Snehashish Chakraverty's Books

Computational Structural Mechanics

Static and Dynamic Behaviors

By: Snehashish Chakraverty,Karan Kumar Pradhan

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Computational Structural Mechanics

Static and Dynamic Behaviors

By: Snehashish Chakraverty,Karan Kumar Pradhan

Computational Structural Mechanics: Static and Dynamic Behaviors provides a cutting-edge treatment of functionally graded materials and the computational methods and solutions of FG static and vibration problems of plates. Using the Rayleigh-Ritz method, static and dynamic problems related to behavior of FG rectangular, Levy, elliptic, skew and annular plates are discussed in detail. A thorough review of the latest research results, computational methods and applications of FG technology make this an essential resource for researchers in academia and industry. - Explains application-oriented treatments of the functionally graded materials used in industry - Addresses relevant algorithms and key computational techniques - Provides numerical solutions of static and vibration problems associated with functionally graded beams and plates of different geometries

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338

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Academic Press

Published Date

ISBN 10

0128156422

ISBN 13

9780128156421

Numerical Analysis in Engineering

By: Rama B. Bhat,Snehashish Chakraverty

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Numerical Analysis in Engineering

By: Rama B. Bhat,Snehashish Chakraverty

This text deals with the methods of obtaining numerical solutions to engineering problems. The topics discussed are those that are normally covered in undergraduate engineering programs. This includes an introduction to digital computers, function representation using Taylor's series, error considerations in iterative type computations, searching for roots of equations in a single variable, solution of simultaneous equations, function approximation and interpolation, numerical integration and differentiation, matrix eigenvalue problems, solution of nonlinear system of equations, and solution of ordinary and partial differential equations.

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340

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Alpha Science Int'l Ltd.

Published Date

ISBN 10

1842651218

ISBN 13

9781842651216

Advanced Numerical and Semi-Analytical Methods for Differential Equations

By: Snehashish Chakraverty,Nisha Mahato,Perumandla Karunakar,Tharasi Dilleswar Rao

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Advanced Numerical and Semi-Analytical Methods for Differential Equations

By: Snehashish Chakraverty,Nisha Mahato,Perumandla Karunakar,Tharasi Dilleswar Rao

Examines numerical and semi-analytical methods for differential equations that can be used for solving practical ODEs and PDEs This student-friendly book deals with various approaches for solving differential equations numerically or semi-analytically depending on the type of equations and offers simple example problems to help readers along. Featuring both traditional and recent methods, Advanced Numerical and Semi Analytical Methods for Differential Equations begins with a review of basic numerical methods. It then looks at Laplace, Fourier, and weighted residual methods for solving differential equations. A new challenging method of Boundary Characteristics Orthogonal Polynomials (BCOPs) is introduced next. The book then discusses Finite Difference Method (FDM), Finite Element Method (FEM), Finite Volume Method (FVM), and Boundary Element Method (BEM). Following that, analytical/semi analytic methods like Akbari Ganji's Method (AGM) and Exp-function are used to solve nonlinear differential equations. Nonlinear differential equations using semi-analytical methods are also addressed, namely Adomian Decomposition Method (ADM), Homotopy Perturbation Method (HPM), Variational Iteration Method (VIM), and Homotopy Analysis Method (HAM). Other topics covered include: emerging areas of research related to the solution of differential equations based on differential quadrature and wavelet approach; combined and hybrid methods for solving differential equations; as well as an overview of fractal differential equations. Further, uncertainty in term of intervals and fuzzy numbers have also been included, along with the interval finite element method. This book: Discusses various methods for solving linear and nonlinear ODEs and PDEs Covers basic numerical techniques for solving differential equations along with various discretization methods Investigates nonlinear differential equations using semi-analytical methods Examines differential equations in an uncertain environment Includes a new scenario in which uncertainty (in term of intervals and fuzzy numbers) has been included in differential equations Contains solved example problems, as well as some unsolved problems for self-validation of the topics covered Advanced Numerical and Semi Analytical Methods for Differential Equations is an excellent text for graduate as well as post graduate students and researchers studying various methods for solving differential equations, numerically and semi-analytically.

