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Quantum Computing with Silq Programming

You're reading from   Quantum Computing with Silq Programming Get up and running with quantum computing with the simplicity of this new high-level programming language

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Product type Paperback
Published in Apr 2021
Publisher Packt
ISBN-13 9781800569669
Length 310 pages
Edition 1st Edition
Languages
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Authors (2):
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Thomas Cambier Thomas Cambier
Author Profile Icon Thomas Cambier
Thomas Cambier
Srinjoy Ganguly Srinjoy Ganguly
Author Profile Icon Srinjoy Ganguly
Srinjoy Ganguly
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Table of Contents (19) Chapters Close

Preface 1. Section 1: Essential Background and Introduction to Quantum Computing
2. Chapter 1: Essential Mathematics and Algorithmic Thinking FREE CHAPTER 3. Chapter 2: Quantum Bits, Quantum Measurements, and Quantum Logic Gates 4. Chapter 3: Multiple Quantum Bits, Entanglement, and Quantum Circuits 5. Chapter 4: Physical Realization of a Quantum Computer 6. Section 2: Challenges in Quantum Programming and Silq Programming
7. Chapter 5: Challenges in Quantum Computer Programming 8. Chapter 6: Silq Programming Basics and Features 9. Chapter 7: Programming Multiple-Qubit Quantum Circuits with Silq 10. Section 3: Quantum Algorithms Using Silq Programming
11. Chapter 8: Quantum Algorithms I – Deutsch-Jozsa and Bernstein-Vazirani 12. Chapter 9: Quantum Algorithms II – Grover's Search Algorithm and Simon's Algorithm 13. Chapter 10: Quantum Algorithms III – Quantum Fourier Transform and Phase Estimation 14. Section 4: Applications of Quantum Computing
15. Chapter 11: Quantum Error Correction 16. Chapter 12: Quantum Cryptography – Quantum Key Distribution 17. Chapter 13: Quantum Machine Learning 18. Other Books You May Enjoy

Introducing Simon's algorithm

Simon's algorithm is one of the most important algorithms, which provides us with an intuition about the periodicity of a particular function; in other words, it helps us to find when a function repeats itself. Simon's algorithm is also called the periodic quantum algorithm and it provides an exponential speedup as compared to classical period-finding algorithms.

The main goal of Simon's algorithm is to find whether a given function is one-to-one or two-to-one, for which they are defined as having the following properties:

  • One-to-one: This function will map unique inputs to unique outputs, such as .
  • Two-to-one: This function will map two inputs to a unique output, such as .

For the two-to-one mapping process, we have a secret bit string, b, which helps to check whether the function is two-to-one or not. The condition is that if

In Simon's algorithm as well, we will use an oracle or black-box model, , to...

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