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Numerical Recipes in Quantum Information Theory and Quantum Computing: An Adventure in FORTRAN 90

Autor M.S. Ramkarthik, Payal D. Solanki
en Limba Engleză Paperback – 4 oct 2024
This first of a kind textbook provides computational tools in Fortran 90 that are fundamental to quantum information, quantum computing, linear algebra and one dimensional spin half condensed matter systems. Over 160 subroutines are included, and the numerical recipes are aided by detailed flowcharts. Suitable for beginner and advanced readers alike, students and researchers will find this textbook to be a helpful guide and a compendium.
Key Features:
    • Includes 160 subroutines all of which can be used either as a standalone program or integrated with any other main program without any issues.
    • Every parameter in the input, output and execution has been provided while keeping both beginner and advanced users in mind.
    • The output of every program is explained thoroughly with detailed examples.
    • A detailed dependency chart is provided for every recipe.
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Specificații

ISBN-13: 9780367759315
ISBN-10: 0367759314
Pagini: 424
Ilustrații: 284
Dimensiuni: 178 x 254 mm
Greutate: 0.78 kg
Ediția:1
Editura: CRC Press
Colecția CRC Press
Locul publicării:Boca Raton, United States

Public țintă

Postgraduate and Undergraduate Advanced

Cuprins

1. Introduction to FORTRAN 90. 2. Nuts and Bolts of Quantum Mathematics. 3. Numerical Linear Algebra and Matrix operations. 4.Tools of Quantum Information Theory. 5. Quantum Entanglement and its Quantification. 6. One Dimensional Spin Chain Models in Condensed Matter Theory. 7. Random Matrices and Random Vectors. Appendix: Dependency Chart.

Notă biografică

Dr. M. S. Ramkarthik, is an Assistant Professor at the Visvesvaraya National Institute of Technology (VNIT) Nagpur, India.Ms. Payal D Solanki is working towards her Ph.D under the supervision of Dr M. S. Ramkarthik at VNIT Nagpur, India.

Descriere

This first of a kind textbook provides computational tools in Fortran 90 that are fundamental to quantum information, quantum computing, linear algebra and one dimensional spin half condensed matter systems.