Global Analysis: Differential Forms in Analysis, Geometry, and Physics

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9780821829516: Global Analysis: Differential Forms in Analysis, Geometry, and Physics

Book by Agricola Ilka Friedrich Thomas

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1.

Ilka Agricola; Thomas Friedrich
Edité par American Mathematical Society (2002)
ISBN 10 : 0821829513 ISBN 13 : 9780821829516
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Sequitur Books
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Description du livre American Mathematical Society, 2002. Hardcover. État : New. Brand new. We distribute directly for the publisher. This book is an introduction to differential geometry through differential forms, emphasizing their applications in various areas of mathematics and physics. Well-written and with plenty of examples, this textbook originated from courses on geometry and analysis and presents a widely-used mathematical technique in a lucid and very readable style. The authors introduce readers to the world of differential forms while covering relevant topics from analysis, differential geometry, and mathematical physics.The book begins with a self-contained introduction to the calculus of differential forms in Euclidean space and on manifolds. Next, the focus is on Stokes' theorem, the classical integral formulas and their applications to harmonic functions and topology. The authors then discuss the integrability conditions of a Pfaffian system (Frobenius's theorem). Chapter 5 is a thorough exposition of the theory of curves and surfaces in Euclidean space in the spirit of Cartan. The following chapter covers Lie groups and homogeneous spaces. Chapter 7 addresses symplectic geometry and classical mechanics. The basic tools for the integration of the Hamiltonian equations are the moment map and completely integrable systems (Liouville-Arnold Theorem). The authors discuss Newton, Lagrange, and Hamilton formulations of mechanics. Chapter 8 contains an introduction to statistical mechanics and thermodynamics. The final chapter deals with electrodynamics. The material in the book is carefully illustrated with figures and examples, and there are over 100 exercises.Readers should be familiar with first-year algebra and advanced calculus. The book is intended for graduate students and researchers interested in delving into geometric analysis and its applications to mathematical physics. N° de réf. du libraire 1005120079

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2.

Ilka Agricola; Thomas Friedrich
ISBN 10 : 0821829513 ISBN 13 : 9780821829516
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BWB
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Description du livre État : New. Depending on your location, this item may ship from the US or UK. N° de réf. du libraire 97808218295160000000

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3.

Ilka Agricola, Thomas Friedrich
Edité par American Mathematical Society, United States (2002)
ISBN 10 : 0821829513 ISBN 13 : 9780821829516
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The Book Depository
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Description du livre American Mathematical Society, United States, 2002. Hardback. État : New. 254 x 184 mm. Language: English . Brand New Book. This book is an introduction to differential geometry through differential forms, emphasizing their applications in various areas of mathematics and physics. Well-written and with plenty of examples, this textbook originated from courses on geometry and analysis and presents a widely-used mathematical technique in a lucid and very readable style. The authors introduce readers to the world of differential forms while covering relevant topics from analysis, differential geometry, and mathematical physics. The book begins with a self-contained introduction to the calculus of differential forms in Euclidean space and on manifolds. Next, the focus is on Stokes theorem, the classical integral formulas and their applications to harmonic functions and topology. The authors then discuss the integrability conditions of a Pfaffian system (Frobenius theorem). Chapter 5 is a thorough exposition of the theory of curves and surfaces in Euclidean space in the spirit of Cartan.The following chapter covers Lie groups and homogeneous spaces. Chapter 7 addresses symplectic geometry and classical mechanics. The basic tools for the integration of the Hamiltonian equations are the moment map and completely integrable systems (Liouville-Arnold Theorem). The authors discuss Newton, Lagrange, and Hamilton formulations of mechanics. Chapter 8 contains an introduction to statistical mechanics and thermodynamics. The final chapter deals with electrodynamics. The material in the book is carefully illustrated with figures and examples, and there are over 100 exercises. Readers should be familiar with first-year algebra and advanced calculus. The book is intended for graduate students and researchers interested in delving into geometric analysis and its applications to mathematical physics. N° de réf. du libraire AAN9780821829516

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4.

Ilka Agricola, Thomas Friedrich
Edité par American Mathematical Society, United States (2002)
ISBN 10 : 0821829513 ISBN 13 : 9780821829516
Neuf(s) Couverture rigide Quantité : 1
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The Book Depository US
(London, Royaume-Uni)
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Description du livre American Mathematical Society, United States, 2002. Hardback. État : New. 254 x 184 mm. Language: English . Brand New Book. This book is an introduction to differential geometry through differential forms, emphasizing their applications in various areas of mathematics and physics. Well-written and with plenty of examples, this textbook originated from courses on geometry and analysis and presents a widely-used mathematical technique in a lucid and very readable style. The authors introduce readers to the world of differential forms while covering relevant topics from analysis, differential geometry, and mathematical physics. The book begins with a self-contained introduction to the calculus of differential forms in Euclidean space and on manifolds. Next, the focus is on Stokes theorem, the classical integral formulas and their applications to harmonic functions and topology. The authors then discuss the integrability conditions of a Pfaffian system (Frobenius theorem). Chapter 5 is a thorough exposition of the theory of curves and surfaces in Euclidean space in the spirit of Cartan.The following chapter covers Lie groups and homogeneous spaces. Chapter 7 addresses symplectic geometry and classical mechanics. The basic tools for the integration of the Hamiltonian equations are the moment map and completely integrable systems (Liouville-Arnold Theorem). The authors discuss Newton, Lagrange, and Hamilton formulations of mechanics. Chapter 8 contains an introduction to statistical mechanics and thermodynamics. The final chapter deals with electrodynamics. The material in the book is carefully illustrated with figures and examples, and there are over 100 exercises. Readers should be familiar with first-year algebra and advanced calculus. The book is intended for graduate students and researchers interested in delving into geometric analysis and its applications to mathematical physics. N° de réf. du libraire AAN9780821829516

