Higher Mathematics For Physics And Engineering

The main content of this book is related to construction of analytical solutions of differential equations and systems of mathematical physics, to development of analytical methods for solving boundary value problems for such equations and the study of properties of their solutions. The book is intended for specialists in the field of mathematical and theoretical physics, mechanics and biophysics, students of mechanics, mathematics, physics and biology departments of higher educational institutions.

This book examines practice in the field as institutions struggled to face the worst global pandemic in the last century. The presents various perspectives from educators around the world to illustrate the struggles and triumphs of those facing new challenges and implementing new ideas to empower the educational process.

Learn the core concepts of Calculus III with intuitive visuals, examples, and practical problem-solving.

Authors: Gürlebeck, Klaus, Habetha, Klaus, Sprößig, Wolfgang
Presents a unique hypercomplex strategy for the solution of boundary value problems and initial-boundary value problems in higher dimensions
Details hypercomplex versions of the Fourier transform and applications
Offers new approaches to boundary value problems in elasticity and fluid mechanics from modeling to a solution theory
Demonstrates the construction of hyperholomorphic orthogonal polynomial Appell systems in elementary domains in R^3

This book examines practice in the field as institutions struggled to face the worst global pandemic in the last century. This volume presents various perspectives from educators around the world to illustrate the struggles and triumphs of those facing new challenges and implementing new ideas to empower the educational process. The volume is organized into four sections on “The Perspectives of Higher Education”, “COVID as a Catalyst for Change”, “Embracing Online Learning as a Response to COVID”, and “Post Covid: The Way Forward”.

This book examines practice in the field as institutions struggled to face the worst global pandemic in the last century.
This volume presents various perspectives from educators around the world to illustrate the struggles and triumphs of those facing new challenges and implementing new ideas to empower the educational process. The volume is organized into four sections on “Changing Education”, “Education in the Pandemic”, “Sustaining University Education”, and “Embracing the Future in a Global World”.

Authors: Terras, Audrey
New edition extensively revised and updated
Includes many new figures and examples
New topics include random matrix theory and quantum chaos
Includes recent work on modular forms and their corresponding L-functions in higher rank, the heat equation on Pn solution, the central limit theorem for Pn, densest lattice packing of spheres in Euclidean space, and much more

This text is an introduction to harmonic analysis on symmetric spaces, focusing on advanced topics such as higher rank spaces, positive definite matrix space and generalizations. It is intended for beginning graduate students in mathematics or researchers in physics or engineering. As with the introductory book entitled "Harmonic Analysis on Symmetric Spaces - Euclidean Space, the Sphere, and the Poincaré Upper Half Plane, the style is informal with an emphasis on motivation, concrete examples, history, and applications. The symmetric spaces considered here are quotients X=G/K, where G is a non-compact real Lie group, such as the general linear group GL(n,P) of all n x n non-singular real matrices, and K=O(n), the maximal compact subgroup of orthogonal matrices. Other examples are Siegel's upper half "plane" and the quaternionic upper half "plane". In the case of the general linear group, one can identify X with the space Pn of n x n positive definite symmetric matrices.

Physics Lessons on Important Physics Topics For: AP Physics, College Physics, High School Physics, Mechanics and More!