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• Sales Rank: #4046919 in Books
• Published on: 2007-08-09
• Original language: English
• Number of items: 1
• Dimensions: 11.00" h x 8.50" w x .75" l,
• Binding: Paperback
• 336 pages

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• Sales Rank: #1261672 in eBooks
• Published on: 2007-05-06
• Released on: 2007-05-06
• Format: Kindle eBook

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By MH
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This second English edition of a very popular two-volume work presents a thorough first course in analysis, leading from real numbers to such advanced topics as differential forms on manifolds; asymptotic methods; Fourier, Laplace, and Legendre transforms; elliptic functions; and distributions. Especially notable in this course are the clearly expressed orientation toward the natural sciences and the informal exploration of the essence and the roots of the basic concepts and theorems of calculus. Clarity of exposition is matched by a wealth of instructive exercises, problems, and fresh applications to areas seldom touched on in textbooks on real analysis.

The main difference between the second and first English editions is the addition of a series of appendices to each volume. There are six of them in the first volume and five in the second. The subjects of these appendices are diverse. They are meant to be useful to both students (in mathematics and physics) and teachers, who may be motivated by different goals. Some of the appendices are surveys, both prospective and retrospective. The final survey establishes important conceptual connections between analysis and other parts of mathematics.

This second volume presents classical analysis in its current form as part of a unified mathematics. It shows how analysis interacts with other modern fields of mathematics such as algebra, differential geometry, differential equations, complex analysis, and functional analysis. This book provides a firm foundation for advanced work in any of these directions.

• Sales Rank: #2265748 in Books
• Published on: 2016-02-12
• Original language: Russian
• Number of items: 1
• Dimensions: 9.21" h x 1.56" w x 6.14" l, .0 pounds
• Binding: Hardcover
• 720 pages

From the Back Cover
This second English edition of a very popular two-volume work presents a thorough first course in analysis, leading from real numbers to such advanced topics as differential forms on manifolds; asymptotic methods;�Fourier, Laplace, and Legendre transforms; elliptic functions; and distributions. Especially notable in this course are the clearly expressed orientation toward the natural sciences and the informal exploration of the essence and the roots of the basic concepts and theorems of calculus. Clarity of exposition is matched by a wealth of instructive exercises, problems, and fresh applications to areas seldom touched on in textbooks on real analysis.

The main difference between the second and first English editions is the addition of a series of appendices to each volume. There are six of them in the first volume and five in the second. The subjects of these appendices are diverse. They are meant to be useful to both students (in mathematics and physics) and teachers, who may be motivated by different goals. Some of the appendices are surveys, both prospective and retrospective. The final survey establishes important conceptual connections between analysis and other parts of mathematics.

This second volume presents classical analysis in its current form as part of a unified mathematics. It shows how analysis interacts with other modern fields of mathematics such as algebra, differential geometry, differential equations, complex analysis, and functional analysis. This book provides a firm foundation for advanced work in any of these directions.

“The textbook of Zorich seems to me the most successful of the available comprehensive textbooks of analysis for mathematicians and physicists. It differs from the traditional exposition in two major ways: on the one hand in its closer relation to natural-science applications (primarily to physics and mechanics) and on the other hand in a greater-than-usual use of the ideas and methods of modern mathematics, that is, algebra, geometry, and topology. The course is unusually rich in ideas and shows clearly the power of the ideas and methods of modern mathematics in the study of particular problems. Especially unusual is the second volume, which includes vector analysis, the theory of differential forms on manifolds, an introduction to the theory of generalized functions and potential theory, Fourier series and the Fourier transform, and the elements of the theory of asymptotic expansions. At present such a way of structuring the course must be considered innovative. It was normal in the time of Goursat, but the tendency toward specialized courses, noticeable over the past half century, has emasculated the course of analysis, almost reducing it to mere logical justifications. The need to return to more substantive courses of analysis now seems obvious, especially in connection with the applied character of the future activity of the majority of students.

...In my opinion, this course is the best of the existing modern courses of analysis.”

From a review by V.I.Arnold

VLADIMIR A. ZORICH is professor of mathematics at Moscow State University. His areas of specialization are analysis, conformal geometry, quasiconformal mappings,�and mathematical aspects of thermodynamics. He solved the problem of global homeomorphism for space quasiconformal mappings. He holds a patent in the technology of mechanical engineering, and he is also known by his book Mathematical Analysis of Problems in the Natural Sciences.

About the Author
VLADIMIR A. ZORICH is professor of mathematics at Moscow State University. His areas of specialization are analysis, conformal geometry, quasiconformal mappings, and mathematical aspects of thermodynamics. He solved the problem of global homeomorphism for space quasiconformal mappings. He holds a patent in the technology of mechanical engineering, and he is also known by his book Mathematical Analysis of Problems in the Natural Sciences.

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• Sales Rank: #1943496 in eBooks
• Released on: 2011-02-23
• Format: Kindle eBook

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How do you know your own thoughts and feelings? Do we have ‘privileged access’ to our own minds? Does introspection provide a grasp of a thinking self or ‘I’?

