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A01=Ramakanta Meher
Adomian decomposition method
Age Group_Uncategorized
Age Group_Uncategorized
Author_Ramakanta Meher
automatic-update
boundary value problems
Category1=Non-Fiction
Category=PBKJ
Category=PBWH
convergence analysis
COP=Denmark
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differential equations
eq_isMigrated=2
existence theorem
first-order differential equations
Green’s function
homotopy analysis method
homotopy perturbation method
Language_English
modified Adomian decomposition method
non-homogenous linear systems
nonlinear theory
nonlocal existence theorem
PA=Temporarily unavailable
Price_€100 and above
PS=Active
softlaunch
Sturm theory
uniform convergence
uniqueness theory

Textbook on Ordinary Differential Equations

English

By (author): Ramakanta Meher

Many scientific and real-world problems that occur in science, engineering, and medicine can be represented in differential equations. There is a vital role for differential equations in studying the behavior of different types of real-world problems. Thus, it becomes crucial to know the existence and uniqueness properties of differential equations and various methods of finding differential equation solutions in explicit form. It is also essential to know different kinds of differential equations in terms of eigenvalues, termed eigenvalue problems, and some special functions used in finding the solution to differential equations. The study of nonlinear problems also plays a significant role in different real-world situations. There is a necessity to know the behavior of solutions of nonlinear differential equations. Still, there are very few forms of differential equations whose solution can be found in explicit form. For the differential equations whose solutions cannot be found in explicit form, one has to study the properties of solutions of the given differential equation to guess an approximate solution of it. This book aims to introduce all the necessary topics of differential equations in one book so that laymen can easily understand the subject and apply it in their research areas. The novel approach used in this book is the introduction of different analytical methods for finding the solution of differential equations with sufficient theorems, corollaries, and examples, and the geometrical interpretations in each topic.

This textbook is intended to study the theory and methods of finding the explicit solutions to differential equations, wherever possible, and in the absence of finding explicit solutions, it is intended to study the properties of solutions to the given differential equations. This book is based on syllabi of the theory of differential equations prescribed for postgraduate students of mathematics and applied mathematics in different institutions and universities of India and abroad. This book will be helpful for competitive examinations as well.

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€109.99
A01=Ramakanta MeherAdomian decomposition methodAge Group_UncategorizedAuthor_Ramakanta Meherautomatic-updateboundary value problemsCategory1=Non-FictionCategory=PBKJCategory=PBWHconvergence analysisCOP=DenmarkDelivery_Pre-orderdifferential equationseq_isMigrated=2existence theoremfirst-order differential equationsGreen’s functionhomotopy analysis methodhomotopy perturbation methodLanguage_Englishmodified Adomian decomposition methodnon-homogenous linear systemsnonlinear theorynonlocal existence theoremPA=Temporarily unavailablePrice_€100 and abovePS=ActivesoftlaunchSturm theoryuniform convergenceuniqueness theory

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Product Details
  • Weight: 560g
  • Dimensions: 156 x 234mm
  • Publication Date: 29 Dec 2022
  • Publisher: River Publishers
  • Publication City/Country: DK
  • Language: English
  • ISBN13: 9788770227636

About Ramakanta Meher

Professor Ramakanta Meher, a leading researcher and author, works at the Department of Mathematics, Sardar Vallabhbhai National Institute of Technology, Surat, Gujarat, India. He has authored six leading textbooks on Mathematics and published around 60 research publications in various reputed indexed international journals. Professor Meher has a combined career and research experience of more than 16 years. Fluid dynamics, linear algebra, differential and integral equations, and fractional differential equations are some of his research interests. He has supervised around 24 master's students and six doctoral students. He has coordinated over ten short term training/faculty development programs, and he has given over 20 invited speeches at several notable institutions. He is a member of several prestigious societies and a reviewer of more than 20 international journals.

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