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A First Course in Complex Analysis by Allan R. Willms PAPERBACK 9783031791710
A First Course in Complex Analysis by Allan R. Willms PAPERBACK 9783031791710
A First Course in Complex Analysis by Allan R. Willms PAPERBACK 9783031791710

A First Course in Complex Analysis by Allan R. Willms PAPERBACK 9783031791710

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A First Course in Complex Analysis\nby Allan R. Willms\nPaperback\nEnglish\n\nBrand new copy from BookCurl \u2013 the UK independent online bookseller.\n\n------------------------------\nBook details\n------------------------------\nAuthor: Allan R. Willms\nTitle: A First Course in Complex Analysis\nFormat: Paperback\nLanguage: English\nTopic: Mathematics\nPublisher: Springer International Publishing AG\nPublication year: 2022\nISBN-13: 9783031791710\nISBN-10: 3031791711\nRRP: \u00A349.99\n\n------------------------------\nDescription\n------------------------------\nThis book introduces complex analysis and is appropriate for a first course in the subject at typically the third-year University level. It introduces the exponential function very early but does so rigorously. It covers the usual topics of functions, differentiation, analyticity, contour integration, the theorems of Cauchy and their many consequences, Taylor and Laurent series, residue theory, the computation of certain.

A First Course in Complex Analysis by Allan R. Willms PAPERBACK 9783031791710

A First Course in Complex Analysis\nby Allan R. Willms\nPaperback\nEnglish\n\nBrand new copy from BookCurl \u2013 the UK independent online bookseller.\n\n------------------------------\nBook details\n------------------------------\nAuthor: Allan R. Willms\nTitle: A First Course in Complex Analysis\nFormat: Paperback\nLanguage: English\nTopic: Mathematics\nPublisher: Springer International Publishing AG\nPublication year: 2022\nISBN-13: 9783031791710\nISBN-10: 3031791711\nRRP: \u00A349.99\n\n------------------------------\nDescription\n------------------------------\nThis book introduces complex analysis and is appropriate for a first course in the subject at typically the third-year University level. It introduces the exponential function very early but does so rigorously. It covers the usual topics of functions, differentiation, analyticity, contour integration, the theorems of Cauchy and their many consequences, Taylor and Laurent series, residue theory, the computation of certain.

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