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Quantum Computational Number Theory

group, Gauss sums, prime counting function, Riemann's hypothesis and the BSD conjecture. Quantum Computational Number Theory is self;

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Computational and Experimental Chemistry

This book covers a range of new research on computational quantum chemistry, along with a special section devoted to exotic carbon;

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Computational and Experimental Chemistry

This book covers a range of new research on computational quantum chemistry, along with a special section devoted to exotic carbon;

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Computational and Statistical Group Theory: AMS Special Session Geometric Group Theory, April 21-22, 2001, Las Vegas, Nevada

This book gives a nice overview of the diversity of current trends in computational and statistical group theory. It presents the latest;

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Quantum Computer Science

introduction to quantum computation, developing the basic elements of this new branch of computational theory without assuming any background;

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Quantum Tunneling And Field Electron Emission Theories

, computational techniques and potential applications of quantum tunneling.The book involves two relevant topics. One is quantum tunneling theory;

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Algorithmic Number Theory

Number theory is one of the oldest and most appealing areas of mathematics. Computation has always played a role in number theory, a role;

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Algorithmic Number Theory

Number theory is one of the oldest and most appealing areas of mathematics. Computation has always played a role in number theory, a role;

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Traces And Determinants Of Pseudodifferential Operators

geometry, analytic number theory, and quantum field theory. The consequent developments around such invariants have led to significant advances;

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Notes from the International Autumn School on Computational Number Theory

This volume collects lecture notes and research articles from the International Autumn School on Computational Number Theory, which;

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Computational Physics

cover finite element methods and lattice Boltzmann simulation, density functional theory, quantum molecular dynamics, Monte Carlo simulation;

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Computational Physics

cover finite element methods and lattice Boltzmann simulation, density functional theory, quantum molecular dynamics, Monte Carlo simulation;

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Classical and Quantum Models and Arithmetic Problems

of number theorists, algebraists, and mathematical physicistsinterested in complex mathematical properties of quantum field theory, statistical;

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Classical and Quantum Models and Arithmetic Problems

of number theorists, algebraists, and mathematical physicistsinterested in complex mathematical properties of quantum field theory, statistical;

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Computational Methods in Lanthanide and Actinide Chemistry

elements poses the highest challenges to theory. Computational Methods in Lanthanide and Actinide Chemistry summarizes state-of-the-art electronic;

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Formulation and Numerical Solution of Quantum Control Problems

via modern computational techniques. The quantum theory framework is based on the Schroedinger picture, and the optimization theory, which;

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Functional Integrals

Integration in infinitely dimensional spaces (continual integration) is a powerful mathematical tool which is widely used in a number;

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Computer Science - Theory and Applications

; computational social choice; quantum computing and quantum cryptography; theoretical aspects of big data. The conference was cancelled as a live;

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Contemporary Research in Quantum Systems

Quantum field theory represents a theoretical framework that explains the nature and behaviour of matter and energy at the atomic and;

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Advances in Quantum Systems Research

Quantum field theory represents a theoretical framework that explains the nature and behaviour of matter and energy at the atomic and;

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Computational Number Theory

Developed from the author's popular graduate-level course, Computational Number Theory presents a complete treatment of number-theoretic;

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Photonics Of Quantum-dot Nanomaterials And Devices

gives an overview of the theory and introduces the concepts of advanced computational modeling of quantum dot nanomaterials ranging from;

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A Matter of Density

origins of quantum mechanics, the conceptual and statistical framework developed is employed to treat quantum entanglement, Bader s theory;

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Semantic Techniques in Quantum Computation

The study of computational processes based on the laws of quantum mechanics has led to the discovery of new algorithms, cryptographic;

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Quantum Algorithms via Linear Algebra

walks. It covers quantum gates, computational complexity, and some graph theory. Mathematical proofs are generally short and straightforward;

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Quantum Trajectories

looked for ways to tackle difficult problems in this area. The quantum trajectory method provides an efficient computational technique for;

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Quantum Trajectories

looked for ways to tackle difficult problems in this area. The quantum trajectory method provides an efficient computational technique for;

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