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5.

Ilka Agricola
Edité par American Mathematical Society (2002)
ISBN 10 : 0821829513 ISBN 13 : 9780821829516
Neuf(s) Quantité : 2
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Books2Anywhere
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Description du livre American Mathematical Society, 2002. HRD. État : New. New Book. Shipped from UK in 4 to 14 days. Established seller since 2000. N° de réf. du libraire CE-9780821829516

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6.

Ilka Agricola, Thomas Friedrich
Edité par American Mathematical Society
ISBN 10 : 0821829513 ISBN 13 : 9780821829516
Neuf(s) Couverture rigide Quantité : 1
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THE SAINT BOOKSTORE
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Description du livre American Mathematical Society. Hardback. État : new. BRAND NEW, Global Analysis: Differential Forms in Analysis, Geometry and Physics, Ilka Agricola, Thomas Friedrich, This book is an introduction to differential geometry through differential forms, emphasizing their applications in various areas of mathematics and physics. Well-written and with plenty of examples, this textbook originated from courses on geometry and analysis and presents a widely-used mathematical technique in a lucid and very readable style. The authors introduce readers to the world of differential forms while covering relevant topics from analysis, differential geometry, and mathematical physics. The book begins with a self-contained introduction to the calculus of differential forms in Euclidean space and on manifolds. Next, the focus is on Stokes' theorem, the classical integral formulas and their applications to harmonic functions and topology. The authors then discuss the integrability conditions of a Pfaffian system (Frobenius' theorem). Chapter 5 is a thorough exposition of the theory of curves and surfaces in Euclidean space in the spirit of Cartan.The following chapter covers Lie groups and homogeneous spaces. Chapter 7 addresses symplectic geometry and classical mechanics. The basic tools for the integration of the Hamiltonian equations are the moment map and completely integrable systems (Liouville-Arnold Theorem). The authors discuss Newton, Lagrange, and Hamilton formulations of mechanics. Chapter 8 contains an introduction to statistical mechanics and thermodynamics. The final chapter deals with electrodynamics. The material in the book is carefully illustrated with figures and examples, and there are over 100 exercises. Readers should be familiar with first-year algebra and advanced calculus. The book is intended for graduate students and researchers interested in delving into geometric analysis and its applications to mathematical physics. N° de réf. du libraire B9780821829516

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7.

Ilka Agricola, Thomas Friedrich
Edité par Amer Mathematical Society (2002)
ISBN 10 : 0821829513 ISBN 13 : 9780821829516
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Ergodebooks
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Description du livre Amer Mathematical Society, 2002. Hardcover. État : New. N° de réf. du libraire DADAX0821829513

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8.

Agricola, Ilka; Friedrich, Thomas
Edité par Amer Mathematical Society (2002)
ISBN 10 : 0821829513 ISBN 13 : 9780821829516
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Description du livre Amer Mathematical Society, 2002. Hardcover. État : New. book. N° de réf. du libraire 0821829513

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9.

Ilka Agricola/ Thomas Friedrich
Edité par Amer Mathematical Society (2002)
ISBN 10 : 0821829513 ISBN 13 : 9780821829516
Neuf(s) Couverture rigide Quantité : 2
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Revaluation Books
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Description du livre Amer Mathematical Society, 2002. Hardcover. État : Brand New. first edition, edition. 343 pages. 10.00x7.25x0.75 inches. In Stock. N° de réf. du libraire __0821829513

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10.

Agricola, Ilka;Friedrich, Thomas
Edité par Providence, Rhode Island, U.S.A.: Amer Mathematical Society (2002)
ISBN 10 : 0821829513 ISBN 13 : 9780821829516
Neuf(s) Couverture rigide Quantité : 5
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LINDABOOK
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Description du livre Providence, Rhode Island, U.S.A.: Amer Mathematical Society, 2002. Hardcover. État : New. Ship out 1-2 business day,Brand new,US edition, Free tracking number usually 2-4 biz days delivery to worldwide Same shipping fee with US, Canada,Europe country, Australia, item will ship out from either LA or Asia,ht. N° de réf. du libraire ABE-7234625386

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