Differential Equations
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Differential Equations: A Modeling Approach
By Glenn Ledder... Ohio State University Douglas B. Meade , University of South Carolina Piotr Mikusinski , University of Central Florida John Neuberger , Northern Arizona University V. W. Noonburg , University of Hartford Jacek Polewczak , California ...
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Differential Equations: Theory and Applications
By David BetounesChapter 5 describes the linearization technique for analyzing the behavior of a nonlinear system in a neighborhood of a ... Chapter 9 comprises the elementary theory of Hamiltonian systems and includes proofs of Arnold's Theorem, ...
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Differential Equations: A Modeling Perspective, Preliminary Edition
By Robert L. Borrelli, Courtney S. ColemanWe shall describe one of the most popular explicit multistep methods due to Adams and Bashforth and an improvement developed by Moulton . * Three - Step and Four - Step Adams - Bashforth Methods . Yn + 1 = yn + 15 ( 23fn – 16 fn - 1 +5 ...
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Differential Equations: Proceedings of the 1987 Equadiff Conference
By C. M. DafermosC.-C. Yang , Factorization Theory of Meromorphic functions 79. O. Taussky , Ternary Quadratic Forms and Norms 80. S. P. Singh and J. H. Burry , Nonlinear Analysis and Applications 81. K. B. Hannsgen , T. L. Herdman , H. W. Stech ...
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Differential Equations: An Introduction to Modern Methods and Applications
By William E. Boyce(b) In 1910, R. A. Millikan studied the motion of tiny droplets of oil falling in an electric field. A field of strength E exerts a force Ee on a droplet with charge e. Assume that E has been adjusted so the droplet is held stationary ...
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Differential Equations: An Introduction to Modern Methods and Applications
By William E. Boyce, James R. Brannan(b) In 1910 R. A. Millikan studied the motion of tiny droplets of oil falling in an electric field. A field of strength E exerts a force Ee on a droplet with charge e. Assume that E has been adjusted, so the droplet is held stationary ...
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Differential Equations: Techniques, Theory, and Applications
By Barbara D. MacCluer, Paul S. Bourdon, Thomas L. Kriete5For further discussion of feline high-rise syndrome, see M. Memmott, Cat Falls 19 Floors, Lands Purrfectly, NPR news, March 22, 2012. 6Some of the data in this problem is taken from W. J. Humphreys, Physics of the Air, Dover, New York, ...
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Differential Equations: Theory and Applications
By Raymond M. Redheffer, Dan PortThis pertains to Laguerre's equation xy " + ( 1 – x ) y ' + my = 0 . ( a ) Obtain a recursion formula for a series ... The resulting polynomials , multiplied by a constant to give y ( 0 ) m !, are the Laguerre polynomials Lm ( x ) .
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Differential Equations: A First Course
By Martin M. Guterman, Zbigniew Nitecki, Zbigniew H. Niteckix = 0 Another o.d.e. that comes up frequently in mathematical physics is Laguerre's equation [ tD2 + ( 1 – t ) D + u ] x = 0 . This o.d.e. has a regular singular point at t = 0 ; to see this , multiply through by t to get [ t ?
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Differential Equations: A Modern Approach with Wavelets
By Steven Krantzðy v-HAy ðy y The subscripts on these partial derivatives indicate their values at the points (a, y + Ay) and (a, y). ... Leo - (0-/*): 1+(02/09), Ley - (0-/09), O*z Aa: Ay = miss If we now set a* = T/m and let Aa.
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Differential Equations: For Scientists and Engineers
By Merle Potter, Allan StruthersIn a certain lake, wildlife biologists determine that the walleye population is growing very slowly. In particular, they conclude that the population growth is modeled by the differential equation P/ = 0.002P, where P is measured in ...
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Differential Equations: An Introduction to Modern Methods and Applications
By William E. Boyce, James R. BrannanThe text emphasizes a systems approach to the subject and integrates the use of modern computing technology in the context of contemporary applications from engineering and science.
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Differential Equations: Techniques, Theory, and Applications
By Barbara D. MacCluer, Paul S. Bourdon, Thomas L. KrieteThis is the student solution manual for Differential Equations: Techniques, Theory, and Applications by Barbara D. MacCluer, Paul S. Bourdon, and Thomas L. Kriete.
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Differential Equations
By RukmangadachariDifferential Equations presents the basics of differential equations. With equal emphasis on theoretical and practical concepts, the book provides a balanced coverage of all topics essential to master the subject at the undergraduate level.
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Differential Equations
By Viorel BarbuUpper undergraduate students and researchers in applied mathematics and systems theory with a background in advanced calculus will find this book particularly useful.
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Differential Equations
By SimmonsDifferential Equations
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Differential Equations: A Concise Course
By H. S. BearFirst-rate introduction for undergraduates examines first order equations, complex-valued solutions, linear differential operators, the Laplace transform, Picard's existence theorem, and much more. Includes problems and solutions.
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Differential Equations
By Balachandra Rao S. StaffThis book is designed as a textbook for undergraduate students of mathematics, physics, physical chemistry, engineering, etc.
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Differential Equations: From Calculus to Dynamical Systems
By Virginia W. NoonburgThis second edition of Noonburg's best-selling textbook includes two new chapters on partial differential equations, making the book usable for a two-semester sequence in differential equations.
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Differential Equations: A Linear Algebra Approach
By Anindya DeyThe contents of the book have been made user-friendly through concise useful theoretical discussions and numerous illustrative examples practical and pathological.