Description

Book Synopsis
Karl Gustafson is the creator of the theory of antieigenvalue analysis. Its applications spread through fields as diverse as numerical analysis, wavelets, statistics, quantum mechanics, and finance.Antieigenvalue analysis, with its operator trigonometry, is a unifying language which enables new and deeper geometrical understanding of essentially every result in operator theory and matrix theory, together with their applications. This book will open up its methods to a wide range of specialists.

Table of Contents
The Essentials of Antieigenvalue Theory; Convexity in Norm Geometry; The Min-Max Theorem; The Euler Equation; Higher Antieigenvalues; Applications in Numerical Analysis; Applications in Wavelets, Control, and Scattering; The Trigonometry of Matrix Statistics; Bell's Inequalities, Penrose Twistors, and Quantum Trigonometry; Trigonometry of Financial Instruments.

Antieigenvalue Analysis: With Applications To

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    A Hardback by Karl Gustafson

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      View other formats and editions of Antieigenvalue Analysis: With Applications To by Karl Gustafson

      Publisher: World Scientific Publishing Co Pte Ltd
      Publication Date: Publication Date: 27/12/2011
      ISBN13: 9789814366281, 978-9814366281
      ISBN10: 9814366285

      Description

      Book Synopsis
      Karl Gustafson is the creator of the theory of antieigenvalue analysis. Its applications spread through fields as diverse as numerical analysis, wavelets, statistics, quantum mechanics, and finance.Antieigenvalue analysis, with its operator trigonometry, is a unifying language which enables new and deeper geometrical understanding of essentially every result in operator theory and matrix theory, together with their applications. This book will open up its methods to a wide range of specialists.

      Table of Contents
      The Essentials of Antieigenvalue Theory; Convexity in Norm Geometry; The Min-Max Theorem; The Euler Equation; Higher Antieigenvalues; Applications in Numerical Analysis; Applications in Wavelets, Control, and Scattering; The Trigonometry of Matrix Statistics; Bell's Inequalities, Penrose Twistors, and Quantum Trigonometry; Trigonometry of Financial Instruments.

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