Mathematical physics

In this undergraduate/graduate textbook, the authors introduce ODEs and PDEs through 50 class-tested lectures.

This book grew ou tof an ongoing effort to modernize Colgate University’s three-term, introductory, calculus-level physics course.

Chapter 1 introduces elementary classical special functions.

Drawing examples from mathematics, physics, chemistry, biology, engineering, economics, medicine, politics, and sports, this book illustrates how nonlinear dynamics plays a vital role in our world.

In physics, the idea of extra spatial dimensions originates from Nordstom's 5-dimensional vector theory in 1914, followed by Kaluza-Klein theory in 1921, in an effort to unify general relativity and electromagnetism in a 5 dimensional space-time (4 dimensions for space and 1 for time).

Computational Methods for Nanoscale Applications: Particles, Plasmons and Waves presents new perspectives on modern nanoscale problems where fundamental science meets technology and computer modeling.

Applied Delay Differential Equations is a friendly introduction to the fast-growing field of time-delay differential equations.

The present volume analyzes mathematical models of time-dependent physical p- nomena on three levels: microscopic, mesoscopic, and macroscopic.

The scienti c method is based on the measurement of di erent physical qu- tities and the search for relations between their values.

Condensed-matter physics plays an ever increasing role in photonics, electronic and atomic collisions research.

Mathematics is playing an ever more important role in the physical and biological sciences, provoking a blurring of boundaries between scienti?

Chow introduces the mathematical methods essential to understanding and applying general relativity--tensor calculus, some differential geometry, etc.

After a few initial chapters on the basics of Mathematica, the logic of the book is controlled by group theory.

Complex Analysis with Applications in Science and Engineering weaves together theory and extensive applications in mathematics, physics and engineering.

The book is for readers who want to use model computational les for fast learning of the basics of optics.

Tensor algebra and tensor analysis were developed by Riemann, Christo?

The book introduces the general theory of relativity and includes applications to cosmology.

Mathematicsisplayinganevermoreimportantroleinthephysicalandbiol- ical sciences, provoking a blurring of boundaries between scienti?

The eighth conference on Ultra-Wideband, Short-Pulse Electromagnetics (UWBSP8) was held at the Convention Center of Albuquerque, New Mexico, USA, on 9-14 July 2006.

The Maxwell theory of electromagnetism was well established in the latter ni- teenth century, when H.

Itisaspecialpleasureformetowritethisforewordforaremarkablebookbya remarkableauthor.

This book offers the most comprehensive survey to date of the theory of semiparallel submanifolds.

Essential Mathematica: With Applications to Mathematics and Physics, based on the lecture notes of a course taught at the University of Illinois at Chicago to advanced undergrad and graduate students, teaches how to use Mathematica to solve a wide variety problems in mathematics and physics.

This book is meant for an audience of advanced undergraduates and graduate students taking courses on the statistical mechanics approach to turbulent ?

It was about four years ago that Springer-Verlag suggested that a revised edition in a single volume of my two-volume work may be worthwhile.

Modern computer algebra systems are revolutionizing the teaching and learning of mathematically intensive subjects in science and engineering, enabling students to explore increasingly complex and computationally intensive models that provide analytic solutions, animated numerical solutions, and complex two- and three-dimensional graphic displays.

This textbook is intended for students who wish to obtain an introduction to the theory of partial di?

Teaching or learning numerical methods in applied mathematics cannot be conceived nowadays without numerical experimentation on computers.

Perturbation theory and in particular normal form theory has shown strong growth during the last decades.

Since the term "e;random ?

Optimization under constraints is an essential part of everyday life.

Broadband communications is widely recognized as one of the key technologies for building the next generation global network infrastructure to support ever-increasing multimedia applications.

Operational Quantum Theory II is a distinguished work on quantum theory at an advanced algebraic level.

Operational Quantum Theory I is a distinguished work on quantum theory at an advanced algebraic level.

While it is tempting to label computational materials modeling as an emerging field of research, the truth is that both in nature and foundation, it is just as much an established field as the concepts and techniques that define it.

Foundations of Information Technology in the Era of Network and Mobile Computing is presented in two distinct but interrelated tracks: -Algorithms, Complexity and Models of Computation; -Logic, Semantics, Specification and Verification.

Mathematics is playing an ever more important role in the physical and biological sciences, provoking a blurring of boundaries between scienti?

Boundary Element Methods (BEM) play an important role in modern numerical computations in the applied and engineering sciences.

Have you ever wondered why the language of modern physics centres on geometry?

The focus of electromagnetic theory is initial boundary value and boundary value problems for the Maxwell equations.

During the past ten years, there has been intensive development in theoretical and experimental research of solitons in periodic media.

Mechanics, Electrodynamics, Quantum Mechanics, and Statistical Mechanics and Thermodynamics comprise the canonical undergraduate curriculum of theoretical physics.

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