Mathematical physics

This book, the second in a two-volume set, provides an introduction to the basics of (mainly) non-relativistic quantum mechanics.

This book, the first in a two-volume set, provides an introduction to the fundamentals of (mainly) non-relativistic quantum mechanics.

This book explores the Lipschitz spinorial groups (versor, pinor, spinor and rotor groups) of a real non-degenerate orthogonal geometry (or orthogonal geometry, for short) and how they relate to the group of isometries of that geometry.

This monograph presents a new model of mathematical structures called weak n-categories.

This book explains the modelling and simulation of thermal power plants, and introduces readers to the equations needed to model a wide range of industrial energy processes.

This book offers a concise yet thorough introduction to the notion of moduli spaces of complex algebraic curves.

Back Cover Text:This book addresses the study of the gaseous state of granular matter in the conditions of rapid flow caused by a violent and sustained excitation.

This book explores mathematics in a wide variety of applications, ranging from problems in electronics, energy and the environment, to mechanics and mechatronics.

This book offers a comprehensive treatment of nonlocal elasticity theory as applied to the prediction of the mechanical characteristics of various types of biological and non-biological nanoscopic structures with different morphologies and functional behaviour.

Designed to sit alongside more conventional established condensed matter physics textbooks, this compact volume offers a concise presentation of the principles of solid state theory, ideal for advanced students and researchers requiring an overview or a quick refresher on a specific topic.

This book serves as a self-contained reference source for engineers, materials scientists, and physicists with an interest in relaxation phenomena.

Differential geometry and topology have become essential tools for many theoretical physicists.

The Principia is "e;justly regarded as one of the most important works in the history of science"e;.

Intended for a one- or two-semester course, this text applies basic, one-variable calculus to analyze the motion both of planets in their orbits as well as interplanetary spacecraft in their trajectories.

The Mathematics of Thermal Modeling, Second Edition, provides an introduction to the basics of the mathematics and physics needed to understand and use the physical principles employed in constructing models of a number of aspects of thermal modeling in industrial processes, notably laser welding; most of the techniques are applicable to many other technological processes, however.

Quantum computing is not merely an incremental advancement in computing technology; it represents a fundamentally new paradigm, distinct from classical computing.

The 2nd edition of this textbook features more than 100 pages of new material, including four new chapters, as well as an improved discussion of differential geometry concepts and their applications.

This book, the second in a two-volume set, provides an introduction to the basics of (mainly) non-relativistic quantum mechanics.

This book presents the importance of the mechanism of hairpin vortex formation to understanding flow transition, turbulence, and flow control.

This book presents the importance of the mechanism of hairpin vortex formation to understanding flow transition, turbulence, and flow control.

Addressed mainly to physicist and chemical physicist, this textbook is the result of a broad compilation of current knowledge on analytical properties of Airy functions.

This book treats the Stark effect of a hydrogenic atom or ion in a homogeneous electric field.

Quantum dynamics underlies macroscopic systems exhibiting some kind of ordering, such as superconductors, ferromagnets and crystals.

A central area of study in Differential Geometry is the examination of the relationship between the purely algebraic properties of the Riemann curvature tensor and the underlying geometric properties of the manifold.

First published in 1987, this text offers concise but clear explanations and derivations to give readers a confident grasp of the chain of argument that leads from Newton's laws through Lagrange's equations and Hamilton's principle, to Hamilton's equations and canonical transformations.

Mathematical Models in Science treats General Relativity and Quantum Mechanics in a non-commutative Algebraic Geometric framework.

The book concerns with solving about 650 ordinary and partial differential equations.

This book presents frontier research on the use of computational methods to model complex interactions in economics and finance.

For scientists, students, and curious laypersons, this compilation, Proofs and Logical Arguments Supporting the Foundational Laws of Physics: A Handy Guide for Students and Scientists examines the most important laws and relationships taught in science courses, attaching a short and accessible proof or logical argument for each assertion.

Can you really lose weight by consuming nothing but ice cream and beer?

From the award-winning, bestselling German science author Stefan Klein An original way into the most thought-provoking scientific theories and ideas, On The Edge of Infinity is the perfect read for those curious about the workings of the universe.

This is a concise reference book on analysis and mathematical physics, leading readers from a foundation to advanced level understanding of the topic.

This edited volume from mathematical modelling experts employs a structured approach to showcase the latest research and provide a comprehensive guide to the principles, techniques and practical applications of mathematical modelling in the fields of engineering and the physical sciences.

Over two hundred novel and innovative computer algebra worksheets or "e;recipes"e; will enable readers in engineering, physics, and mathematics to easily and rapidly solve and explore most problems they encounter in their mathematical physics studies.

Many students have difficulty applying mathematical techniques to solve problems in science and engineering, even after completing Calculus I and II.

This book is concerned with the sport of soaring, mainly with the mathematical basis of sailplane design and operation.

This book starts, by explaining briefly the origins of wind.

Mathematical physics has made enormous strides over the past few decades, with the emergence of many new disciplines and with revolutionary advances in old disciplines.

This book deals with the foundations of classical physics from the "e;symplectic"e; point of view, and of quantum mechanics from the "e;metaplectic"e; point of view.

This monograph provides a systematic study of asymptotic models of continuum mechanics for composite structures, which are either dilute (for example, two-phase composite structures with small inclusions) or densely packed (in this case inclusions may be close to touching).

This book provides the first systematic discourse on a very peculiar approach to the theory of strongly correlated systems.

With cutting-edge materials and minute electronic devices being produced by the latest nanoscale fabrication technology, it is essential for scientists and engineers to rely on first-principles (ab initio) calculation methods to fully understand the electronic configurations and transport properties of nanostructures.

This book provides an introduction to topological quantum field theory as well as discrete gauge theory with quantum groups.

The "e;holy grail"e; of physics is quantum gravity, often called the theory of everything.

In physics, Navier-Stokes equations are the partial differential equations that describe the motion of viscous fluid substances.

The stochastic averaging methods are among the most effective and widely applied approximate methods for studying nonlinear stochastic dynamics.

Hermite's theorem makes it known that there are three levels of mathematical frames in which a simple addition formula is valid.

This book deals with theoretical as well as experimental problems particularly in atomic and molecular physics, quantum mechanics, nuclear physics and collision theory.

Stable solutions are ubiquitous in differential equations.