Quantum Computation

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A01=Helmut Bez
A01=Tony Croft
abstract algebra
Arbitrary Boolean Functions
Author_Helmut Bez
Author_Tony Croft
Bilinear Map
Boolean Function
Category=UYX
Cayley Table
complex numbers
Digital Gates
eigenvalues eigenvectors
eq_bestseller
eq_computing
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
eq_non-fiction
Feynman Gate
functions
Gram Schmidt Process
group theory applications
Hadamard Gate
introduction to quantum computing mathematics
invertible digital circuits
Invertible Representation
Linearly Independent
liner algebra
Measurement Axiom
Orthonormal Basis
Permutation Group
Quantum Algorithms
Quantum Case
Quantum Computation
Quantum Equivalent
quantum gate theory
Quantum Gates
quantum information
quantum measurements
Self-adjoint Operator
Stern Gerlach Experiment
Superimposed
Tensor Product
Tensor Product Space
tensor product spaces
Toffoli Gate
unitary transformations
Vector Space

Product details

  • ISBN 9781032206486
  • Weight: 840g
  • Dimensions: 178 x 254mm
  • Publication Date: 23 Feb 2023
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Hardback
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Quantum Computation presents the mathematics of quantum computation. The purpose is to introduce the topic of quantum computing to students in computer science, physics and mathematics who have no prior knowledge of this field.

The book is written in two parts. The primary mathematical topics required for an initial understanding of quantum computation are dealt with in Part I: sets, functions, complex numbers and other relevant mathematical structures from linear and abstract algebra. Topics are illustrated with examples focussing on the quantum computational aspects which will follow in more detail in Part II.

Part II discusses quantum information, quantum measurement and quantum algorithms. These topics provide foundations upon which more advanced topics may be approached with confidence.

Features

  • A more accessible approach than most competitor texts, which move into advanced, research-level topics too quickly for today's students.
  • Part I is comprehensive in providing all necessary mathematical underpinning, particularly for those who need more opportunity to develop their mathematical competence.
  • More confident students may move directly to Part II and dip back into Part I as a reference.
  • Ideal for use as an introductory text for courses in quantum computing.
  • Fully worked examples illustrate the application of mathematical techniques.
  • Exercises throughout develop concepts and enhance understanding.
  • End-of-chapter exercises offer more practice in developing a secure foundation.

Helmut Bez holds a doctorate in quantum mechanics from Oxford University. He is a visiting fellow in Quantum Computation in the Department of Computer Science at Loughborough University, England. He has authored around 50 refereed papers in international journals and a further 50 papers in refereed conference proceedings. He has 35 years' teaching experience in computer science, latterly as reader in geometric computation, Loughborough University. He has supervised/co-supervised 18 doctoral students.

Tony Croft was the founding director of the Mathematics Education Centre at Loughborough University, one of the largest groups of mathematics education researchers in the UK, with an international reputation for the research into and practice of the learning and teaching of mathematics. He is co-author of several university-level textbooks, has co-authored numerous academic papers and edited academic volumes. He jointly won the IMA Gold Medal 2016 for outstanding contribution to the improvement of the teaching of mathematics and is a UK National Teaching Fellow. He is currently emeritus professor of mathematics education at Loughborough University.

(https://www.lboro.ac.uk/departments/mec/staff/academic-visitors/tony-croft/)

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