The problem of self-knowledge is one of the most fascinating in all of philosophy and has crucial significance for the philosophy of mind and epistemology. In this outstanding introduction Brie Gertler assesses the leading theoretical approaches to self-knowledge, explaining the work of many of the key figures in the field: from Descartes and Kant, through to Bertrand Russell and Gareth Evans, as well as recent work by Tyler Burge, David Chalmers, William Lycan and Sydney Shoemaker.

Beginning with an outline of the distinction between self-knowledge and self-awareness and providing essential historical background to the problem, Gertler addresses specific theories of self-knowledge such as the acquaintance theory, the inner sense theory, and the rationalist theory, as well as leading accounts of self-awareness. The book concludes with a critical explication of the dispute between empiricist and rationalist approaches.

Including helpful chapter summaries, annotated further reading and a glossary, Self Knowledge is essential reading for those interested in philosophy of mind, epistemology, and personal identity.

• Sales Rank: #1492600 in Books
• Published on: 2011-01-23
• Released on: 2010-11-24
• Original language: English
• Number of items: 1
• Dimensions: 9.21" h x .74" w x 6.14" l, 1.10 pounds
• Binding: Paperback
• 328 pages

Review

"Recommended." - CHOICE

"This broad-ranging treatise provides a framework for the metaphysics and epistemology of self-knowledge. It also gives historical background of great interest in itself and also helpful for framing the contemporary controversies. Brie Gertler has mastered the subject matter, has thought it through acutely, and shares her excellent understanding in lucid, readable prose." – Ernest Sosa, Rutgers University, USA

"Self Knowledge provides a clear, well-organized, accurate, and comprehensive overview of the analytic philosophical discussion of self-knowledge over the past thirty years. It is ideally suited as a text for any advanced undergraduate course on self-knowledge, and will be widely discussed in the field." - Ram Neta, University of North Carolina, Chapel Hill, USA

"Self Knowledge offers a terrific presentation and assessment of the contemporary thinking about self-knowledge, and is the best available introduction to these debates. The treatment is well-organized, comprehensive, fair and balanced, and I hope it might get even more students and philosophers to be intrigued by this philosophical conversation." - Luca Ferrero, University of Wisconsin at Milwaukee, USA

"This is an outstanding piece of work. Gertler goes to great lengths to highlight the strengths and weaknesses of the main positions on self-knowledge. Her style is clear and straightforward without over-simplifying the material. This book is the best in-depth discussion I've read on the various theories of self-knowledge currently available." - Jordi Fernandez, University of Adelaide, Australia

About the Author

Brie Gertler is Associate Professor at the University of Virginia. Her work has appeared in Analysis, Mind, No�s, Philosophical Studies, Philosophy and Phenomenological Research, and other journals. She is editor (with Lawrence Shapiro) of Arguing About the Mind (Routledge 2007).

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[E847.Ebook] Get Free Ebook 2015-2016 Basic and Clinical Science Course (BCSC), Section 11: Lens and Cataract, by American Academy of Ophthalmology

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2015-2016 Basic and Clinical Science Course, Section 11: Lens and Cataract

Reviews the anatomy, physiology, embryology and pathology of the lens. Covers the epidemiology, evaluation and management of cataracts and gives an overview of lens and cataract surgery, including special situations. Section 11 also walks the reader through making an appropriate differential diagnosis and designing a management plan for intraoperative and postoperative complications of cataract surgery.

Upon completion of Section 11, readers should be able to:
* Identify congenital anomalies of the lens
* List types of congenital and acquired cataracts
* Describe the association of cataracts with aging, trauma, medications, and systemic and ocular diseases
* Describe the evaluation and management of patients with cataract and other lens abnormalities

Section chair: James C. Bobrow, MD

About the BCSC

The Academy's Basic and Clinical Science Course (BCSC) is ophthalmology's definitive compilation of scientific research and clinical experience. It is continually updated by a faculty of more than 80 expert ophthalmologists. Each of the 13 volumes includes fundamental clinical knowledge; numerous tables, photos and illustrations; self-assessment questions with answers; and opportunities for earning AMA PRA Category 1 Credit(TM).

Beginning with the 2013-2014 edition, the Academy and the European Board of Ophthalmology (EBO) have partnered to make the BCSC the standard text for all European ophthalmology training programs. The EBO now recommends the BCSC as the primary educational resource for European trainees and ophthalmologists studying for the annual EBO Diploma Exam.

• Sales Rank: #3875125 in Books
• Published on: 2015-06-15
• Dimensions: 9.92" h x .55" w x 11.69" l, 1.18 pounds
• Binding: Paperback
• 256 pages

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2015-2016 Basic and Clinical Science Course (BCSC), Section 11: Lens and Cataract, by American Academy of Ophthalmology PDF
2015-2016 Basic and Clinical Science Course (BCSC), Section 11: Lens and Cataract, by American Academy of Ophthalmology EPub
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2015-2016 Basic and Clinical Science Course (BCSC), Section 11: Lens and Cataract, by American Academy of Ophthalmology PDF

2015-2016 Basic and Clinical Science Course (BCSC), Section 11: Lens and Cataract, by American Academy of Ophthalmology PDF

2015-2016 Basic and Clinical Science Course (BCSC), Section 11: Lens and Cataract, by American Academy of Ophthalmology PDF

2015-2016 Basic and Clinical Science Course (BCSC), Section 11: Lens and Cataract, by American Academy of Ophthalmology PDF