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256

Publisher

John Wiley & Sons

Published Date

ISBN 10

1119423422

ISBN 13

9781119423423

Fuzzy Arbitrary Order System

Fuzzy Fractional Differential Equations and Applications

By: Snehashish Chakraverty,Smita Tapaswini,Diptiranjan Behera

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Fuzzy Arbitrary Order System

Fuzzy Fractional Differential Equations and Applications

By: Snehashish Chakraverty,Smita Tapaswini,Diptiranjan Behera

Presents a systematic treatment of fuzzy fractional differential equations as well as newly developed computational methods to model uncertain physical problems Complete with comprehensive results and solutions, Fuzzy Arbitrary Order System: Fuzzy Fractional Differential Equations and Applications details newly developed methods of fuzzy computational techniquesneeded to model solve uncertainty. Fuzzy differential equations are solved via various analytical andnumerical methodologies, and this book presents their importance for problem solving, prototypeengineering design, and systems testing in uncertain environments. In recent years, modeling of differential equations for arbitrary and fractional order systems has been increasing in its applicability, and as such, the authors feature examples from a variety of disciplines to illustrate the practicality and importance of the methods within physics, applied mathematics, engineering, and chemistry, to name a few. The fundamentals of fractional differential equations and the basic preliminaries of fuzzy fractional differential equations are first introduced, followed by numerical solutions, comparisons of various methods, and simulated results. In addition, fuzzy ordinary, partial, linear, and nonlinear fractional differential equations are addressed to solve uncertainty in physical systems. In addition, this book features: Basic preliminaries of fuzzy set theory, an introduction of fuzzy arbitrary order differential equations, and various analytical and numerical procedures for solving associated problems Coverage on a variety of fuzzy fractional differential equations including structural, diffusion, and chemical problems as well as heat equations and biomathematical applications Discussions on how to model physical problems in terms of nonprobabilistic methods and provides systematic coverage of fuzzy fractional differential equations and its applications Uncertainties in systems and processes with a fuzzy concept Fuzzy Arbitrary Order System: Fuzzy Fractional Differential Equations and Applications is an ideal resource for practitioners, researchers, and academicians in applied mathematics, physics, biology, engineering, computer science, and chemistry who need to model uncertain physical phenomena and problems. The book is appropriate for graduate-level courses on fractional differential equations for students majoring in applied mathematics, engineering, physics, and computer science.

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276

Publisher

John Wiley & Sons

Published Date

ISBN 10

1119004136

ISBN 13

9781119004134

Computational Fractional Dynamical Systems

Fractional Differential Equations and Applications

By: Snehashish Chakraverty,Rajarama M. Jena,Subrat K. Jena

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Computational Fractional Dynamical Systems

Fractional Differential Equations and Applications

By: Snehashish Chakraverty,Rajarama M. Jena,Subrat K. Jena

A rigorous presentation of different expansion and semi-analytical methods for fractional differential equations Fractional differential equations, differential and integral operators with non-integral powers, are used in various science and engineering applications. Over the past several decades, the popularity of the fractional derivative has increased significantly in diverse areas such as electromagnetics, financial mathematics, image processing, and materials science. Obtaining analytical and numerical solutions of nonlinear partial differential equations of fractional order can be challenging and involve the development and use of different methods of solution. Computational Fractional Dynamical Systems: Fractional Differential Equations and Applications presents a variety of computationally efficient semi-analytical and expansion methods to solve different types of fractional models. Rather than focusing on a single computational method, this comprehensive volume brings together more than 25 methods for solving an array of fractional-order models. The authors employ a rigorous and systematic approach for addressing various physical problems in science and engineering. Covers various aspects of efficient methods regarding fractional-order systems Presents different numerical methods with detailed steps to handle basic and advanced equations in science and engineering Provides a systematic approach for handling fractional-order models arising in science and engineering Incorporates a wide range of methods with corresponding results and validation Computational Fractional Dynamical Systems: Fractional Differential Equations and Applications is an invaluable resource for advanced undergraduate students, graduate students, postdoctoral researchers, university faculty, and other researchers and practitioners working with fractional and integer order differential equations.

