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Topological Quantum Computation Is A Computational Paradigm Based On Topological Phases Of Matter, Which Are Governed By Topological Quantum Field Theories. In This Approach, Information Is Stored In The Lowest Energy States Of Manyanyon Systems And Processed By Braiding Nonabelian Anyons. The Computational Answer Is Accessed By Bringing Anyons Together And Observing The Result. Besides Its Theoretical Esthetic Appeal, The Practical Merit Of The Topological Approach Lies In Its Errorminimizing Hypothetical Hardware: Topological Phases Of Matter Are Faultavoiding Or Deaf To Most Local Noises, And Unitary Gates Are Implemented With Exponential Accuracy. Experimental Realizations Are Pursued In Systems Such As Fractional Quantum Hall Liquids And Topological Insulators. This Book Expands On The Authors Cbms Lectures On Knots And Topological Quantum Computing And Is Intended As A Primer For Mathematically Inclined Graduate Students. With An Emphasis On Introducing Basic Notions And Current Research, This Book Gives The First Coherent Account Of The Field, Covering A Wide Range Of Topics: Temperleyliebjones Theory, The Quantum Circuit Model, Ribbon Fusion Category Theory, Topological Quantum Field Theory, Anyon Theory, Additive Approximation Of The Jones Polynomial, Anyonic Quantum Computing Models, And Mathematical Models Of Topological Phases Of Matter.
⚠️ WARNING (California Proposition 65):
This product may contain chemicals known to the State of California to cause cancer,
birth defects, or other reproductive harm.
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