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Multipoint Methods for Solving Nonlinear Equations

Multipoint Methods for Solving Nonlinear Equations
  • Author : Miodrag Petkovic
  • Publsiher : Academic Press
  • Release : 31 December 2012
  • ISBN : 0123972981
  • Pages : 344 pages
  • Rating : 4/5 from 21 ratings
GET THIS BOOKMultipoint Methods for Solving Nonlinear Equations

Summary:
This book is the first on the topic and explains the most cutting-edge methods needed for precise calculations and explores the development of powerful algorithms to solve research problems. Multipoint methods have an extensive range of practical applications significant in research areas such as signal processing, analysis of convergence rate, fluid mechanics, solid state physics, and many others. The book takes an introductory approach in making qualitative comparisons of different multipoint methods from various viewpoints to help the reader understand applications of more complex methods. Evaluations are made to determine and predict efficiency and accuracy of presented models useful to wide a range of research areas along with many numerical examples for a deep understanding of the usefulness of each method. This book will make it possible for the researchers to tackle difficult problems and deepen their understanding of problem solving using numerical methods. Multipoint methods are of great practical importance, as they determine sequences of successive approximations for evaluative purposes. This is especially helpful in achieving the highest computational efficiency. The rapid development of digital computers and advanced computer arithmetic have provided a need for new methods useful to solving practical problems in a multitude of disciplines such as applied mathematics, computer science, engineering, physics, financial mathematics, and biology. Provides a succinct way of implementing a wide range of useful and important numerical algorithms for solving research problems Illustrates how numerical methods can be used to study problems which have applications in engineering and sciences, including signal processing, and control theory, and financial computation Facilitates a deeper insight into the development of methods, numerical analysis of convergence rate, and very detailed analysis of computational efficiency Provides a powerful means of learning by systematic experimentation with some of the many fascinating problems in science Includes highly efficient algorithms convenient for the implementation into the most common computer algebra systems such as Mathematica, MatLab, and Maple


Multipoint Methods for Solving Nonlinear Equations

Multipoint Methods for Solving Nonlinear Equations
  • Author : Miodrag Petkovic,Beny Neta,Ljiljana Petkovic,Jovana Dzunic
  • Publisher : Academic Press
  • Release : 31 December 2012
GET THIS BOOKMultipoint Methods for Solving Nonlinear Equations

This book is the first on the topic and explains the most cutting-edge methods needed for precise calculations and explores the development of powerful algorithms to solve research problems. Multipoint methods have an extensive range of practical applications significant in research areas such as signal processing, analysis of convergence rate, fluid mechanics, solid state physics, and many others. The book takes an introductory approach in making qualitative comparisons of different multipoint methods from various viewpoints to help the reader understand

Book Multipoint Methods for Solving Nonlinear Equations PDF Download/ Read Online


Multipoint Methods for Solving Nonlinear Equations

Multipoint Methods for Solving Nonlinear Equations
  • Author : Miodrag Petković,Beny Neta,Ljiljana D. Petković,Jovana Džunić
  • Publisher : Anonim
  • Release : 17 October 2021
GET THIS BOOKMultipoint Methods for Solving Nonlinear Equations

This book is the first on the topic and explains the most cutting-edge methods needed for precise calculations and explores the development of powerful algorithms to solve research problems. Multipoint methods have an extensive range of practical applications significant in research areas such as signal processing, analysis of convergence rate, fluid mechanics, solid state physics, and many others. The book takes an introductory approach in making qualitative comparisons of different multipoint methods from various viewpoints to help the reader understand

Book Multipoint Methods for Solving Nonlinear Equations PDF Download/ Read Online


Iterative Methods for Solving Nonlinear Equations and Systems

Iterative Methods for Solving Nonlinear Equations and Systems
  • Author : Juan R. Torregrosa,Alicia Cordero,Fazlollah Soleymani
  • Publisher : MDPI
  • Release : 06 December 2019
GET THIS BOOKIterative Methods for Solving Nonlinear Equations and Systems