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276

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John Wiley & Sons

Published Date

ISBN 10

111969695X

ISBN 13

9781119696957

Concepts of Soft Computing

Fuzzy and ANN with Programming

By: Snehashish Chakraverty,Deepti Moyi Sahoo,Nisha Rani Mahato

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Concepts of Soft Computing

Fuzzy and ANN with Programming

By: Snehashish Chakraverty,Deepti Moyi Sahoo,Nisha Rani Mahato

This book discusses soft computing, which provides an efficient platform to deal with imprecision, uncertainty, vagueness and approximation in order to attain robustness and reliable computing. It explores two major concepts of soft computing: fuzzy set theory and neural networks, which relate to uncertainty handling and machine learning techniques respectively. Generally, fuzzy sets are considered as vague or uncertain sets having membership function lying between 0 and 1, and ANN is a type of artificial intelligence that attempts to imitate the way a human brain works by configuring specific applications, for instance pattern recognition or data classification, through learning processes. The book also presents C/MATLAB programming codes related to the basics of fuzzy set, interval arithmetic and ANN in a concise, practical and adaptable manner along, with simple examples and self-validation unsolved practice questions in few cases

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206

Publisher

Springer

Published Date

ISBN 10

9811374309

ISBN 13

9789811374302

Vibration of Plates

By: Snehashish Chakraverty

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Vibration of Plates

By: Snehashish Chakraverty

Plates are integral parts of most engineering structures and their vibration analysis is required for safe design. Vibration of Plates provides a comprehensive, self-contained introduction to vibration theory and analysis of two-dimensional plates. Reflecting the author's more than 15 years of original research on plate vibration, this book present

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301

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CRC Press

Published Date

ISBN 10

1000687376

ISBN 13

9781000687378

Modeling and Simulation of Nanofluid Flow Problems

By: Snehashish Chakraverty,Uddhaba Biswal

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Modeling and Simulation of Nanofluid Flow Problems

By: Snehashish Chakraverty,Uddhaba Biswal

In general, nanofluid is suspension of nanometer-sized particle in base fluids such as water, oil, ethylene glycol mixture etc. Nanofluid has more thermal conductivity compared to the base fluids. As such, the nanofluid has more heat transfer capacity than the base fluids. In order to study nanofluid flow problems, we need to solve related nonlinear differential equations analytically or numerically. But in most cases, we may not get an analytical solution. Accordingly, the related nonlinear differential equations need to be solved by efficient numerical methods. Accordingly, this book addresses various challenging problems related to nanofluid flow. In this regard, different efficient numerical methods such as homotopy perturbation method, Galerkin's method, and least square method are included. Further, the above practical problems are validated in special cases. We believe that this book will be very beneficial for readers who want firsthand knowledge on how to solve nanofluid flow problems.

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Springer Nature

Published Date

ISBN 10

3031796578

ISBN 13

9783031796579

Vibration of Functionally Graded Beams and Plates

By: Snehashish Chakraverty,Karan Kumar Pradhan

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Vibration of Functionally Graded Beams and Plates

