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      Quantum Image Processing in Practice

      A Mathematical Toolbox

      AvArtyom M. Grigoryan,Sos S. Agaian

      Inbunden, Engelska, 2025

      1 587 kr

      Beställningsvara. Skickas inom 5-8 vardagar. Fri frakt över 249 kr.

      Beskrivning

      Comprehensive resource addressing the need for a quantum image processing machine learning model that can outperform classical neural networks Quantum Image Processing in Practice explores the transformative potential of quantum color image processing across various domains, including biomedicine, entertainment, economics, and industry. The rapid growth of image data, especially in facial recognition and autonomous vehicles, demands more efficient processing techniques. Quantum computing promises to accelerate digital image processing (DIP) to meet this demand. This book covers the role of quantum image processing (QIP) in quantum information processing, including mathematical foundations, quantum operations, image processing using quantum filters, quantum image representation, and quantum neural networks. It aims to inspire practical applications and foster innovation in this promising field. Topics include: Qubits and Quantum Logic Gates: Introduces qubits, the fundamental data unit in quantum computing, and their manipulation using quantum logic gates like Pauli matrices, rotations, the CNOT gate, and Hadamard matrices. The concept of entanglement, where qubits become interconnected, is also explored, highlighting its importance for applications like quantum teleportation and cryptography.Two and Multiple Qubit Systems: Demonstrates the importance of using two qubits to process color images, enabling image enhancement, noise reduction, edge detection, and feature extraction. Covers the tensor product, Kronecker sum, SWAP gate, and local and controlled gates. Extends to multi-qubit superpositions, exploring local and control gates for three qubits, such as the Toffoli and Fredkin gates, and describes the measurement of superpositions using projection operators.Transforms and Quantum Image Representations: Covers the Hadamard, Fourier, and Heap transforms and their circuits in quantum computation, highlighting their applications in signal and image processing. Introduces the quantum signal-induced heap transform for image enhancement, classification, compression, and filtration. Explores quantum representations and operations for images using the RGB, XYZ, CMY, HSI, and HSV color models, providing numerous examples.Fourier Transform Qubit Representation: Introduces a new model of quantum image representation, the Fourier transform qubit representation. Describes the algorithm and circuit for calculating the 2-D quantum Fourier transform, enabling advancements in quantum imaging techniques.New Operations and Hypercomplex Algebra: Presents new operations on qubits and quantum representations, including multiplication, division, and inverse operations. Explores hypercomplex algebra, specifically quaternion algebra, for its potential in color image processing.Quantum Neural Networks (QNNs): Discusses QNNs and their circuit implementation as advancements in machine learning driven by quantum mechanics. Summarizes various applications of QNNs and current trends and future developments in this rapidly evolving field.The book also addresses challenges and opportunities in QIP research, aiming to inspire practical applications and innovation. It is a valuable resource for researchers, students, and professionals interested in the intersection of quantum computing and color image processing applications, as well as those in visual communications, multimedia systems, computer vision, entertainment, and biomedical applications.

      Produktinformation

      • Utgivningsdatum:2025-04-04
      • Mått:208 x 256 x 22 mm
      • Vikt:907 g
      • Format:Inbunden
      • Språk:Engelska
      • Antal sidor:320
      • Förlag:John Wiley & Sons Inc
      • ISBN:9781394265152

      Utforska kategorier

      • Elektronik och kommunikationer inom Naturvetenskap och teknik
      • Systemvetenskap och AI inom Data och IT

      Mer om författaren

      Artyom M. Grigoryan is an Associate Professor with the Department of Electrical Engineering at the University of Texas at San Antonio. He is a Senior Member of IEEE and the Editor of the International Journal of Applied Control and Electrical and Electronics Engineering. Sos S. Agaian is a Distinguished Professor of Computer Science at the Graduate Center/CSI at CUNY. He is an Associate Editor for IEEE journals, a Fellow of IS&T, SPIE, AAAS, IEEE, and AAIA, a Member of Academia Europaea, and a Foreign Member of the Armenian National Academy.