Solving nonlinear equations in Banach spaces (real or complex nonlinear equations, nonlinear systems, and nonlinear matrix equations, among others), is a non-trivial task that involves many areas of science and technology. Usually the solution is not directly affordable and require an approach using iterative algorithms. This Special Issue focuses mainly on the design, analysis of convergence, and stability of new schemes for solving nonlinear problems and their application to practical problems. Included papers study the following topics: Methods for finding

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Advances in Iterative Methods for Nonlinear Equations

Advances in Iterative Methods for Nonlinear Equations
  • Author : Sergio Amat,Sonia Busquier
  • Publisher : Springer
  • Release : 27 September 2016
GET THIS BOOKAdvances in Iterative Methods for Nonlinear Equations

This book focuses on the approximation of nonlinear equations using iterative methods. Nine contributions are presented on the construction and analysis of these methods, the coverage encompassing convergence, efficiency, robustness, dynamics, and applications. Many problems are stated in the form of nonlinear equations, using mathematical modeling. In particular, a wide range of problems in Applied Mathematics and in Engineering can be solved by finding the solutions to these equations. The book reveals the importance of studying convergence aspects in iterative

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Computational Science and its Applications

Computational Science and its Applications
  • Author : A. H. Siddiqi,R. C. Singh,G. D. Veerappa Gowda
  • Publisher : CRC Press
  • Release : 21 October 2020
GET THIS BOOKComputational Science and its Applications

Computational science is a rapidly growing multidisciplinary field concerned with the design, implementation, and use of mathematical models to analyze and solve real-world problems. It is an area of science that spans many disciplines and which involves the development of models and allows the use of computers to perform simulations or numerical analysis to understand problems that are computational and theoretical. Computational Science and its Applications provides an opportunity for readers to develop abilities to pose and solve problems that

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Numerical Methods for Energy Applications

Numerical Methods for Energy Applications
  • Author : Naser Mahdavi Tabatabaei,Nicu Bizon
  • Publisher : Springer Nature
  • Release : 03 July 2021
GET THIS BOOKNumerical Methods for Energy Applications

This book provides a thorough guide to the use of numerical methods in energy systems and applications. It presents methods for analysing engineering applications for energy systems, discussing finite difference, finite element, and other advanced numerical methods. Solutions to technical problems relating the application of these methods to energy systems are also thoroughly explored. Readers will discover diverse perspectives of the contributing authors and extensive discussions of issues including: • a wide variety of numerical methods concepts and related energy systems

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Symmetry with Operator Theory and Equations

Symmetry with Operator Theory and Equations
  • Author : Ioannis Argyros
  • Publisher : MDPI
  • Release : 21 October 2019
GET THIS BOOKSymmetry with Operator Theory and Equations

A plethora of problems from diverse disciplines such as Mathematics, Mathematical: Biology, Chemistry, Economics, Physics, Scientific Computing and also Engineering can be formulated as an equation defined in abstract spaces using Mathematical Modelling. The solutions of these equations can be found in closed form only in special case. That is why researchers and practitioners utilize iterative procedures from which a sequence is being generated approximating the solution under some conditions on the initial data. This type of research is considered

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Solution of Equations and Systems of Equations

Solution of Equations and Systems of Equations
  • Author : A. M. Ostrowski
  • Publisher : Elsevier
  • Release : 03 June 2016
GET THIS BOOKSolution of Equations and Systems of Equations

Solution of Equations and Systems of Equations, Second Edition deals with the Laguerre iteration, interpolating polynomials, method of steepest descent, and the theory of divided differences. The book reviews the formula for confluent divided differences, Newton's interpolation formula, general interpolation problems, and the triangular schemes for computing divided differences. The text explains the method of False Position (Regula Falsi) and cites examples of computation using the Regula Falsi. The book discusses iterations by monotonic iterating functions and analyzes the connection

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Computational Sciences - Modelling, Computing and Soft Computing

Computational Sciences - Modelling, Computing and Soft Computing
  • Author : Ashish Awasthi,Sunil Jacob John,Satyananda Panda
  • Publisher : Springer Nature
  • Release : 17 October 2021
GET THIS BOOKComputational Sciences - Modelling, Computing and Soft Computing

This book constitutes revised and selected papers of the First International Conference on Computational Sciences - Modelling, Computing and Soft Computing, held in Kozhikode, Kerala, India, in September 2020. The 15 full papers and 6 short papers presented were thoroughly revised and selected from the 150 submissions. They are organized in the topical secions on computing; soft computing; general computing; modelling.