By: Snehashish Chakraverty,Karan Kumar Pradhan

Vibration of Functionally Graded Beams and Plates uses numerically efficient computational techniques to analyze vibration problems associated with FG beams and plates. Introductory material on FG materials and structural members, as well as a range of vibration and shear deformation theories are discussed, providing a valuable summary of these broader themes. The latest research and analysis of vibration in FG materials is presented in an application-oriented manner, linking the research to its importance in fields such as aerospace, nuclear power, and automotive engineering. The book also features research on the complicating effects of thermal environments, piezoelectricity, and elastic foundations. The innovative computational procedures and simulation results are shown in full throughout, providing a uniquely valuable resource for users of numerical modeling software. This book is essential reading for any researcher or practitioner interested in FG materials, or the design of technology for the nuclear power, aerospace, and automotive industries. - Defines the basic preliminaries of vibration and FG materials - Introduces historical background and recent developments in functionally graded materials with references for further reading - Shows computational procedures with simulation results - Includes many easy to understand example problems - Presents various analytical and numerical procedures for each solution

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253

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Academic Press

Published Date

ISBN 10

0128042702

ISBN 13

9780128042700

Computational Structural Mechanics

Static and Dynamic Behaviors

By: Snehashish Chakraverty,Karan Kumar Pradhan

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Computational Structural Mechanics

Static and Dynamic Behaviors

By: Snehashish Chakraverty,Karan Kumar Pradhan

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338

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Academic Press

Published Date

ISBN 10

0128156422

ISBN 13

9780128156421

Computational Interval Methods for Engineering Applications

By: Snehashish Chakraverty,Nisha Rani Mahato

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Computational Interval Methods for Engineering Applications

By: Snehashish Chakraverty,Nisha Rani Mahato

Computational Interval Methods for Engineering Applications explains how to use classical and advanced interval arithmetic to solve differential equations for a wide range of scientific and engineering problems. In mathematical models where there are variables and parameters of uncertain value, interval methods can be used as an efficient tool for handling this uncertainty. In addition, it can produce rigorous enclosures of solutions of practical problems governed by mathematical equations. Other topics discussed in the book include linear differential equations in areas such as robotics, control theory, and structural dynamics, and in nonlinear oscillators, such as Duffing and Van der Pol. The chaotic behavior of the enclosure of oscillators is also covered, as are static and dynamic analysis of engineering problems using the interval system of linear equations and eigenvalue problems, thus making this a comprehensive resource. Explains how interval arithmetic can be used to solve problems in a range of engineering disciplines, including structural and control Gives unique, comprehensive coverage of traditional and innovative interval techniques, with examples addressing both linear and nonlinear differential equations Provides full mathematical details of the governing differential equations used to solve a wide range of problems

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220

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Academic Press

Published Date

ISBN 10

0128178590

ISBN 13

9780128178591

Vibration of Functionally Graded Beams and Plates

By: Snehashish Chakraverty,Karan Kumar Pradhan

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Vibration of Functionally Graded Beams and Plates

By: Snehashish Chakraverty,Karan Kumar Pradhan

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253

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Academic Press

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ISBN 10

0128042702

ISBN 13

9780128042700

Time-Fractional Order Biological Systems with Uncertain Parameters

By: Snehashish Chakraverty,Rajarama Mohan Jena,Subrat Kumar Jena

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Time-Fractional Order Biological Systems with Uncertain Parameters

By: Snehashish Chakraverty,Rajarama Mohan Jena,Subrat Kumar Jena

The subject of fractional calculus has gained considerable popularity and importance during the past three decades, mainly due to its validated applications in various fields of science and engineering. It is a generalization of ordinary differentiation and integration to arbitrary (non-integer) order. The fractional derivative has been used in various physical problems, such as frequency-dependent damping behavior of structures, biological systems, motion of a plate in a Newtonian fluid, λμ controller for the control of dynamical systems, and so on. It is challenging to obtain the solution (both analytical and numerical) of related nonlinear partial differential equations of fractional order. So for the last few decades, a great deal of attention has been directed towards the solution for these kind of problems. Different methods have been developed by other researchers to analyze the above problems with respect to crisp (exact) parameters. However, in real-life applications such as for biological problems, it is not always possible to get exact values of the associated parameters due to errors in measurements/experiments, observations, and many other errors. Therefore, the associated parameters and variables may be considered uncertain. Here, the uncertainties are considered interval/fuzzy. Therefore, the development of appropriate efficient methods and their use in solving the mentioned uncertain problems are the recent challenge. In view of the above, this book is a new attempt to rigorously present a variety of fuzzy (and interval) time-fractional dynamical models with respect to different biological systems using computationally efficient method. The authors believe this book will be helpful to undergraduates, graduates, researchers, industry, faculties, and others throughout the globe.