      Innehållsförteckning

      • Preface xiiiAcknowledgments xviiAbout the Companion Website xixPart I Mathematical Foundation of Quantum Computation 11 Introduction 3References 42 Basic Concepts of Qubits 52.1 Measurement of the Qubit 72.1.1 Operations on Qubits 102.1.2 Elementary Gates 10References 143 Understanding of Two Qubit Systems 153.1 Measurement of 2-Qubits 163.1.1 Projection Operators 173.2 Operation of Kronecker Product 203.2.1 Tensor Product of Single Qubits 213.3 Operation of Kronecker Sum 223.3.1 Properties on Matrices 233.3.2 Orthogonality of Matrices 233.4 Permutations 243.4.1 Elementary Operations on 2-Qubits 25References 364 Multi-qubit Superpositions and Operations 374.1 Elementary Operations on Multi-qubits 384.2 3-Qubit Operations with Local Gates 384.3 3-Qubit Operations with Control Bits 414.4 3-Qubit Operations with 2 Control Bits 434.5 Known 3-Qubit Gates 494.6 Projection Operators 51References 525 Fast Transforms in Quantum Computation 535.1 Fast Discrete Paired Transform 535.2 The Quantum Circuits for the Paired Transform 575.3 The Inverse DPT 585.3.1 The First Circuit for the Inverse QPT 595.4 Fast Discrete Hadamard Transform 605.5 Quantum Fourier Transform 655.5.1 The Paired DFT 655.5.2 Algorithm of the 4-Qubit QFT 755.5.3 The Known Algorithm of the QFT 775.6 Method of 1D Quantum Convolution for Phase Filters 81References 856 Quantum Signal-Induced Heap Transform 876.1 Definition 876.1.1 The Algorithm of the Strong DsiHT 896.1.2 Initialization of the Quantum State by the DsiHT 946.2 DsiHT-Based Factorization of Real Matrices 976.2.1 Quantum Circuits for DCT-II 986.2.2 Quantum Circuits for the DCT-IV 1056.2.3 Quantum Circuits for the Discrete Hartley Transform 1076.3 Complex DsiHT 110References 111Part II Applications in Image Processing 1137 Quantum Image Representation with Examples 1157.1 Models of Representation of Grayscale Images 1167.1.1 Quantum Pixel Model (QPM) 1167.1.2 Qubit Lattice Model (QLM) 1227.1.3 Flexible Representation for Quantum Images 1237.1.4 Representation of Amplitudes 1257.1.5 Gradient and Sum Operators 1287.1.6 Real Ket Model 1307.1.7 General and Novel Enhanced Quantum Representations (GQIR and NEQR) 1317.2 Color Image Quantum Representations 1357.2.1 Quantum Color Pixel in the RGB Model 1357.2.1.1 3-Color Quantum Qubit Model 1367.2.2 NASS Representation 1377.2.3 NASSTC Model 1377.2.4 Novel Quantum Representation of Color Images (NCQI) 1377.2.5 Multi-channel Representation of Images (MCRI) 1397.2.6 Quantum Image Representation in HSI Model (QIRHSI) 1417.2.7 Transformation 2 × 2 Model for Color Images 142References 1458 Image Representation on the Unit Circle and MQFTR 1478.1.1 Preparation for FTQR 1478.1.2 Constant Signal and Global Phase 1488.1.3 Inverse Transform 1498.1.4 Property of Phase 1508.2 Operations with Kronecker Product 1508.3 FTQR Model for Grayscale Image 1518.4 Color Image FTQR Models 1518.5 The 2D Quantum Fourier Transform 1538.5.1 Algorithm of the 2D QFT 1538.5.2 Examples in Qiskit 157References 1599 New Operations of Qubits 1619.1 Multiplication 1619.1.1 Conjugate Qubit 1629.1.2 Inverse Qubit 1629.1.3 Division of Qubits 1639.1.4 Operations on Qubits with Relative Phases 1639.1.5 Quadratic Qubit Equations 1649.1.6 Multiplication of n-Qubit Superpositions 1659.1.7 Conjugate Superposition 1679.1.8 Division of Multi-qubit Superpositions 1679.1.9 Operations on Left-Sided Superpositions 1679.1.10 Quantum Sum of Signals 1689.2 Quantum Fourier Transform Representation 1699.3 Linear Filter (Low-Pass Filtration) 1709.3.1 General Method of Filtration by Ideal Filters 1739.3.2 Application: Linear Convolution of Signals 174References 17610 Quaternion-Based Arithmetic in Quantum Image Processing 17710.1 Noncommutative Quaternion Arithmetic 17810.2 Commutative Quaternion Arithmetic 18010.3 Geometry of the Quaternions 18210.4 Multiplicative Group on 2-Qubits 18410.4.1 2-Qubit to the Power 18810.4.2 Second Model of Quaternion and 2-Qubits 190References 19311 Quantum Schemes for Multiplication of 2-Qubits 19511.1 Schemes for the 4×4 Gate A q 1 19611.2 The 4×4 Gate with 4 Rotations 20211.3 Examples of 12 Hadamard Matrices 20511.4 The General Case: 4×4 Gate with 5 Rotations 21011.5 Division of 2-Qubits 21311.6 Multiplication Circuit by 2nd 2-Qubit (Aq2)  214References 21812 Quaternion Qubit Image Representation (QQIR) 21912.1 Model 2 for Quaternion Images 22012.1.1 Comments: Abstract Models with Quaternion Exponential Function 22112.1.2 Multiplication of Colors 22212.1.3 2-Qubit Superposition of Quaternion Images 22212.2 Examples in Color Image Processing 22412.2.1 Grayscale-2-Quaternion Image Model 22412.3 Quantum Quaternion Fourier Transform 22712.4 Ideal Filters on QQIR 22812.4.1 Algorithm of Filtration G p = Y p F p by Ideal Filters 22912.5 Cyclic Convolution of 2-Qubit Superpositions 23012.6 Windowed Convolution 23012.6.1 Edges and Contours of Images 23512.6.2 Gradients and Thresholding 23512.7 Convolution Quantum Representation 23812.7.1 Gradient Operators and Numerical Simulations 24112.8 Other Gradient Operators 24412.9 Gradient and Smooth Operators by Multiplication 24612.9.1 Challenges 248References 24813 Quantum Neural Networks: Harnessing Quantum Mechanics for Machine Learning 25113.1 Introduction in Quantum Neural Networks: A New Frontier in Machine Learning 25113.2 McCulloch–Pitts Processing Element 25413.3 Building Blocks: Layers and Architectures 25813.4 Artificial Neural Network Architectures: From Simple to Complex 25913.5 Key Properties and Operations of Artificial Neural Networks 26113.5.1 Reinforcement Learning: Learning Through Trial and Reward 26213.6 Quantum Neural Networks: A Computational Model Inspired by Quantum Mechanics 26313.7 The Main Difference Between QNNs and CNNs 27113.8 Applications of QNN in Image Processing 27613.9 The Current and Future Trends and Developments in Quantum Neural Networks 281References 28214 Conclusion and Opportunities and Challenges of Quantum Image Processing 285References 288Index 291
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