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Iterative Methods for the Solution of Equations

Iterative Methods for the Solution of Equations
  • Author : J. F. Traub
  • Publisher : American Mathematical Soc.
  • Release : 17 October 1982
GET THIS BOOKIterative Methods for the Solution of Equations

From the Preface (1964): ``This book presents a general theory of iteration algorithms for the numerical solution of equations and systems of equations. The relationship between the quantity and the quality of information used by an algorithm and the efficiency of the algorithm is investigated. Iteration functions are divided into four classes depending on whether they use new information at one or at several points and whether or not they reuse old information. Known iteration functions are systematized and new classes

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Symmetry in Applied Mathematics

Symmetry in Applied Mathematics
  • Author : Lorentz Jäntschi,Sorana D. Bolboacă
  • Publisher : MDPI
  • Release : 26 January 2021
GET THIS BOOKSymmetry in Applied Mathematics

Applied mathematics and symmetry work together as a powerful tool for problem reduction and solving. We are communicating applications in probability theory and statistics (A Test Detecting the Outliers for Continuous Distributions Based on the Cumulative Distribution Function of the Data Being Tested, The Asymmetric Alpha-Power Skew-t Distribution), fractals - geometry and alike (Khovanov Homology of Three-Strand Braid Links, Volume Preserving Maps Between p-Balls, Generation of Julia and Mandelbrot Sets via Fixed Points), supersymmetry - physics, nanostructures -chemistry, taxonomy -

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Iterative Methods and Their Dynamics with Applications

Iterative Methods and Their Dynamics with Applications
  • Author : Ioannis Konstantinos Argyros,Angel Alberto Magreñán
  • Publisher : CRC Press
  • Release : 12 July 2017
GET THIS BOOKIterative Methods and Their Dynamics with Applications

Iterative processes are the tools used to generate sequences approximating solutions of equations describing real life problems. Intended for researchers in computational sciences and as a reference book for advanced computational method in nonlinear analysis, this book is a collection of the recent results on the convergence analysis of numerical algorithms in both finite-dimensional and infinite-dimensional spaces and presents several applications and connections with fixed point theory. It contains an abundant and updated bibliography and provides comparisons between various investigations

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A Contemporary Study of Iterative Methods

A Contemporary Study of Iterative Methods
  • Author : A. Alberto Magrenan,Ioannis Argyros
  • Publisher : Academic Press
  • Release : 13 February 2018
GET THIS BOOKA Contemporary Study of Iterative Methods

A Contemporary Study of Iterative Methods: Convergence, Dynamics and Applications evaluates and compares advances in iterative techniques, also discussing their numerous applications in applied mathematics, engineering, mathematical economics, mathematical biology and other applied sciences. It uses the popular iteration technique in generating the approximate solutions of complex nonlinear equations that is suitable for aiding in the solution of advanced problems in engineering, mathematical economics, mathematical biology and other applied sciences. Iteration methods are also applied for solving optimization problems. In

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Finite Difference Methods. Theory and Applications

Finite Difference Methods. Theory and Applications
  • Author : Ivan Dimov,István Faragó,Lubin Vulkov
  • Publisher : Springer
  • Release : 28 January 2019
GET THIS BOOKFinite Difference Methods. Theory and Applications

This book constitutes the refereed conference proceedings of the 7th International Conference on Finite Difference Methods, FDM 2018, held in Lozenetz, Bulgaria, in June 2018.The 69 revised full papers presented together with 11 invited papers were carefully reviewed and selected from 94 submissions. They deal with many modern and new numerical techniques like splitting techniques, Green’s function method, multigrid methods, and immersed interface method.

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