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144

Publisher

Springer Nature

Published Date

ISBN 10

3031024230

ISBN 13

9783031024238

Affine Arithmetic Based Solution of Uncertain Static and Dynamic Problems

By: Snehashish Chakraverty,Saudamini Rout

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Affine Arithmetic Based Solution of Uncertain Static and Dynamic Problems

By: Snehashish Chakraverty,Saudamini Rout

Uncertainty is an inseparable component of almost every measurement and occurrence when dealing with real-world problems. Finding solutions to real-life problems in an uncertain environment is a difficult and challenging task. As such, this book addresses the solution of uncertain static and dynamic problems based on affine arithmetic approaches. Affine arithmetic is one of the recent developments designed to handle such uncertainties in a different manner which may be useful for overcoming the dependency problem and may compute better enclosures of the solutions. Further, uncertain static and dynamic problems turn into interval and/or fuzzy linear/nonlinear systems of equations and eigenvalue problems, respectively. Accordingly, this book includes newly developed efficient methods to handle the said problems based on the affine and interval/fuzzy approach. Various illustrative examples concerning static and dynamic problems of structures have been investigated in order to show the reliability and efficacy of the developed approaches.

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152

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Springer Nature

Published Date

ISBN 10

3031024249

ISBN 13

9783031024245

Computational Radon Transport Mechanisms

By: Snehashish Chakraverty,Tharasi Dilleswar Rao

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Computational Radon Transport Mechanisms

By: Snehashish Chakraverty,Tharasi Dilleswar Rao

Computational Radon Transport Mechanisms considers various mathematical modeling techniques for understanding radon transport mechanisms across various mediums, including soil, concrete, and water. Organized clearly by types of problems, including steady and unsteady states, inverse problems, and uncertainty, the book provides clear solutions to understanding and analyzing radon transport mechanisms. Generally, radon transport mechanisms are modeled by corresponding equations of flux represented by ordinary and/or partial differential equations and may also be governed by linear/nonlinear differential equations. Recent advances have proposed different analytical, semi-analytical, and numerical techniques handling such differential equations that govern radon diffusion-advection. As such, this book considers various mathematical models of radon transport. Covering various computational methods for modeling transport mechanisms in general and diffusion as well as advection equations in particular, Computational Radon Transport Mechanisms provides researchers working in environmental science, earth science, physics, chemistry, applied mathematics, and health with various analytical/numerical computational methods for solving different models governing radon transport. Describes radon transport mechanisms in various mediums Provides a systematic understanding of mathematical formulations and numerical/analytical modeling of radon transport problems Offers new inverse approaches to estimate the parameters of radon transport

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Page Count

250

Publisher

Elsevier

Published Date

ISBN 10

0128205652

ISBN 13

9780128205655

Applied Artificial Neural Network Methods For Engineers And Scientists: Solving Algebraic Equations

By: Snehashish Chakraverty,Sumit Kumar Jeswal

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Applied Artificial Neural Network Methods For Engineers And Scientists: Solving Algebraic Equations

By: Snehashish Chakraverty,Sumit Kumar Jeswal

The aim of this book is to handle different application problems of science and engineering using expert Artificial Neural Network (ANN). As such, the book starts with basics of ANN along with different mathematical preliminaries with respect to algebraic equations. Then it addresses ANN based methods for solving different algebraic equations viz. polynomial equations, diophantine equations, transcendental equations, system of linear and nonlinear equations, eigenvalue problems etc. which are the basic equations to handle the application problems mentioned in the content of the book. Although there exist various methods to handle these problems, but sometimes those may be problem dependent and may fail to give a converge solution with particular discretization. Accordingly, ANN based methods have been addressed here to solve these problems. Detail ANN architecture with step by step procedure and algorithm have been included. Different example problems are solved with respect to various application and mathematical problems. Convergence plots and/or convergence tables of the solutions are depicted to show the efficacy of these methods. It is worth mentioning that various application problems viz. Bakery problem, Power electronics applications, Pole placement, Electrical Network Analysis, Structural engineering problem etc. have been solved using the ANN based methods.

