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J. L. Walsh has written 4 work(s)
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Product Description: This book is concerned with the critical points of analytic and harmonic functions. A critical point of an analytic function means a zero of its derivative, and a critical point of a harmonic function means a point where both partial derivatives vanish...read more
Hardcover:
9780821810347 | Amer Mathematical Society, December 1, 1950, cover price $38.00 | About this edition: This book is concerned with the critical points of analytic and harmonic functions.
Paperback:
9780821846438, titled "The Location of Critical Points of Analytic and Harmonic Functions" | Amer Mathematical Society, July 14, 2008, cover price $81.00 | About this edition: This book is concerned with the critical points of analytic and harmonic functions.
Hardcover:
9781590334256 | Nova Science Pub Inc, August 1, 2002, cover price $69.00
Product Description: This volume is a selection from the 281 published papers of Joseph Leonard Walsh, former US Naval Officer and professor at University of Maryland and Harvard University. The nine broad sections are ordered following the evolution of his work...read more (view table of contents, read Amazon.com's description)
Hardcover:
9780387987828 | Springer Verlag, January 1, 2000, cover price $99.00 | About this edition: This volume is a selection from the 281 published papers of Joseph Leonard Walsh, former US Naval Officer and professor at University of Maryland and Harvard University.
Product Description: The present work is restricted to the representation of functions in the complex domain, particularly analytic functions, by sequences of polynomials or of more general rational functions whose poles are preassigned, the sequences being defined either by interpolation or by extremal properties (i...read more
Paperback:
9780821810200 | Amer Mathematical Society, December 1, 1966, cover price $79.00 | About this edition: The present work is restricted to the representation of functions in the complex domain, particularly analytic functions, by sequences of polynomials or of more general rational functions whose poles are preassigned, the sequences being defined either by interpolation or by extremal properties (i.
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