Titlebook: Introduction to Quantum Computing; From a Layperson to Hiu Yung Wong Textbook 2024Latest edition The Editor(s) (if applicable) and The Aut

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Quantum Gate Introduction: NOT and CNOT Gateso define a quantum gate. We will learn how they operate on an arbitrary quantum state through matrix multiplication and Dirac bra–ket notation operations. Matrix multiplication is important for implementing quantum computing simulators. Dirac bra–ket notation is important in gaining an intuitive und

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Textbook 2024Latest editionor as an engineer. The author targets undergraduate and master students who are willing to spend about 60 -90 hours seriously learning quantum computing. This book is also suitable for self-study and teaching videos for each chapter and more than 200 exercises with answers are provided. Readers will

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Orthonormal Basis, Bra–Ket Notation, and Measurementntum state, in which the probability of a normalized quantum state collapsing to a certain basis state is equal to the square of the magnitude of the corresponding coefficient. We will also improve our skills in using the bra–ket notation.

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Quantum Register and Data Processing, Entanglement, the Bell States, and EPR Paradoxth the number of qubits. We will introduce entanglement and the Bell states. Bell states are two-qubit states that cannot be formed by a simple tensor product of two one-qubit states. We will also describe the Einstein–Podolsky–Rosen (EPR) paradox to understand why Einstein thought quantum mechanics was incomplete.

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Concepts Review, Density Matrix, and Entanglement Entropy states, and entanglement entropy. Entanglement entropy is a measure of how much entanglement a state has. We will not use these concepts in this book. Therefore, you may skip them. However, they will be useful for more advanced studies in the future.