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192

Publisher

World Scientific

Published Date

ISBN 10

9811230226

ISBN 13

9789811230226

Interval Finite Element Method with MATLAB

By: Sukanta Nayak,Snehashish Chakraverty

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Interval Finite Element Method with MATLAB

By: Sukanta Nayak,Snehashish Chakraverty

Interval Finite Element Method with MATLAB provides a thorough introduction to an effective way of investigating problems involving uncertainty using computational modeling. The well-known and versatile Finite Element Method (FEM) is combined with the concept of interval uncertainties to develop the Interval Finite Element Method (IFEM). An interval or stochastic environment in parameters and variables is used in place of crisp ones to make the governing equations interval, thereby allowing modeling of the problem. The concept of interval uncertainties is systematically explained. Several examples are explored with IFEM using MATLAB on topics like spring mass, bar, truss and frame. - Provides a systematic approach to understanding the interval uncertainties caused by vague or imprecise data - Describes the interval finite element method in detail - Gives step-by-step instructions for how to use MATLAB code for IFEM - Provides a range of examples of IFEM in use, with accompanying MATLAB codes

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Page Count

170

Publisher

Academic Press

Published Date

ISBN 10

0128129743

ISBN 13

9780128129746

Vibration of Plates

By: Snehashish Chakraverty

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Vibration of Plates

By: Snehashish Chakraverty

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Page Count

411

Publisher

CRC Press

Published Date

ISBN 10

1420053965

ISBN 13

9781420053968

Advanced Numerical and Semi-Analytical Methods for Differential Equations

By: Snehashish Chakraverty,Nisha Mahato,Perumandla Karunakar,Tharasi Dilleswar Rao

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Advanced Numerical and Semi-Analytical Methods for Differential Equations

By: Snehashish Chakraverty,Nisha Mahato,Perumandla Karunakar,Tharasi Dilleswar Rao

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254

Publisher

John Wiley & Sons

Published Date

ISBN 10

1119423449

ISBN 13

9781119423447

Computational Nanostructural Dynamics

By: Snehashish Chakraverty,Subrat Kumar Jena,Rajarama Mohan Jena

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Computational Nanostructural Dynamics

By: Snehashish Chakraverty,Subrat Kumar Jena,Rajarama Mohan Jena

Nanomaterials possess special mechanical, electrical, and electronic properties. As a result, nanomaterials play a significant role in various nanoelectromechanical systems. Some of these materials include nanoparticles, nanowires, nanotubes, nanotube resonators, and nanoactuators. These structures are broadly utilized in civil, mechanical, and aerospace engineering. The dynamic analysis of nanostructures is important, because one must have knowledge about the mechanical behaviours to get an accurate prediction of dynamic characteristics. Conducting experiments at the nanoscale size is both complicated and expensive. Therefore, the development of appropriate mathematical models for the study of the dynamic behaviour of nanostructures is important. These models/problems are governed by linear/nonlinear differential equations which are not always possible to solve analytically. This deficiency compels us to search for numerical and computational methods. This book provides a detailed explanation of these methods. Computational Nano Structural Dynamics presents several computational methods together in one place to investigate the dynamic characteristics of nanostructures. It includes different numerical methods to systematically handle basic and advanced equations arising in the dynamic study. This will help both materials scientists and engineers gain a greater understanding of how the properties of nanomaterials can best be exploited. Outlines the computational methods in nanostructural dynamics Discusses the major challenges for using a variety of computational methods for nanostructure analysis Explains the different computational analysis methods used for different types of nanomaterial

