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Your Search for 'Applied Partial Differential Equations: An Introduction' returned 46 results - Page 1 of 3

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Partial Differential Equations & Boundary Value Problems with Maple. Edition No. 2  
Elsevier Science and Technology, July 2009, Pages: 744
their contribution in solving partial differential equations - Incorporates an early introduction to Sturm-Liouville boundary problems and generalized eigenfunction expansions - Numerous example problems


Green's Functions and Boundary Value Problems, 3rd Edition  
John Wiley and Sons Ltd, March 2011, Pages: 888
partial differential equations at the graduate level. It is also a valuable reference for mathematicians, physicists, engineers, and scientists who use applied mathematics in their everyday work. Preface


An Introduction to Computational Fluid Mechanics by Example  
John Wiley and Sons Ltd, May 2011, Pages: 320
Bodies of Revolution. 2.6 Inverse Method II: Conformal Mapping. 2.7 Classification of Second-Order Partial Differential Equations. 2.8 Numerical Methods for Solving Elliptic Partial Differential


Partial Differential Equations: An Introduction, 2nd Edition  
John Wiley and Sons Ltd, Jan 2008, Pages: 454
Partial Differential Equations: An Introduction, 2nd Edition Covers the fundamental properties of partial differential equations (PDEs) and proven techniques useful in analyzing them. Uses a broad


Differential Equations with Boundary Value Problems: An Introduction to Modern Methods and Applications  
John Wiley and Sons Ltd, April 2009, Pages: 976
Differential Equations with Boundary Value Problems: An Introduction to Modern Methods and Applications Brannan provides engineers with both an introduction to, and a survey of, modern methods


A Workbook for Differential Equations  
John Wiley and Sons Ltd, Jan 2010, Pages: 340
an interactive introduction to fundamental solution methods for ordinary differential equations. The author emphasizes the importance of manually working through computations and models, rather than


Fourier Series and Numerical Methods for Partial Differential Equations  
John Wiley and Sons Ltd, Aug 2010, Pages: 332
Equations presents an introduction to the analytical and numerical methods that are essential for working with partial differential equations. Combining methodologies from calculus, introductory linear


Advanced Engineering Mathematics, Student Solutions Manual, 10th Edition  
John Wiley and Sons Ltd, Aug 2011, Pages: 1280
Fourier Analysis. Partial Differential Equations (PDEs). CHAPTER 11 Fourier Series, Integrals, and Transforms. CHAPTER 12 Partial Differential Equations (PDEs). PART D Complex Analysis. CHAPTER 13


Dynamical Systems Method and Applications: Theoretical Developments and Numerical Examples  
John Wiley and Sons Ltd, Dec 2011, Pages: 576
numerous journal articles in the areas of numerical analysis, operator theory, ordinary and partial differential equations, optimization, and inverse and ill-posed problems.


An Introduction to Nonlinear Partial Differential Equations, 2nd Edition  
John Wiley and Sons Ltd, May 2008, Pages: 398
An Introduction to Nonlinear Partial Differential Equations, 2nd Edition An Introduction to Nonlinear Partial Differential Equations is a textbook on nonlinear partial differential equations. It is


Foundations of Applied Electrodynamics  
John Wiley and Sons Ltd, May 2010, Pages: 522
2.2 Classification of partial differential equations 2.3 Modern theory of partial differential equations 2.4 Method of separation of variables 2.5 Method of Green’s function 2.6 Potential theory


Numerical Solution of Ordinary Differential Equations  
John Wiley and Sons Ltd, March 2009, Pages: 252
proven communicators and researchers, this is an ideal reference or text for students in mathematics, engineering, and the sciences. Preface. Introduction. 1. Theory of differential equations: an


Calculus and Analysis: A Combined Approach  
John Wiley and Sons Ltd, May 2010, Pages: 671
that leads to great simplifications and provides a focused treatment commonly found in the applied sciences, particularly differential equations. The author begins with a short introduction to elementary


Calculus: Single Variable, 2nd Edition  
John Wiley and Sons Ltd, Feb 2011, Pages: 832
teaching and learning environment initially developed for Calculus and Differential Equations courses. WileyPLUS integrates the complete digital textbook with powerful student and instructor resources as


Beginning Partial Differential Equations, 2nd Edition  
John Wiley and Sons Ltd, April 2008, Pages: 477
Beginning Partial Differential Equations, 2nd Edition A rigorous, yet accessible, introduction to partial differential equations-updated in a valuable new edition Beginning Partial Differential


Handbook of Modeling High-Frequency Data in Finance  
John Wiley and Sons Ltd, Jan 2012, Pages: 456
. Ionut Florescu, PhD, is Assistant Professor of Mathematics at Stevens Institute of Technology. He has published in research areas including stochastic volatility, stochastic partial differential equations


Higher Engineering Mathematics. Edition No. 6  
Elsevier Science and Technology, April 2010, Pages: 752
__ Second order differential equations of the form __ Power series methods of solving ordinary differential equations An introduction to partial differential equations Presentation of statistical data


Calculus: Single and Multivariable, 2nd Edition  
John Wiley and Sons Ltd, Jan 2011, Pages: 1304
online teaching and learning environment initially developed for Calculus and Differential Equations courses. WileyPLUS integrates the complete digital textbook with powerful student and instructor


Fundamentals of Matrix Computations, 3rd Edition  
John Wiley and Sons Ltd, July 2010, Pages: 644
-spring systems, and simple partial differential equations, and an index of MATLAB terms assists readers with understanding the basic concepts related to the software. Fundamentals of Matrix Computations


Turbulence, Coherent Structures, Dynamical Systems and Symmetry. Cambridge Monographs on Mechanics  
Cambridge University Press, July 1998, Pages: 440
incompressible Navier–Stokes equations. Why then is the 'problem of turbulence' so difficult? One reason is that these nonlinear partial differential equations appear to be insoluble, except through numerical


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