept of invariance and the calculus of variations is examined. This interaction is of profound ... Read more

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The aim of this book is to present a self-contained, reasonably modern account of tensor analysis and the calculus of exterior differential forms, adapted to the needs of physicists, engineers, and applied mathematicians. In the later, increasingly sophisticated chapters, the interaction between the concept of invariance and the calculus of variations is examined. This interaction is of profound
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Vectors and Their Applications

by Anthony J. Pettofrezzo ...

Series series Dover Books on Mathematics
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Laplacian Growth on Branched Riemann Surfaces

by Björn Gustafsson, Yu-Lin Lin ...

Series series Mathematics and Statistics (R0)
This book studies solutions of the Polubarinova–Galin and Löwner–Kufarev equations, which describe the evolution of a viscous fluid (Hele-Shaw) blob, after the time when these solutions have lost their physical meaning due to loss of univalence of the mapping function involved. When the mapping function is no longer locally univalent interesting phase transitions take place, leading to structural ... Read more

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This book studies solutions of the Polubarinova–Galin and Löwner–Kufarev equations, which describe the evolution of a viscous fluid (Hele-Shaw) blob, after the time when these solutions have lost their physical meaning due to loss of univalence of the mapping function involved. When the mapping function is no longer locally univalent interesting phase transitions take place, leading to structural
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Potential Theory on Sierpiński Carpets

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Series series Mathematics and Statistics (R0)
This self-contained book lays the foundations for a systematic understanding of potential theoretic and uniformization problems on fractal Sierpiński carpets, and proposes a theory based on the latest developments in the field of analysis on metric spaces. The first part focuses on the development of an innovative theory of harmonic functions that is suitable for Sierpiński carpets but differs ... Read more

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This self-contained book lays the foundations for a systematic understanding of potential theoretic and uniformization problems on fractal Sierpiński carpets, and proposes a theory based on the latest developments in the field of analysis on metric spaces. The first part focuses on the development of an innovative theory of harmonic functions that is suitable for Sierpiński carpets but differs
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Potential Theory

by Lester L. Helms ...

Series series Mathematics and Statistics (R0)
Potential Theory presents a clear path from calculus to classical potential theory and beyond, with the aim of moving the reader into the area of mathematical research as quickly as possible. The subject matter is developed from first principles using only calculus. Commencing with the inverse square law for gravitational and electromagnetic forces and the divergence theorem, the author develops ... Read more

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Potential Theory presents a clear path from calculus to classical potential theory and beyond, with the aim of moving the reader into the area of mathematical research as quickly as possible. The subject matter is developed from first principles using only calculus. Commencing with the inverse square law for gravitational and electromagnetic forces and the divergence theorem, the author develops
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Elements of Vector Algebra

by Rishi Kumar Jha, Anshuman Singh ...

The book, Elements of Vector Algebra, is written for high school and engineering students who wish to gain elementary knowledge of vectors. Algebraic and geometric interpretations of vectors, along with examples and exercises in mathematical and engineering applications, have been provided to help develop a clear understanding of the vector concepts.The book provides thorough treatment of ... Read more

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The book, Elements of Vector Algebra, is written for high school and engineering students who wish to gain elementary knowledge of vectors. Algebraic and geometric interpretations of vectors, along with examples and exercises in mathematical and engineering applications, have been provided to help develop a clear understanding of the vector concepts.The book provides thorough treatment of
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Morse Theory Of Gradient Flows, Concavity And Complexity On Manifolds With Boundary

by Gabriel Katz ...

This monograph is an account of the author's investigations of gradient vector flows on compact manifolds with boundary. Many mathematical structures and constructions in the book fit comfortably in the framework of Morse Theory and, more generally, of the Singularity Theory of smooth maps.The geometric and combinatorial structures, arising from the interactions of vector flows with the boundary ... Read more

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This monograph is an account of the author's investigations of gradient vector flows on compact manifolds with boundary. Many mathematical structures and constructions in the book fit comfortably in the framework of Morse Theory and, more generally, of the Singularity Theory of smooth maps.The geometric and combinatorial structures, arising from the interactions of vector flows with the boundary
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Abstract Duality Pairs In Analysis

by Charles W Swartz ...

The book presents a theory of abstract duality pairs which arises by replacing the scalar field by an Abelian topological group in the theory of dual pair of vector spaces. Examples of abstract duality pairs are vector valued series, spaces of vector valued measures, spaces of vector valued integrable functions, spaces of linear operators and vector valued sequence spaces. These examples give rise ... Read more

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The book presents a theory of abstract duality pairs which arises by replacing the scalar field by an Abelian topological group in the theory of dual pair of vector spaces. Examples of abstract duality pairs are vector valued series, spaces of vector valued measures, spaces of vector valued integrable functions, spaces of linear operators and vector valued sequence spaces. These examples give rise
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Transmutation Operators and Applications

Edited by Vladislav V. Kravchenko, Sergei M. Sitnik ...

