Commonly used throughout the world, manual lifting tasks whether simple or complex all involve variable loads, postures, and movements. This practical guide discusses how to analyze the intricate lifting function and prevent injury during its execution. Outlining revised NIOSH Lifting Equation (RNLE) methods, the book illustrates their use in assessing manual lifting tasks of varying degrees of difficulty. Using examples to reinforce presented concepts, it explains how RNLE methods can be applied to evaluate single, composite, variable, and sequential lifting tasks. It also explores how to interpret and apply the results according to international standards and guidelines.

Commonly used throughout the world, manual lifting tasks whether simple or complex all involve variable loads, postures, and movements. This practical guide discusses how to analyze the intricate lifting function and prevent injury during its execution. Outlining revised NIOSH Lifting Equation (RNLE) methods, the book illustrates their use in assessing manual lifting tasks of varying degrees of difficulty. Using examples to reinforce presented concepts, it explains how RNLE methods can be applied to evaluate single, composite, variable, and sequential lifting tasks. It also explores how to interpret and apply the results according to international standards and guidelines.

The purpose of this book is to illustrate some of the most important techniques which are helpful in combinatorial problems when computing quantum effects in covariant theories, like general relativity. In fact, most of the techniques find application also in broader contexts, such as low energy effective (chiral) Lagrangians or even in specific problems in condensed matter. Some of the topics covered are: the background field approach and the heat kernel ideas. The arguments are explained in some detail and the presentation is meant for young researchers and advanced students who are starting working in the field. As prerequisite the reader should have attended a course in quantum field theory including Feynman's path integral. In the Appendix a nontrivial calculation of one-loop divergences in Einstein-Hilbert gravity is explained step-by-step.

This book provides a clinical focus on neuroinflammatory diseases as well as a review in pathophysiology and treatment approaches. Organized into six parts, the book begins with a basic review of the immune system and concepts for learning and treating neuroimmune conditions. The next four sections cover specific subfields of neuroimmunology and autoimmune neurology - the clinical and diagnostic features of multiple sclerosis, other autoimmune conditions of the central nervous system, autoimmune conditions of the peripheral nervous system, and systemic autoimmune conditions that affect the nervous system. To conclude, Section six discusses various clinical approaches to specific presentations in neuroimmunology, including pediatric demyelinating diseases. These sections provide practical clinical information to improve the reader's knowledge in this complex field. The chapters are written by world renown authors with extensive knowledge to help provide up to date information. The full scope of autoimmune neurology is discussed, which is a unique feature of this book. Neuroimmunology serves as a resource for those in training including residents and fellows to provide clear clinical reasoning and background in a rapidly advancing field.