Equation

Finding The Equation Of Straight Line.  eBooks & eLearning

Posted by Sigha at July 11, 2022
Finding The Equation Of Straight Line.

Finding The Equation Of Straight Line.
MP4 | Video: h264, 1280x720 | Audio: AAC, 44.1 KHz
Language: English | Size: 430.03 MB | Duration: 0h 58m

Straight line Equations

"The Nonlinear Schrödinger Equation" ed. by Nalan Antar, İlkay Bakırtaş  eBooks & eLearning

Posted by exLib at July 21, 2022
"The Nonlinear Schrödinger Equation" ed. by Nalan Antar, İlkay Bakırtaş

"The Nonlinear Schrödinger Equation" ed. by Nalan Antar, İlkay Bakırtaş
ITexLi | 2022 | ISBN: 1839699795 9781839699795 1839699787 9781839699788 1839699809 9781839699801 | 148 pages | PDF | 10 MB

This book aims to capture different perspectives of researchers on the nonlinear Schrödinger equation arising from theoretical, numerical, and experimental aspects. This book provides scientists, researchers, and engineers as well as graduate and post-graduate students working on or interested in the nonlinear Schrödinger equation with an in-depth discussion of the latest advances in nonlinear optics and quantum physics.
"Schrödinger Equation: Fundamentals Aspects and Potential Applications" ed. by Muhammad Bilal Tahir, et al.

"Schrödinger Equation: Fundamentals Aspects and Potential Applications" ed. by Muhammad Bilal Tahir, Muhammad Sagir, Muhammad Isa Khan, Muhammad Rafique
ITexLi | 2024 | ISBN: 1837692149 9781837692149 1837692130 9781837692132 1837692157 9781837692156 | 133 pages | PDF | 11 MB

This essential volume introduces you to the spectral theory of the Schrödinger equation, offering a sturdy foundation to explore its enigmatic depths. Unlock the secrets of the universe with tyis book. Delve into the heart of quantum mechanics, where matter, energy, and mathematics intertwine in a dance of profound discovery.

Solutions of Laplace’s Equation  eBooks & eLearning

Posted by AvaxGenius at July 11, 2024
Solutions of Laplace’s Equation

Solutions of Laplace’s Equation by D. R. Bland
English | PDF | 1961 | 107 Pages | ISBN : 0710043538 | 5.1 MB

THIS book is an introduction both to Laplace's equation and its solutions and to a general method of treating partial differential equations. Chapter 1 discusses vector fields and shows how Laplace's equation arises for steady fields which are irrotational and solenoidal. In the second chapter the method of separation of variables is introduced and used to reduce each partial differential equation, Laplace's equa­ tion in different co-ordinate systems, to three ordinary differential equations. Chapters 3 and 5 are concerned with the solutions of two of these ordinary differential equations, which lead to treatments of Bessel functions and Legendre polynomials. Chapters 4 and 6 show how such solutions are combined to solve particular problems. This general method of approach has been adopted because it can be applied to other scalar and vector fields arising in the physi­ cal sciences; special techniques applicable only to the solu­ tions of Laplace's equation have been omitted. In particular generating functions have been relegated to exercises. After mastering the content of this book, the reader will have methods at his disposal to enable him to look for solutions of other partial differential equations. The author would like to thank Dr. W. Ledermann for his criticism of the first draft of this book. D. R. BLAND The University, Sussex. v Contents Preface page v 1. Occurrence and Derivation of Laplace's Equation 1. Situations in which Laplace's equation arises 1 2. Laplace's equation in orthogonal curvilinear co-ordinates 8 3

Solutions of Laplace’s Equation  eBooks & eLearning

Posted by AvaxGenius at July 11, 2024
Solutions of Laplace’s Equation

Solutions of Laplace’s Equation by D. R. Bland
English | PDF | 1961 | 107 Pages | ISBN : 0710043538 | 5.1 MB