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240

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Elsevier

Published Date

ISBN 10

0128219998

ISBN 13

9780128219997

Interval Finite Element Method with MATLAB

By: Sukanta Nayak,Snehashish Chakraverty

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Interval Finite Element Method with MATLAB

By: Sukanta Nayak,Snehashish Chakraverty

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170

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Academic Press

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0128129743

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9780128129746

Numerical Analysis in Engineering

By: Rama B. Bhat,Snehashish Chakraverty

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Numerical Analysis in Engineering

By: Rama B. Bhat,Snehashish Chakraverty

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340

Publisher

Alpha Science Int'l Ltd.

Published Date

ISBN 10

1842651218

ISBN 13

9781842651216

Affine Arithmetic Based Solution of Uncertain Static and Dynamic Problems

By: Snehashish Chakraverty,Saudamini Rout

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Affine Arithmetic Based Solution of Uncertain Static and Dynamic Problems

By: Snehashish Chakraverty,Saudamini Rout

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172

Publisher

Morgan & Claypool Publishers

Published Date

ISBN 10

1681737728

ISBN 13

9781681737720

Time-Fractional Order Biological Systems with Uncertain Parameters

By: Snehashish Chakraverty,Rajarama Mohan Jena,Subrat Kumar Jena

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Time-Fractional Order Biological Systems with Uncertain Parameters

By: Snehashish Chakraverty,Rajarama Mohan Jena,Subrat Kumar Jena

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144

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Springer Nature

Published Date

ISBN 10

3031024230

ISBN 13

9783031024238

Fuzzy Arbitrary Order System

Fuzzy Fractional Differential Equations and Applications

By: Snehashish Chakraverty,Smita Tapaswini,Diptiranjan Behera

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Fuzzy Arbitrary Order System

Fuzzy Fractional Differential Equations and Applications

By: Snehashish Chakraverty,Smita Tapaswini,Diptiranjan Behera

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274

Publisher

John Wiley & Sons

Published Date

ISBN 10

111900411X

ISBN 13

9781119004110

Applied Artificial Neural Network Methods For Engineers And Scientists: Solving Algebraic Equations

By: Snehashish Chakraverty,Sumit Kumar Jeswal

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Applied Artificial Neural Network Methods For Engineers And Scientists: Solving Algebraic Equations

By: Snehashish Chakraverty,Sumit Kumar Jeswal

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192

Publisher

World Scientific

Published Date

ISBN 10

9811230226

ISBN 13

9789811230226

Modeling and Simulation of Nanofluid Flow Problems

By: Snehashish Chakraverty,Uddhaba Biswal

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Modeling and Simulation of Nanofluid Flow Problems

By: Snehashish Chakraverty,Uddhaba Biswal

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Springer Nature

Published Date

ISBN 10

3031796578

ISBN 13

9783031796579

Static And Dynamic Problems Of Nanobeams And Nanoplates

By: Snehashish Chakraverty,Laxmi Behera

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Static And Dynamic Problems Of Nanobeams And Nanoplates

By: Snehashish Chakraverty,Laxmi Behera

This book will deal with different sections associated with bending, buckling and vibration of nanobeams and nanoplates along with systematic description of handling the complexities when nanoscales are considered. The introduction includes basic ideas concerned with nanostructures, the algorithms and iterations followed in numerical methods and introduction to beam and plate theories in conjunction with nonlocal elasticity theory applied in nanostructures.Next, the investigation of nanobeams and nanoplates subjected to different sets of boundary conditions based on various nonlocal theories will be included. The varieties of physical and geometrical parameters that influence the bending, buckling and vibration mechanisms will be summarized.Finally, effect of environments such as thermal environment, Winkler-Pasternak elastic foundations and non-uniformity etc. on the buckling and vibration mechanisms will be illustrated.

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