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Home Advanced search Sign in by Title Author Keyword ISBN My categories None defined Popular categories Show all categories Business Children's Fiction Computers ... Specialist sites Email Signup Sign up to our free email newsletter to receive exclusive offers Home Books Mathematics Advanced ... Lev D. Elsgolc ISBN: 0486457990 Paperback Dover Publications Inc. In stock (immediate despatch) at Oxford, Broad Street Or ask your local store to obtain this book for you. Rate this item Write a review Tell a friend Printer-friendly page Please note that there may be some price differences between Blackwell Online and our Retail Shops Synopsis Item Details Reviews This concise text offers an introduction to the fundamentals and standard methods of the calculus of variations. In addition to surveys of problems with fixed and movable boundaries, its subjects include practical direct methods for solution of variational problems. Each chapter features numerous illustrative problems, with solutions. 1961 edition. ISBN Pages What's this?

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Calculus of variations Define Calculus of variations Translate Calculus of variations Calculus of variations in Chinese Calculus of variations in French Calculus of variations in Italian Calculus of variations in Spanish ... Download this dictionary Calculus of variations Calculus of variations is a field of mathematics that deals with functionals , as opposed to ordinary calculus which deals with functions . Such functional s can for example be formed as integrals involving an unknown function and its derivatives. The interest is in extremal functions: those making the functional attain a maximum or minimum value. See more at Wikipedia.org... This article uses material from Wikipedia and is licensed under the GNU Free Documentation License WordNet 2.0 Dictionary Download this dictionary calculus of variations Noun 1. the calculus of maxima and minima of definite integrals (hypernym) calculus, the calculus, infinitesimal calculus Found in dictionary: infinitesimal calculus calculus Translate: English Chinese (S) Chinese (T) Croatian Dutch French German Hebrew Italian Japanese Korean Portuguese Russian Serbian Spanish Swedish Turkish Additional Use Babylon to translate to various languages

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Periodic Table standard table large table Chemical Elements ... Optimization Calculus of variations Calculus of variations is a field of mathematics which deals with functions of functions, as opposed to ordinary calculus which deals with functions of numbers. Such functionals can for example be formed as integrals involving an unknown function and its derivatives. The interest is in extremal functions: those making the functional attain a maximum or minimum value. Some classical problems on curves were posed in this form: one example is the brachistochrone , the path along which a particle would descend under gravity in the shortest time from a given point A to a point B not directly beneath it. Amongst the curves from A to B one has to minimise the expression representing the time of descent. The key theorem of calculus of variations is the Euler-Lagrange equation . This corresponds to the stationary condition on a functional. As in the case of finding the maxima and minima of a function, the analysis of small changes round a supposed solution gives a condition, to first order. It cannot tell one directly whether a maximum or minimum (or neither) has been found. Variational methods are important in theoretical physics : in Lagrangian mechanics and in application of the principle of stationary action to quantum mechanics . Variational methods provide the mathematical basis for the

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English for Beginners Practical English Travel English Telephone English ... Dictionary courses dictionary Double-click any word on the page to look it up in the dictionary. Dialogues Narrations Phrases Pronunciation ... Calculous ... California Fern CALCULUS OF VARIATIONS Pronunciation (US): CALCULUS OF VARIATIONS (noun) The noun CALCULUS OF VARIATIONS has 1 sense: the calculus of maxima and minima of definite integrals Familiarity information: CALCULUS OF VARIATIONS used as a noun is very rare. CALCULUS OF VARIATIONS (noun) Sense 1 calculus of variations [BACK TO TOP] Meaning: The calculus of maxima and minima of definite integrals Classified under: Nouns denoting cognitive processes and contents Hypernyms ("calculus of variations" is a kind of...): calculus infinitesimal calculus (the branch of mathematics that is concerned with limits and with the differentiation and integration of functions) Domain category: math mathematics maths (a science (or group of related sciences) dealing with the logic of quantity and shape and arrangement) "Where there's a will there's a way."

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The Calculus of variations reference article from the English Wikipedia on 24-Jul-2004 (provided by Fixed Reference : snapshots of Wikipedia from wikipedia.org) Calculus of variations Calculus of variations is a field of mathematics which deals with functionss of functions, as opposed to ordinary calculus which deals with functions of numbers. Such functionals can for example be formed as integrals involving an unknown function and its derivatives. The interest is in extremal functions: those making the functional attain a maximum or minimum value. Some classical problems on curves were posed in this form: one example is the brachistochrone , the path along which a particle would descend under gravity in the shortest time from a given point A to a point B not directly beneath it. Amongst the curves from A to B one has to minimise the expression representing the time of descent. The key theorem of calculus of variations is the Euler-Lagrange equation . This corresponds to the stationary condition on a functional. As in the case of finding the maxima and minima of a function, the analysis of small changes round a supposed solution gives a condition, to first order. It cannot tell one directly whether a maximum or minimum has been found. Variational methods are important in theoretical physics : in Lagrangian mechanics and in application of the principle of stationary action to quantum mechanics . They were also much used in the past in pure mathematics, for example the use of the

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Calculus of variations Calculus of variations is a field of mathematics which deals with functions of functions, as opposed to ordinary calculus which deals with functions of numbers. Such functionals can for example be formed as integrals involving an unknown function and its derivatives. The interest is in extremal functions: those making the functional attain a maximum or minimum value. Some classical problems on curves were posed in this form: one example is the brachistochrone , the path along which a particle would descend under gravity in the shortest time from a given point A to a point B not directly beneath it. Amongst the curves from A to B one has to minimise the expression representing the time of descent. The key theorem of calculus of variations is the Euler-Lagrange equation . This corresponds to the stationary condition on a functional. As in the case of finding the maxima and minima of a function, the analysis of small changes round a supposed solution gives a condition, to first order. It cannot tell one directly whether a maximum or minimum has been found. Variational methods are important in theoretical physics : in Lagrangian mechanics and in application of the principle of stationary action to quantum mechanics . They were also much used in the past in pure mathematics, for example the use of the

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books Sign Up Help Sign In Search aNobii.com Create your own shelf ! Sign In Filter: World USA Select your city To see everyone, click "World" [x] Different contents may appear as you choose different location filters [x] Blog this item Calculus of Variations By Robert Weinstock Details Add to shelf Add to wish list ... Buy now Similar books Calculus of Variations An Introduction to the Calculus of Variations Tensors, Differential Forms, and Variational Principles Calculus of Variations with Applications Introduction to the Calculus of Variations Book Description Book basically divided into two parts. Chapters 1-4 include background material, basic theorems and isoperimetric problems. Chapters 5-12 are devoted to applications, geometrical optics, particle dynamics, the theory of elasticity, electrostatics, quantum mechanics and other topics. Exercises in each chapter. 1952 edition. Book Details English Books Paperback 326 Pages ISBN-10: ISBN-13: Publisher: Dover Publications Pub date: Jun 01, 1974 Dimensions: 22 cm x 14 cm x 2 cm Just how big is that?

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