Mathematical Physics category: 1075 books

Studierende, die ein Physikstudium aufnehmen, brauchen zu Beginn vor allem eines: mathematische Grundkenntnisse. Da es sich hierbei zunächst um einen relativ beschränkten und charakteristischen Ausschnitt aus der Mathematik handelt, werden die benötigten Kompetenzen vor allem im Rahmen von Tutorien...

Ein Trailer für KYMA - Und ? Die Blume des Lebens. Jede(r) kann etwas anderes dabei entdecken. o Ein Malbuch für Kinder - beliebig erweiterbar. o Mandala für Erwachsene. o Geometrie DIY zum Selber Lernen. Wichtiger Hinweis. Die meisten KYMA-Bilder wurden mit TTGEO erstellt, eine freie GEOSOFTWARE von Dr. Joachim Mohr

Die Relativitätstheorie ist in ihren Kernaussagen nicht mehr umstritten, gilt aber noch immer als kompliziert und nur schwer verstehbar. Das liegt unter anderem an dem aufwendigen mathematischen Apparat, der schon zur Formulierung ihrer Ergebnisse und erst recht zum Nachvollziehen der Argumentation...

Die Harmonik hat immer Ihre Probleme mit ihrer Anerkennung als "ordentliche Wissenschaft" gehabt. Bereits 1954 hat Hans Kayser bereits die Harmonik nach anerkannten Kriterien als "reine Wissenschaft" definiert. In einem Brief an den schweizerischen Nationalfonds im Rahmen einer...

O propósito  deste livro é apresentar os conteúdos de Mecânica Cinemática de forma acessível sem, contudo, perder o rigor necessário ao pleno entendimento das Ciências da Natureza, no que diz respeito à parte da Física.  

"Kline is a first-class teacher and an able writer. . . . This is an enlarging and a brilliant book." ― Scientific American"Dr. Morris Kline has succeeded brilliantly in explaining the nature of much that is basic in math, and how it is used in science." ― San Francisco Chronicle Since...

This textbook examines the Hamiltonian formulation in classical mechanics with the basic mathematical tools of multivariate calculus. It explores topics like variational symmetries, canonoid transformations, and geometrical optics that are usually omitted from an introductory classical mechanics course....

Mathematical models of deformation of elastic plates are used by applied mathematicians and engineers in connection with a wide range of practical applications, from microchip production to the construction of skyscrapers and aircraft. This book employs two important analytic techniques to solve the...

This book contains two review articles on mathematical physiology that deal with closely related topics but were written and can be read independently. The first article reviews the basic theory of calcium oscillations (common to almost all cell types), including spatio-temporal behaviors such...

Self-organized criticality, the spontaneous development of systems to a critical state, is the first general theory of complex systems with a firm mathematical basis. This theory describes how many seemingly desperate aspects of the world, from stock market crashes to mass extinctions, avalanches...

This book provides an interdisciplinary approach to one of the most fascinating and important open questions in science: What is quantum mechanics really talking about? In the last decades quantum mechanics has given rise to a new quantum technological era, a revolution taking place today especially...

This textbook, now in its second edition, provides a broad introduction to both continuous and discrete dynamical systems, the theory of which is motivated by examples from a wide range of disciplines. It emphasizes applications and simulation utilizing MATLAB®, Simulink®, the Image Processing Toolbox®...

String theory says we live in a ten-dimensional universe, but that only four are accessible to our everyday senses. According to theorists, the missing six are curled up in bizarre structures known as Calabi-Yau manifolds. In The Shape of Inner Space, Shing-Tung Yau, the man who mathematically proved...

This book presents detailed descriptions of chaos for continuous-time systems. It is the first-ever book to consider chaos as an input for differential and hybrid equations. Chaotic sets and chaotic functions are used as inputs for systems with attractors: equilibrium points, cycles and tori. The...