Series series Trends in Mathematics
Transmutation operators in differential equations and spectral theory can be used to reveal the relations between different problems, and often make it possible to transform difficult problems into easier ones. Accordingly, they represent an important mathematical tool in the theory of inverse and scattering problems, of ordinary and partial differential equations, integral transforms and ... Read more

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Transmutation operators in differential equations and spectral theory can be used to reveal the relations between different problems, and often make it possible to transform difficult problems into easier ones. Accordingly, they represent an important mathematical tool in the theory of inverse and scattering problems, of ordinary and partial differential equations, integral transforms and
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Elementary Vector Calculus and Its Applications with MATLAB Programming

by Nita H. Shah, Jitendra Panchal ...

Series series River Publishers Series in Mathematical, Statistical and Computational Modelling for Engineering
Sir Isaac Newton, one of the greatest scientists and mathematicians of all time, introduced the notion of a vector to define the existence of gravitational forces, the motion of the planets around the sun, and the motion of the moon around the earth. Vector calculus is a fundamental scientific tool that allows us to investigate the origins and evolution of space and time, as well as the origins of ... Read more

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Sir Isaac Newton, one of the greatest scientists and mathematicians of all time, introduced the notion of a vector to define the existence of gravitational forces, the motion of the planets around the sun, and the motion of the moon around the earth. Vector calculus is a fundamental scientific tool that allows us to investigate the origins and evolution of space and time, as well as the origins of
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Brownian Motion and its Applications to Mathematical Analysis

École d'Été de Probabilités de Saint-Flour XLIII – 2013

by Krzysztof Burdzy ...

Series series Mathematics and Statistics (R0)
These lecture notes provide an introduction to the applications of Brownian motion to analysis and more generally, connections between Brownian motion and analysis. Brownian motion is a well-suited model for a wide range of real random phenomena, from chaotic oscillations of microscopic objects, such as flower pollen in water, to stock market fluctuations. It is also a purely abstract mathematical ... Read more

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These lecture notes provide an introduction to the applications of Brownian motion to analysis and more generally, connections between Brownian motion and analysis. Brownian motion is a well-suited model for a wide range of real random phenomena, from chaotic oscillations of microscopic objects, such as flower pollen in water, to stock market fluctuations. It is also a purely abstract mathematical
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The Basics of 3D Platonic Order.

3D Platonic Order, #1

by Paul Maddock ...

Series Book 1 - 3D Platonic Order
There is a Wonderful 3D Platonic Order to Life forms andPaul T Maddock has spent over 20 years doing research on this subject.Paul's first major discovery was from a Toy he invented called CubicWonder. It was the first infinite system of an integrated cube assembly of Plato Cubes and Bucky Cubes.CubicWonder has evolved over the last 11 years to produce the Triple Phi Vector System for the 3D ... Read more

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There is a Wonderful 3D Platonic Order to Life forms andPaul T Maddock has spent over 20 years doing research on this subject.Paul's first major discovery was from a Toy he invented called CubicWonder. It was the first infinite system of an integrated cube assembly of Plato Cubes and Bucky Cubes.CubicWonder has evolved over the last 11 years to produce the Triple Phi Vector System for the 3D
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Exercises of Vectors and Vectorial Spaces

by Simone Malacrida ...

In this book, exercises are carried out regarding the following mathematical topics:vectors and vector operationsvector spacescanonical, orthogonal, and orthonormal bases.Initial theoretical hints are also presented to make the performance of the exercises understood ... Read more

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In this book, exercises are carried out regarding the following mathematical topics:vectors and vector operationsvector spacescanonical, orthogonal, and orthonormal bases.Initial theoretical hints are also presented to make the performance of the exercises understood
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Vector Analysis eBooks

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Tensors For Inquiring Minds

Inequalities and Integral Operators in Function Spaces

Introduction au calcul vectoriel et matriciel

Introduction to Vectors, Matrices and Tensors

Exercices sur les vecteurs et les espaces vectoriels

Übungen zu Vektoren und vektoriellen Räumen

Tensors, Differential Forms, and Variational Principles

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Laplacian Growth on Branched Riemann Surfaces

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Potential Theory

Elements of Vector Algebra

Morse Theory Of Gradient Flows, Concavity And Complexity On Manifolds With Boundary

Abstract Duality Pairs In Analysis

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Exercises of Vectors and Vectorial Spaces