THIS book is an introduction both to Laplace's equation and its solutions and to a general method of treating partial differential equations. Chapter 1 discusses vector fields and shows how Laplace's equation arises for steady fields which are irrotational and solenoidal. In the second chapter the method of separation of variables is introduced and used to reduce each partial differential equation, Laplace's equa­ tion in different co-ordinate systems, to three ordinary differential equations. Chapters 3 and 5 are concerned with the solutions of two of these ordinary differential equations, which lead to treatments of Bessel functions and Legendre polynomials. Chapters 4 and 6 show how such solutions are combined to solve particular problems. This general method of approach has been adopted because it can be applied to other scalar and vector fields arising in the physi­ cal sciences; special techniques applicable only to the solu­ tions of Laplace's equation have been omitted. In particular generating functions have been relegated to exercises. After mastering the content of this book, the reader will have methods at his disposal to enable him to look for solutions of other partial differential equations. The author would like to thank Dr. W. Ledermann for his criticism of the first draft of this book. D. R. BLAND The University, Sussex. v Contents Preface page v 1. Occurrence and Derivation of Laplace's Equation 1. Situations in which Laplace's equation arises 1 2. Laplace's equation in orthogonal curvilinear co-ordinates 8 3

Solutions of Laplace’s Equation  eBooks & eLearning

Posted by AvaxGenius at July 11, 2024
Solutions of Laplace’s Equation

Solutions of Laplace’s Equation by D. R. Bland
English | PDF | 1961 | 107 Pages | ISBN : 0710043538 | 5.1 MB

THIS book is an introduction both to Laplace's equation and its solutions and to a general method of treating partial differential equations. Chapter 1 discusses vector fields and shows how Laplace's equation arises for steady fields which are irrotational and solenoidal. In the second chapter the method of separation of variables is introduced and used to reduce each partial differential equation, Laplace's equa­ tion in different co-ordinate systems, to three ordinary differential equations. Chapters 3 and 5 are concerned with the solutions of two of these ordinary differential equations, which lead to treatments of Bessel functions and Legendre polynomials. Chapters 4 and 6 show how such solutions are combined to solve particular problems. This general method of approach has been adopted because it can be applied to other scalar and vector fields arising in the physi­ cal sciences; special techniques applicable only to the solu­ tions of Laplace's equation have been omitted. In particular generating functions have been relegated to exercises. After mastering the content of this book, the reader will have methods at his disposal to enable him to look for solutions of other partial differential equations. The author would like to thank Dr. W. Ledermann for his criticism of the first draft of this book. D. R. BLAND The University, Sussex. v Contents Preface page v 1. Occurrence and Derivation of Laplace's Equation 1. Situations in which Laplace's equation arises 1 2. Laplace's equation in orthogonal curvilinear co-ordinates 8 3

The Poisson-Boltzmann Equation: An Introduction  eBooks & eLearning

Posted by AvaxGenius at Feb. 26, 2023
The Poisson-Boltzmann Equation: An Introduction

The Poisson-Boltzmann Equation: An Introduction by Ralf Blossey
English | PDF,EPUB | 2023 | 113 Pages | ISBN : 3031247817 | 10.3 MB

This brief book introduces the Poisson-Boltzmann equation in three chapters that build upon one another, offering a systematic entry to advanced students and researchers. Chapter one formulates the equation and develops the linearized version of Debye-Hückel theory as well as exact solutions to the nonlinear equation in simple geometries and generalizations to higher-order equations.
Basic Equation for Axial Flow in Cylindrical Domains: Basic Equation for Axial Flow in Cylindrical Domains

Basic Equation for Axial Flow in Cylindrical Domains: Basic Equation for Axial Flow in Cylindrical Domains by Dr Muhammad Imran
English | November 15, 2017 | ISBN: 1983416436 | 52 pages | EPUB | 0.23 Mb

The Most Beautiful Equation In Mathematics  eBooks & eLearning

Posted by Free butterfly at Dec. 20, 2021
The Most Beautiful Equation In Mathematics

The Most Beautiful Equation In Mathematics by Vidyadhar Katre
English | 2017 | ISBN: N/A | ASIN: B071G1F5RT | 245 pages | PDF | 1.71 Mb

The Energy Equation: Unlocking the Hidden Power of Energy in Business  eBooks & eLearning

Posted by First1 at Dec. 29, 2019
The Energy Equation: Unlocking the Hidden Power of Energy in Business

The Energy Equation: Unlocking the Hidden Power of Energy in Business by Greg Baker
English | December 12th, 2019 | ISBN: 1119638682 | 272 pages | EPUB | 1.31 MB

A groundbreaking approach to unlocking the power of energy for professional productivity and business success